Class 10th Science CBSE Solution
In Text Questions-pg-6- Why should a magnesium ribbon be cleaned before burning in air?
- Write the balanced equations for the following chemical reactions: (i) Hydrogen + Chlorine…
- Write balanced chemical equations with state symbols for the following reactions: (i)…
In Text Questions-pg-10- A solution of substance X is used for white washing. (i) Name the substance X and write…
- Why the amount of a gas collected in one of the test-tubes double in volume as compared to…
In Text Questions-pg-13- Why does the colour of copper sulphate solution change when an iron nail is dipped in it?…
- Give an example of a double displacement reaction.
- Identify the substances that are oxidised and the substances that are reduced in the…
Exercise-pg-14- Which of the statements about the reaction below are incorrect?2Pb0 (s) + C (s) 2Pb (s) +…
- Fe203 + 2Al Al203 + 2Fe The above reaction is an example of a:A. combination reaction B.…
- What happens when dilute hydrochloric acid is added to iron filings? Tick the correct…
- What is a balanced chemical equation? Why should chemical equations be balanced?…
- Translate the following statements into chemical equations and then balance them: (a)…
- Balance the following chemical equations: (a) HNO3 + Ca(OH)2 Ca(NO3)2 + H2O (b) NaOH +…
- Write the balanced chemical equations for the following reactions: (a) Calcium hydroxide +…
- Write the balanced chemical equation for the following and identify the type of reaction…
- What does one mean by exothermic and endothermic reactions? Give examples.…
- Why respiration is considered an exothermic reaction? Explain.
- Why decomposition reactions are called the opposite of combination reactions? Write…
- Write one equation each for decomposition reactions where energy is supplied in the form…
- What is the difference between displacement and double displacement reactions? Write…
- In the refining of silver, the recovery of silver from silver nitrate solution involved…
- What do you mean by a precipitation reaction? Explain by giving example.…
- Explain the following in terms of gain or loss of oxygen with two examples each: (a)…
- A shiny brown coloured element X on heating in the air becomes black in colour. Name the…
- Why do we apply paint on iron articles?
- Oil and fat containing food items are flushed with nitrogen. Why?…
- Explain the following terms with one example each: (a) Corrosion (b) Rancidity…
- Why should a magnesium ribbon be cleaned before burning in air?
- Write the balanced equations for the following chemical reactions: (i) Hydrogen + Chlorine…
- Write balanced chemical equations with state symbols for the following reactions: (i)…
- A solution of substance X is used for white washing. (i) Name the substance X and write…
- Why the amount of a gas collected in one of the test-tubes double in volume as compared to…
- Why does the colour of copper sulphate solution change when an iron nail is dipped in it?…
- Give an example of a double displacement reaction.
- Identify the substances that are oxidised and the substances that are reduced in the…
- Which of the statements about the reaction below are incorrect?2Pb0 (s) + C (s) 2Pb (s) +…
- Fe203 + 2Al Al203 + 2Fe The above reaction is an example of a:A. combination reaction B.…
- What happens when dilute hydrochloric acid is added to iron filings? Tick the correct…
- What is a balanced chemical equation? Why should chemical equations be balanced?…
- Translate the following statements into chemical equations and then balance them: (a)…
- Balance the following chemical equations: (a) HNO3 + Ca(OH)2 Ca(NO3)2 + H2O (b) NaOH +…
- Write the balanced chemical equations for the following reactions: (a) Calcium hydroxide +…
- Write the balanced chemical equation for the following and identify the type of reaction…
- What does one mean by exothermic and endothermic reactions? Give examples.…
- Why respiration is considered an exothermic reaction? Explain.
- Why decomposition reactions are called the opposite of combination reactions? Write…
- Write one equation each for decomposition reactions where energy is supplied in the form…
- What is the difference between displacement and double displacement reactions? Write…
- In the refining of silver, the recovery of silver from silver nitrate solution involved…
- What do you mean by a precipitation reaction? Explain by giving example.…
- Explain the following in terms of gain or loss of oxygen with two examples each: (a)…
- A shiny brown coloured element X on heating in the air becomes black in colour. Name the…
- Why do we apply paint on iron articles?
- Oil and fat containing food items are flushed with nitrogen. Why?…
- Explain the following terms with one example each: (a) Corrosion (b) Rancidity…
In Text Questions-pg-6
Question 1.Why should a magnesium ribbon be cleaned before burning in air?
Answer: Magnesium ribbon must be cleaned before burning in air so that the layer of Magnesium Oxide(which if formed due to the reaction of Magnesium with Air) can be removed in order to get the desired chemical reaction.
Question 2.Write the balanced equations for the following chemical reactions:
(i) Hydrogen + Chlorine → Hydrochloric Acid
(ii) Barium chloride + Aluminium sulphate → Barium sulphate + Aluminium chloride
(iii) Sodium + Water → Sodium hydroxide + Hydrogen
Answer:(i) Hydrogen + Chlorine → Hydrochloric Acid
The above reaction can be written as
H2 (g) +Cl2 (g)→ HCl (g)
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)
So, we balance the equation by making the number of each element equal on both side and get,
H2 (g) + Cl2 (g) → 2HCl (g)
(ii) Barium chloride + Aluminium sulphate → Barium sulphate + Aluminium chloride
The above equation can be written as
BaCl2 + Al2(SO4)3 → BaSO4 + AlCl3
![](data:image/png;base64,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)
So, after balancing we get,
3BaCl2 (s) + Al2(SO4)3 (s) → 3BaSO4 (s) + 2AlCl3 (s)
(iii) Na(s) + H2O (l) → NaOH (aq) + H2 (g)
Balancing the equation and making the elements equal on both the side, we get:
2Na + 2H2O → 2NaOH + H2
Question 3.Write balanced chemical equations with state symbols for the following reactions:
(i) Solutions of barium chloride and sodium sulphate in water react to give insoluble barium sulphate and the solution of sodium chloride.
(ii) Sodium hydroxide solution (in water) reacts with hydrochloric acid solution (in water) to produce sodium chloride solution and water.
Answer:(i) Na2SO4(aq) + BaCl2(aq) → BaSO4(s) + 2NaCl(aq)
(ii) NaOH (aq) + HCl (aq) → NaCl (aq) + H2O (l)
Why should a magnesium ribbon be cleaned before burning in air?
Answer: Magnesium ribbon must be cleaned before burning in air so that the layer of Magnesium Oxide(which if formed due to the reaction of Magnesium with Air) can be removed in order to get the desired chemical reaction.
Question 2.
Write the balanced equations for the following chemical reactions:
(i) Hydrogen + Chlorine → Hydrochloric Acid
(ii) Barium chloride + Aluminium sulphate → Barium sulphate + Aluminium chloride
(iii) Sodium + Water → Sodium hydroxide + Hydrogen
Answer:
(i) Hydrogen + Chlorine → Hydrochloric Acid
The above reaction can be written as
H2 (g) +Cl2 (g)→ HCl (g)
So, we balance the equation by making the number of each element equal on both side and get,
H2 (g) + Cl2 (g) → 2HCl (g)
(ii) Barium chloride + Aluminium sulphate → Barium sulphate + Aluminium chloride
The above equation can be written as
BaCl2 + Al2(SO4)3 → BaSO4 + AlCl3
So, after balancing we get,
3BaCl2 (s) + Al2(SO4)3 (s) → 3BaSO4 (s) + 2AlCl3 (s)
(iii) Na(s) + H2O (l) → NaOH (aq) + H2 (g)
Balancing the equation and making the elements equal on both the side, we get:
2Na + 2H2O → 2NaOH + H2
Question 3.
Write balanced chemical equations with state symbols for the following reactions:
(i) Solutions of barium chloride and sodium sulphate in water react to give insoluble barium sulphate and the solution of sodium chloride.
(ii) Sodium hydroxide solution (in water) reacts with hydrochloric acid solution (in water) to produce sodium chloride solution and water.
Answer:
(i) Na2SO4(aq) + BaCl2(aq) → BaSO4(s) + 2NaCl(aq)
(ii) NaOH (aq) + HCl (aq) → NaCl (aq) + H2O (l)
In Text Questions-pg-10
Question 1.A solution of substance X is used for white washing.
(i) Name the substance X and write its formula.
(ii) Write the reaction of the substance X named in (i) above with water.
Answer:(i) Substance X is Calcium Oxide whose solution we use in water which is used for white washing.
The formula of substance X is CaO.
(ii) Calcium oxide reacts vigorously with water to produce slaked lime (calcium hydroxide) releasing a large amount of heat.
![](data:image/png;base64,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)
Question 2.Why the amount of a gas collected in one of the test-tubes double in volume as compared to other test tube during the electrolysis of water? Name this gas.
Answer:Electrolysis of Water produces 2 volumes of Hydrogen Gas and 1 Volume of Oxygen gas through which we can conclude that ratio of Hydrogen to Oxygen is 2:1 by Volume in Water. Hence one of test tube has double the amount of gas as compared to other test tube.
A solution of substance X is used for white washing.
(i) Name the substance X and write its formula.
(ii) Write the reaction of the substance X named in (i) above with water.
Answer:
(i) Substance X is Calcium Oxide whose solution we use in water which is used for white washing.
The formula of substance X is CaO.
(ii) Calcium oxide reacts vigorously with water to produce slaked lime (calcium hydroxide) releasing a large amount of heat.
Question 2.
Why the amount of a gas collected in one of the test-tubes double in volume as compared to other test tube during the electrolysis of water? Name this gas.
Answer:
Electrolysis of Water produces 2 volumes of Hydrogen Gas and 1 Volume of Oxygen gas through which we can conclude that ratio of Hydrogen to Oxygen is 2:1 by Volume in Water. Hence one of test tube has double the amount of gas as compared to other test tube.
In Text Questions-pg-13
Question 1.Why does the colour of copper sulphate solution change when an iron nail is dipped in it?
Answer:- When an iron nail is dipped in copper sulphate solution, then the colour of copper sulphate solution changes because iron displaces copper from copper sulphate solution to form light green solution of iron sulphate.
- Iron is more reactive than copper that's why it is able to displace Copper.
- This reaction is known as displacement reaction
- The reaction involved here is:
![](data:image/png;base64,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)
Question 2.Give an example of a double displacement reaction.
Answer:
**Note: In a double displacement reaction, the positive and the negative ions exchange places and form new products, as shown in the figure given below:
![](data:image/png;base64,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)
Examples:
1) When Barium Chloride is added to Copper Sulphate Solution, a double displacement reaction takes place resulting in the formation of white precipitate of Barium Sulphate along with Copper Chloride Solution
![](data:image/png;base64,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)
2) Another Example Double Displacement Reaction is as follow:-
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAZYAAABoCAYAAADSF9ZLAAAXuUlEQVR4nO2cW4xcR5nHfy8tDVKjiSxrInlkS/FqLGwZJwvBXuyNYtmOHDZkY2THcpBhGdgJ65AMyGExJIEdchvAMXGIE4M3k91YsTZEIQlEbCBcLGJxk8USBSIs4Qc/2A9+MA958IsfZh++KnX16apzTvecnu6e+f+k1kxX1amq813qVH1Vp0EIIYQQQgghhBBCCLFA2Qlsq6iufcBYRXUtFiT/wUR66z15OhgImW4BHgNmgG9F8h92eTPAYaA+h7ZuAg4BXwWmgO8B+4Faol+Hg7angY0ubzJInwHui/RrHDiSqLsT6sBJYE1F9XWDucrM8+Gg3DHgCeDTwBDwY+A9rtwo8G3gDeD2TB2LUf4x5tO/pLfOqMpv8mhn7MvqIKuvQZApYB29CMxixpnlWeBTc6z/ZczBhoL0GvAi8P2c62aBpyN5ky7vQ5G89cDvMm1VwRrgnQrr3VdRPSGdysxf+xzwC2BVJu/jwFvAzxLtbQrSBkX+88V8+Ndi0lu/+U1Rve2MfSkdZPU1EL6wDfgc8C7xQX6GzmcwdUwAhxP5qzGB3ZTo1yxwSyTvJcxZY/36PfCRtntajqeARyqqa5bGLLIqOpVZHXgT+BFpYz2Dzbay7b0LvDdIGxT5zxfd9q/Fprd+8ps8Ohn7UjqI6avvfWEaWIEtna8Ay4K8GvBfc6j7RxQ/Wa9gs7ZYv64ASyN5FzCFZ9ns8qpaymd5P3CJuYUsPN1wkE5kBjarugAM59T9As0zXN9eOBvezODI/1vAygrqKaKb/rUY9dZPfpNHu2PfZtI6yOoLqpVpV3gGu5lVmNK+FuRdjy0FU6wDJoA9mABDA7/V1XdnQfuzwC8j6aeA05H0MXdNrF9HiT+kyvQ3W+YO9317Jv8C8ZlNu3TDQTqR2a05eSHTNM+YfHtTwfdBkv+jwFcqqKeIbvvXYtNbv/hNHp2MfXk6yOrLU5VMK6eObfR5fkLzsu8A6RMId2NL+zqwAbvJ54L814HLwFU57Y9iwn0h0q8rwKvYbCv8POSuWRup74+kjaCovwD3BmU2Ab+hVdmvAE/m3FNZqnaQTmX2c0xPsdlamfbC2fAgyX/E9eGaCupK0U3/Wqx66xe/yaOTsS+lg5i+PFXJtHK2AZ8IvvsnrZ91PEV8abYTc5Bw5nIeuMv9P4QJ47cF7e9x7e2P9MvPFLLKPkk65nmZ1plSmf6myvyNZvmADRSdLI2zVO0gncjMG+2pDtvLOs8gyR9gBxauuLai+rJ0y78Ws976wW/y6HTsS+kgpi9Plb5QKT7+66kBZzGDrQHfTVx3luaZ2ApMSGOZ79mZTZYfYkIbjfSrk5jnLHZ8sN3+xsr4ZXAoH7Al6ZuJ9mP8O81HFv3Hyyeb3ml4phOZeTkci+SFjNAaK56mdWDrpfw/SVzORZ93XDvHqT5e3W3/Wgh6S9HPfpNHp2NfSgcxfXmmaE+m84aP/4Z8CbvJCeIxwutc/m1B2l7gXFCXF27eMm2dK/NYJK/TmGdMOWX6GyszkSnjOYqdKS/LUkwe2c8s8HeR9KvbqDukE5ld7fK+WVD3YVoHqFOY0Yf0Uv7DxOWc91kD/AEL46yO1DlXuuVfC0lvKfrZbzyrsVVGeAik07Ev9WCJ6cvTrkznhWz817MEe5K+Szz+uwUTQrjKOE7jKOVO9/cc8Fqi7RrwaywWm50l+mX+45HrJsiPeZ6ndQlepr+xMifcJ8vz5G90lqXKJf1cZPZn0noCCxN9IdHeNuzsvZfbIMkf7FTV/XTnNFS3/Wux6q1f/ObfsNDmaixkdiTIO0f7Y19MByl9ear0hcr4GCa8GMeIzzrAns6zNGJ+y7Bjb/dip1zGXfqdmFCWZ673Lwf9ivjpkrwz5SfIj3m+hr3N3G5/U2ViM8rTtH9KJEaVDjIXmX0U01Nsn2ENNvPKXruBhrwO0ZDbIMn/VuCndO+Ibbf9a7HqrR/8xj9M/IPBy8H/DEsnY19MByl9eaqSaSWMYUuoS8DbtD4lwZZqsVmH50HsuOYO7GcODmJP7EM0P4W/jL35+4/YEvGj2EmGe2hdoo9hMcO3MWHOBH3b7dq4jCl7ivhsbxJTeCf9fdR9dgH/SWssGRoziCref6jCQaqQmS/7J2xTdjW2cXk/9mJfzLGGsfjzHa6cZ5Dk/yrdOao5n/61GPXWD36zGltxXpfpVziRaGfsg7gOUvqCamXaV4zSvEG3kvgKZAkWg92LKaKbP0PgwwzLInll+uvLpOLE49iR0Sroxnn8uTCEzbj2AjdSvJFdxxwulNEgyX8t/f2TGGX9a7Hprd/8BmwFNwv8fSa9nbEvpYOYvqBamYoSPIAd45wLsThxDdvo3dhavCPO038OUgWDIn/RzKDorR/95n9pDWN1QlkdyBd6QA07Q76hg2tHgK3YEvh7NP+o3wGqMZ6FjuQ/mEhvnXGA6g6AlNXBQpdp31IHfkD7Py29jOYXpPwR1J3Ykb9ubfQuNCT/wUR6a4/bgX91/9ep5lccinSw0GXa99RofUmrU7r5sx8LFcl/MJHeyrEde2vev0ezk+oOg+TpYCHLVAghFi0rsVNhs5lPVQ9kIYQQQgghhBBCCCGEEEIIIYQQQgghhBBCCCGEEEIIIYQQQgghhBBCCCGEEEIIIYQQQgghhBBCCCGEEEIIIYQQQgghhBBCCCGEEEIIIYQQQgghhBCencC2XndCRJFuFg/Sde9ZSDrYB4z1qvFx4AhQi+QNA98AHgceBp4AbgReBN47x3Y/C7wOzGTSh4DVc6x7oZDSzRbgMCa7GWAa2OjyJoP0GeA+oD7HfqR01W32AK8APyBunwCjwLeBN4Dbu9CH+bJH+WHvyergIRp+9BQNH9sDfC/I+5egjokgfYq03c4HdeAksGa+G14P/A4zoizDLi98eteAXwG/raj954ETmbTjwIWK6h9k8nQDZjSzwNORvEmX96EK+xPT1XxwEPhZQRkvi01daH8+7FF+2HtSOvglcDGSvh+zuX+I1PUs8Ck6e6jcTbUrpjXAO6THka7we+AjibwnsJlglgls5lQFZ4E7M2krgJUV1T/I5OkGzPhmgVsieS9hzlDlbCmmq/ngFLYiy2Mb8C5zn73HmA97lB/2npQOnif+gJ3A/O/GTPowneulhtnxrg6vT/EU8EjFdSbZjAksNfhcBO6KpO8lPpi1ywpMMT2LAfYxm8nXDdhgewVYGsm7gD1cqqJXuqpj91g0g5umeFXTr2xGfthrNpPWwQwmn/cEaTUsxDQLbM+UP4DJtBOud3Ve3eH1Kd4PXGLuIfFSHMWWbCkuAW/TKqQR4h0cwWKUE8BNiTrXufw9mGOco6HMJS5vd+aaVPoaYFnw/YPY8nS5q3OH688dLn8Y+AQWJtpIf1OkG7CZ/OlI+hhmnJORvJQs19EsS5+W0lUoay/Xu2i1izI24cuMAzdk8rYBl4FVro797v8sp7B4dqruWPtF95CSVZl+t4P8sPfk6WAK86dwAjeOrfBmMZl4VgJfzmknlPsQJguAD2B6+G/gb+7/rE2NYpvxE1jYzlPWFy9QzUSkkD8SH3w892OCmwXOAN8Brk2U3Q38gobxP0Oro98NfB+74Q3YTMzHdWvYplndpV8XpB+OpIMt333/69isdatLP0hjAPo58CjwNcw5ht099fMyv0g3fib/KravEH4ewu5vbeaaGuZAdczIsrIMZ8V5ugplfQ7bVB4F3sI2lj1lbCIsUwN+SPPqZBobWO/BHHEtFioIncbLIru/ktd+0T2k7LFsv9tBfth78nTg91L8im4Yu0e/0jsQlD1IelWQlfsF4DmXtwKz39PYgYxNNB+cuBfbUxt131/EVjVlfRHsEMyTib5VymVal3FZbsWe5OcwIfrZY8h2zNjCGdVWV9ZvGO10ZYaDMudpxHV3ATdjRjZLQ6i7MIfNpnul+sFzD6aMvdhAFBrrS8Cvad68uoKdrOpXinTj91cmaX2wnCS+v5KSsf/uHadIV6GsL2KDRB0bkHwdZWxiOzY787ragOklnKmdwpzR38sorWEbv6q5Kkgrar/oHlKyKtvvdpAf9p48HezF7nGD+34As0P/YPymS78B+GSijpTcw8lcan/l05gslwRpM9iDpYwveo5RbXg8ySztKfWf3DVTmfQz2AmSkD2u7DXu+1nsxjzZuO5yzOAepPmkSyrdC7IWlKthzpcV3gWaNyavoztxzCop0k0n+yt5sjxHQ5ZldJWStaeMTcTKhMT2V3Zgzhc+NKexB1A77RfdQ0pWZfrdLvLD3pOng+1B/krgC5nrnsXu+RDpfbIiuUN8f6WGye111499wFexBxWU80XPFPBmQZlKSAlzNelY3F9pNmhvHNmn7Hewp2wtKHNbkJ8dzHD/nyO+UXkG+FLwPSXIcFkOjf2GUIGxwaLfKBpsOtlf8cRk6UMhZXUFrbL2tGMTeadfYiuR49gKJiR7aqxM+0X3AHF7LNPvdpEf9p48f9tEYy/lIM0rrvPAC9i+xvrWS4Hycj8A/Clz7Wp37WdohMFi5Nmx5yj2rlfXOY8JJMsB4svCGmakHw7SvNDHMuXOAY+571tcmVAwx2kMZv7p6weSpa59H6tc6q6PxXVXYBtf0Losh7gCvXMMYTPgfiSlG2jM5GNHGv0RyOz+iudq4rL0M8myuorJ2lPGJnyZ9yX6Ca0rkSFstXI7tkG9keZVzXrX7zLtF90DxO2xTL/bRX7Yez/M8zd/Pz8B/jmT91fsYfBoTt0pufsJkpf7azR8egQLY66l2N6K7NjzPMUHgirhNVo3eHz6oUj6AezUQsgSzAjDm7ob+A0Ng/RxWT/zXIY5xiS2/Bt36U/SmP0cpjWu7peI69z3610dPo6bXZaDOc2J4LufAazABqjNkfvsB1K6gfz3V06Q//6Kl6U38g/QPCCV1VVM1p4yNhErA/B5GjPH7ErkZuzBMgR80fV1Q9DfQ+5vmfaL7gHi9lim3+0iP+y9H+b5m5+M/ZhWW3kDk2He8eKU3O+lWe5/pbHi/A9X5xAmy+zBlNDeiuzYc5riVU0lTGIbvVnOYKcLHsFmJ2uxWc9TxN/eHMcUswl4APguzZtUYMveR7GZyX3YkvII5jje8Pdhpx3202poL2KnY27BhP5LbJZ9MChzlNYwyV9onon4E1E7gK9H7qVfiOlmDAt/vI0Z6gyNe9uNyeIyZmRTpN9LeJmGLN+kdSZZRlcxWYeUsYmJoMwu11boQNn9lVXYDPkO4HMubRjT5x3untppv+geUvZY1O92kR/2npQOPFeI/yzKa8BXStRfRu4z2InOfTRWMbhr8uytyI6hsbKflxN4fpYTnkGv0zjKOIrd4J4SHapjA1nWkENGaX6yr4yUX0l8Qxp3rb++5toLHWwkUt8KWp3Q97WfiemmCuqY7LwsXyL++19FuorJOtZWkU34MrEN3GsiacO02qKvIztjK2q/zD2k7DGv3+0iP+w9Rf6Wmjisp/xPpZSRe0p3efZWxo7HsVDevPEANgMS/UfVuhnGQklT7vsq7Nhs7IVDMb/ID3vPQtVBDfgD8/wyag07mbGhqKCYd6rWzTAWcx/BZksnWTg/Dz7oyA97z0LVwQHS+0ddpY79LPm8/7SyKKRq3azBYrh7aX7hSvQe+WHvWWg62IkdgCna2O8aPu4u+g/pZvEgXfeehaSD2D6lEEIIIYQQQgghhBBCCCGEEEIIIYQQQgghhBBCCCGEEEIIIYQQQgghhBBCCCGEEEIIIYQQQgghhBBCCCGEEEIIIYQQQgghhBBCCCGEEEIIIQaAfcBYrztRAUvnsa2FIjNRLbKLBcIW4DAw4z7TwEaXNxmkzwD3AfU5tvdZ4HVXX68YAlYXlGmnn3XgJLBmjv3qJVuAC3O4vl2ZLgSZdYMP0/C3Y8ATwKcx+f4YeE9Qdg/wCvADoJaobxT4NvAGcHsX+itfEknqwCzwdCRv0uV9qML2ngdOVFhfuxyn3CDaTj/XAO9gjjZo1LC+z5IeoIroRKaDLLOqqQPPAb8AVmXyPg68Bfwsct3BRHq27llg0xz7GEO+JJJswwzvlkjeS8BFOh9wYpwF7qywvnZZAawsUa7dfj4FPNJRj3rLF4GfYjZwdYd1dCrTQZVZldSBN4EfkR5MzwBTkfRTWJQhj23Au8B7O+xfHvIlkWQauEI8xn4Be7hUxQpsAOv3OGon/Xw/cIm5hwvnk2XAd4EJ7H7XdrGtmEwHUWZV8zLmZ8M5ZV6gdcVRx/x2W0H90xSvarrJYvElkeEUcDqSPoYZxGQkbwk2GO3OpK/DBqts2gQWE94LnKOxAvogsB9YjjnWJ4C7aDWoEWDc1XNTpD/Lg/wasN79v7VEn8v00zOKbTBOuDayXCC+8utXjmCOfxum6y2Jcl7+48ANQXoVMh00mVXJraR9LGSa1hXHNuAyFjqbwPwoG0YD8++pSHqeTxX5pXxJ5OJnPa9iM6Lw8xDxWWwNOOquvQBcF+SdxQzQczfwfVd2AxZW87HWOuYwWzHD+wZmbG8BDwd17MZizyvc92dodpRrga9hYYSvYGGFzwKfdPdWd30+4v6/mOlzUT899wK/cn0EeJHW0NErwJMMBjdgYTCwe57FnDxLKP8a8ENsUKtCpjBYMquan2MPh05O5E1js/p7MNtfi4W8wkmZ9+/saifPp4r8Ur4kCvH7K5O0PlhOEt9f2QXcjMVWZ2mcCvHf/ZJ3p7s+XOKfpxFr3ePa2evKLcGM8UhQx3aXtyKoYyvmjD4e/XTQx31Bnz+CDZy1nD6X6SfYyZxLro+eGVqd4RjVhg67RQ34Hxoy9OGKqUy57cDfaMTRN2AD1Q3MXaaeQZFZ1fhB/1SH15/CBnBv+6O0hpz8quaqIK3Ip4r8Ur4kCulkf2U5ZoAPAr8N0rNL3rOYcXiysdblruyziXbANi2PZ9L2uHqucd/D5X+qrlSfy/Szhsnidcwp9wFfxZwoyxS2Yup37sE2i6fc52HsnrMzxJj8PXORacgUgyGzqvEyOVZQboTWTf3Y/soObMUSTgSnaX1wFflUkV/Kl0QhneyveM4AXwq+P0tjyXudu/62ID8Vaz2baMfXsSuT/h1sxhM7qZaqC1f+HM2hujL9XO3KfIbG0j3FUeydgX5mBOvnisznErZJ7EnJP6RTmYYMgsy6wdWYnL5ZUO4wrQ+W2ErkOLaCCcmeGmvHp+RLoiP8rOfxSF7RKSHvFNn9Fb/k3eLyQ+M5TuPB42cofkYTa2cTrbNcb9CPRcpn6xrCZnEe74xLsdlSvWQ/17oy74u0meV57AHbzzxOcxjE8yeaZ4he/nn33alMQwZBZt3iz8BrOfnXAl+IpGdXIkPYauV2bOKwkeZVzXpMH2V9Ks8vQb4kcsh7f+UE+e+v+HiuN6IP0GywPv7qZ1TLsBnRJHA9dhoFGnHcWDtLMOMNjftu4Dc0Nii3An/BHnT7XZv+7eRP0Xza5EkaS/vDrs0y/RxyfcxugH6e1lNUpyk+4dNLtgNfT+S9gQ0wnpj8ofm+O5VpSL/LrJt8FBv8r43krcHkG/ON7ErkZuzBMoTtK66kcSDjKuCQ+1vGpyDfL0G+JCKMYfHLtzFDmMGOE4KdFjmIGd9FVy51/vxl4H7swfQmraGOB4FHsVXDfa7eI5iReyM+SuvyPWQcm9FtAh7A3rkINwY/hoXkdrk2foo9UPZim4Qh+7DTJ/uBzW32c0fQD99W6r2CMi+MzTfrsNnfFeD/sOOknjHsZz/exezhoCsPtnLNu++5yBT6W2bzxW5stXgXFirahPnV50gP7Nn9lVVYxOAOdx2Yn1xwafcHZYt8Cor9cjH7kugi/givj8+/RPy3gEZpDruspNmIR8h/Mcy3NZZTbinND78x0sc3VybyivoZ9iP1dvo48JNE3iBTdN9zkelClVm7DGEPir3AjRS/GHhNJG2Y1oHY6y77gCryqTJ+KV8SlTKMzW6n3PdV2JHU2MtZi4Ua8AcaP+ApipHMRAzZxSJlGIvJjmCzkZMU/6zEQucAzS91imIkMxFDdrGIWYPFWffS/KLTYmQntpFa5Q91LnQkMxFDdiGEEEIIIYQQQgghhBBCCCGEEEIIIYQQQvSM/wes0WBdzWI12QAAAABJRU5ErkJggg==)
Question 3.Identify the substances that are oxidised and the substances that are reduced in the following reactions:
(i) 4Na (s) + O2 (g) → 2Na20 (s)
(ii) CuO (s) + H2 (g) → Cu (s) + H2O (l)
Answer:(i)
![](data:image/png;base64,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)
If a substance gain oxygen during a reaction, it is said to be oxidized. During this reaction, the sodium is gaining oxygen and is being oxidized. Oxygen is getting reduced.
(ii) ![](data:image/png;base64,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)
During this reaction, copper oxide is losing oxygen and is being reduced. The hydrogen is gaining oxygen and is being oxidized.
![](data:image/png;base64,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)
Why does the colour of copper sulphate solution change when an iron nail is dipped in it?
Answer:
- When an iron nail is dipped in copper sulphate solution, then the colour of copper sulphate solution changes because iron displaces copper from copper sulphate solution to form light green solution of iron sulphate.
- Iron is more reactive than copper that's why it is able to displace Copper.
- This reaction is known as displacement reaction
- The reaction involved here is:
Question 2.
Give an example of a double displacement reaction.
Answer:
**Note: In a double displacement reaction, the positive and the negative ions exchange places and form new products, as shown in the figure given below:
Examples:
1) When Barium Chloride is added to Copper Sulphate Solution, a double displacement reaction takes place resulting in the formation of white precipitate of Barium Sulphate along with Copper Chloride Solution
2) Another Example Double Displacement Reaction is as follow:-
Question 3.
Identify the substances that are oxidised and the substances that are reduced in the following reactions:
(i) 4Na (s) + O2 (g) → 2Na20 (s)
(ii) CuO (s) + H2 (g) → Cu (s) + H2O (l)
Answer:
(i)
If a substance gain oxygen during a reaction, it is said to be oxidized. During this reaction, the sodium is gaining oxygen and is being oxidized. Oxygen is getting reduced.
(ii)
During this reaction, copper oxide is losing oxygen and is being reduced. The hydrogen is gaining oxygen and is being oxidized.
Exercise-pg-14
Question 1.Which of the statements about the reaction below are incorrect?
2Pb0 (s) + C (s) → 2Pb (s) + CO2(g)
(a) Lead is getting reduced
(b) Carbon dioxide is getting oxidised
(c) Carbon is getting oxidised
(d) Lead oxide is getting reduced
A. (a) and (b)
B. (a) and (c)
C. (a), (b) and (c)
D. all
Answer:
Loss of Oxygen is by an element is known Reduction whereas gain of Oxygen by an element is known as Oxidation
Here, lead oxide loses oxygen and is hence reduced. Carbon gains oxygen and hence gets oxidized.
Question 2.Fe203 + 2Al → Al203 + 2Fe
The above reaction is an example of a:
A. combination reaction
B. double displacement reaction
C. decomposition reaction
D. displacement reaction
Answer:When an element displaces another element from its compound, a displacement reaction occurs.
In this reaction, aluminium displaces the iron from its compound. Thus, this is an example of displacement reaction.
Question 3.What happens when dilute hydrochloric acid is added to iron filings? Tick the correct answer.
A. Hydrogen gas and iron chloride are produced
B. Chlorine gas and iron hydroxide are produced
C. No reaction takes place
D. Iron salt and water are produced
Answer:When dilute hydrochloric acid is added to iron fillings, hydrogen gas and iron chloride are produced.
![](data:image/jpeg;base64,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)
Question 4.What is a balanced chemical equation? Why should chemical equations be balanced?
Answer:A chemical reaction which has an equal number of atoms of the elements in the reactants and product sides is called a balanced chemical equation.
For example;
![](data:image/png;base64,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)
Since the number of atoms of each element is the same on both parts of the equation. Hence, it is a balanced chemical equation.
The chemical equation needs to be balanced so that it follows the law of conservation of mass(which states that the 'matter (or atoms) can neither be created nor destroyed in a chemical reaction')
Question 5.Translate the following statements into chemical equations and then balance them:
(a) Hydrogen gas combines with nitrogen to form ammonia.
(b) Hydrogen sulphide gas burns in air to give water and sulphur dioxide.
(c) Barium chloride reacts with aluminium sulphate to give aluminium chloride solution and a precipitate of barium sulphate.
(d) Potassium metal reacts with water to give potassium hydroxide and hydrogen
Answer:(a) Hydrogen gas combines with nitrogen to form ammonia.
The equation of the above reaction is
H2 (g) + N2 (g) → NH3 (g)
Step 1 - To balance chemical equations, first list the number of atoms of a different type that are present in the chemical equation on both sides –
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAcwAAAB3CAQAAAAkqLgPAAALfUlEQVR42u2da3RU1RmGnxAQUi6KNooKaqUgICi0VOMC2yVagaW1lXArUFGrq1jRpVaqCK2oIKjQFkUuFpaUxi6WUERrEapWxFCo3AMxEECOyYgxUpJAQhIu2f2RPYe5ZTJJJiQnvO/+c3Jyhjnzzvvsfc43YT6QJEmSJEmSJEmSJEmSJEmSJEmSJElq5JpiNDQ0GnpEAlOzkyQ1qHoKTEnyEJg9jWeHt89e/mpUA6ZX75A9fPbyV/I7LDAl+SswFRyBKQlMSf4KTAVHYEoCU8GRvwJTwZHkr/fAXMYhDG3OiuAkMZ8ssthAB4EpfxsHmMn4KMHgc8cxbgfgvjMA5hRSahGca/BRQhl93D3vkE85PgbW6iwmkUtrElhHt7Df7SQ76Oe7GVkvTtzEYa6N4bjpfIWhiD0R38NfAfBrfBhK8JEMwHWsxCGXA7zH45wnf2Pw14ePIrJ4nGYRfd9HEYavmG6nnifZhY9cdjCXAfFaMRdSFvDT8jMIpuGRWs7oizFkB5xfCmtrfRarWQlASxJCftOXExj6BexZa4+Nt37ANrrGdGRHDE9W8x7CSRa6r+E4U2kJtGYaJnQqlL9V+tucZzA8UYXvkzF0tNsrOEClgd9nP6vrB8x+XOIJMFdjSItLcDaytIrfvMIjnOK1MxCc2FVTMF/maAAQWTGDKX+hOcf5tFowL6CCCe7+EfUBZt8A+0+DmcBv2MNusplIAtANg2EpI8ihgFkkMIocDjGbRPvYdszFIZut3AHAUgyGFFZSwm5uA6A/PgyF+PBxBfAg29lGBq/TK6bgDCUNwz0RgvNjNrCPHNLsFBOoNryMQzY7GQtAZ3yUcwwfTtix55BBc/5BIUkAJOKjnFJ8+Ph5xGfKw5DHtWyhmH9yAX3YwlFWcaH9Fwewnq1k8K69KvFrDD4M44BxGAwPMJ0CvmRyHMCcw3Hau/s72dcif2PxtwUn2FAtmN/G8JK7vyWXnykwX+AIvYGr+IbngRZcwTZ2ModreBjDbF7jWh7CWDsTWc922gOpnGIQkMxYDP/iZ/RmFQW0DVsxb6eADkAb1gXHLkpwWpNFCd1DgjOYk/wCOIe32M+5QY9KZB2baQ/cSCkPVTOjp/IscBuGURFn9PBn6sQ8DvM3rmMwBbzJClIYxGEWAHARJQwCmjEzdFallQ1OW67CsJlH6cXzGG6sM5g/xbCBAfZeKfYrEvmbxAucYGgMl7LbKGeyOz0QPzCNO8LBvJgTzLb7plJqiwcbOWjXx/0c4hwA9tqLkmEY7rSPSGcjAIMwjAfgegw/DANzKjn23+vPzTEGB66mhAxaBQVnF5vsVmcMk4IeNRRj12tYQhHfihqct+gENMNhTcTgRHqmGRh6ALAIw/cA+LMtcNyCsfc5HWyZJjw4lVvLbcyL+X3MYJqQsdD93URKMeTxOreE3eXJ30j+FuDwNRWsttOSf3/o8IPZhU0YTpLOhHA862vFHIlhhDvH+Y3fyHt23yd8ZLc+4m0A5mO4yL2LqKCtBfN6AC7FMCwMzIFU8F/uCq0ZVhMcGIthQUBwOmCY6x51yD033DPzGzcew4+iBOdC/u5WFU9xaVhwIj/TDI7ZPc9x0q5ST1Nkq6eF5DIh9FInQnD8BYe9vFrnFROgPQ+winIM6zhf/sbkbzMmYLivSt8DV8zK2sxsPsdQyl3xB7N5wNvmB3M8hjwcHBx8FNq7jtNmn7byA961dV1jj3fIo5AuFsxuruEjIxR/bmENpyjnr1xQg+BUzpzD3eD0xDDNPSqbnUGPWo6hhd0ehSE1SnAeI9991RVMDHu1kZ9pBnnuR0GF7ltYbLe6sphiDB+Hle6DgzPO7t3N/LiAiS1SvIRxr37kb/X+buZrWsYIpv9jmf2UBX9eG6+qbKQV844olbZwMOdjaBdyfPVgVq6mz3KcFTUKThI7KGJUwIw+L+qMflGMM/p69y2B9eyOOKPPizCjRwtOZXnkl3xFnr38rzuYidWAmRLweSRk8Z8agnk2+zs8oPwVDcwHAvaPwHBrfYD5lF2K/WB24LhbvWrBG7Y+Fg3MVAz97b4e9r4zMpgneBToRnfGuWX8JeytUXCgK0c4FHAPtNluXRnxHshfr/sLhVHugfrY+5BKPeF+/vc+bwPJ9K/imaIFpx/32z33YtyLt7qB2Zf0asCcYksj/ou3d2oI5tnsb3Ny2B4DmIaL3f2j3XvfOIM50xZpTldlnyOPnkBzXuTDGFbMRNbyCe2B8/iQ30UBcx+zgBU8yBxWkgS0IyPYrBiCUzlLBVYN7wJasJzPq6wa9udY1KrhbMYE/NQdY89qIVuAh1lWxTNFC85QDnAJkMgid4U4E2AeZyTNgCSmUMHgGoN5Nvs7AcNNMYC52m73Jpv1wSW22v5JnsPRgHtChyLGu38r+wWj7WVJFlnsYA7nAu1xKKeETYBDGcfIAPZRyjH7aVUb/oRDBlt5jATgGb7G8CWj+Qm5GL5hJgBD+JwM3qU1KbxJJtv5jD/Yebbqs++FQzH5bs0O4NWAstWtbGA/ObwRMmsCtHU/Z7vb1vsqX4sTdFG9hjIOuvNvPxwM5ewDurONTD61lcHQZ1pDEadw6MxSCqnAoQdpFFCBQwodmcMutpPJMq4MOqvRfIHhfyxjsN16hWQcTnDUgufXNHJt1bByHCQ94D28315YORiO4pAMXMEk0nHI5RveD/+jOvlbhb+VoJ1HMYVkuvsz7XF7KMCQa++CU1nCbg6Qz15mhkxW+t8lkvxtzA4LTEn+CkwFR2BKAlOSvwJTwRGYksBUcOSvwFRwJPkrMBUc+SswBaYkfz0Dpmdbfnr77OWvhvpjSlLjlMCUJC+BqcaqGvJXjWtVnJC/kqqykvwVmAqOwJQEpoIjfwWmgiMwJYGp4MhfgangSPJXYCo48leqe+PayE1PG3twejKPLHbyGXPPzn7F9eJvZ2axla1k82/75Y1SA6yYsXy9fmMFczuraAcks4UDjaE1fZMAczwH+S6QyB8pC26LKAnM2MDsbbdSMfZbcKW6+nun+6X/HTH8Vi4JzJqe/ekOFTe4jf6k+PnbA8O9cklg1r44MRaji644+/sdPuDjgOY/0hkGs+qmp14BM4F00hSCOPrbBR+GFW73LkkrZi3AfJRdoT0jpDr7ez7zyKevXBKYtQNzOHsjNBGV6u5vIvtCO2pKAjM2MFPZw2UKQBz9TQpoJPdWxLbGksCs5uyHuFjewNOKQVz8TXcbD8NmDsolgVnTsx9CKU8xhjGM4UUWKwZxAnMdFwLwkD7HbBgwozc9bfxg5gRVkwVmfPztz2Iy2cFnrGOYPGqoFdPLxQlJ/gpMBUdgSgJTwZG/AlPBEZiSwFRw5K/AFJiS/BWYCo78lQSmJH8FpoIjMKX4gqnGqhryV41rJUlyJTAlyUtgqrGqhvxV41oVJ+SvpKqsJH8FpoIjMCWBqeDIX4Gp4AhMSWAqOPJXYCo4kvwVmAqOp/29nE/wyZ+GAvMafJRQRh93zzvkU46PgZ4AU41r68ffkTjsF5gNu2IuxpAd0PQ1hbWeWTHVuLY+/G3JWi5jucBsaDBXYwJ6ZXkLTDWujb+/CTQDgdnwYA4lDcM9HgRTjWvrz1+B2QjAbE0WJXT3HJinpca1ArMJgglXU0IGrTwKphrXCswmCmblmrPAo2Cqca3AbLJgwiIMwz0IphrXCswmDWYSOyhilMfAVONagdnEwYSuHOGQp8BU41qBeRaACSMwHgJTjWsFZpMEsxcOxeSzKWDfqx4CU41r68ffRTiUcBKHrfKooVZMr87okvwVmAqOwJQEpoIjfwWmgqPYyF+BqeDIX4EpMCX5KzAVHPkrCUxJ/gpMBUdgSvEHU41VNeSvGtdKkuRKYEqSV8BU61ANjYYempwkSZIkSZIkSZIkSZIkSZIkSZIkSWps+j9pq/AZjaxZPgAAAABJRU5ErkJggg==)
Step 2 - To start balancing, we take all compound in the reaction and start balancing the reaction
![](data:image/png;base64,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)
Hence the Balanced Chemical Equation is 3H2 + N2 →2NH3
The following questions are solved similarly.
(b)
Hydrogen sulphide gas burns in air to give water and sulphur dioxide.
The equation of the above chemical change is
H2S + O2 → H2O + SO2
Step 1 - To balance chemical equations, first list the number of atoms of a different type that are present in the chemical equation on both sides –
![](data:image/png;base64,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)
Step 2 - To start balancing, we take all compound in the reaction and start balancing the reaction
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAbwAAACYCAQAAAA185TAAAAOh0lEQVR42u2deXRU1QHGf5mwKDuGIAgU6sJiUeDUjepBrLjgigKKQpVi3VrkFKVS1KNYwQ1xQRSLUNGjrVUQ5Fg9GhQEDC4ECBACEuGRDIghKAoJJCHc/sHl5c2SZRTIzJvve/+8efMyOe+X75t73505+UCSJEmSJEmSJEmSJEmSJEmSJEmSpLjXeKNNm7YjvUUJnt58JOnIqruCJ0lxFLzuRlv0TXTE53AQqjJ4eleKfgcsOuJzRAgJnYwlPgqejCU+Cp4kOuKj4MlY4qPgyViS+Ch4Mpb4+DR4qTjsYbmwSUeYzyAcDCOTL3jpBCnGEHS3Eq4A4PUjHrxOjKdNXGPz0tnBdubzmzq55vGcE/d8vmcdY2kQ88vWizl4wxnijxFvBvs8j2YfteD1xdAz7rFV0jmFzWyjRR1cs+Gvcc8nhWEYXj0KwVvEPD8G71xOUPCqoPMghssUvCr5fMwBWit4saM7g0Xu0crgpXAPG1jP14wjBeiKwfAm15PPD0wmhRvJp4jnSLU/0YX5OGzmAzs1exOD4RzmUcx6Lgfgb+zA8B1BvkqY4D2M4RK735+v2IjDy7S0BppAFllk85pnMnkRy8hjDR8zIuKa2zOdbFawivE0rJLTeQQx7CJIkE5xzmcmhl72Ks7mLXbbUJ3MO2xhE594psx34FDMUk6351xI0L7BNCNIGbPseU2YgsNq1vA8J5NKkFL2EiTIDX4P3hP8RE+gCzt4FKhPJ1ayhqmczigMzzGdHtyFsSjaU8QrBEhhCkW0BdK5GcNHDKAn7/MDTRNyxOtBAV9QH4DLqWAE0JRMlhAAmvA9JwKpTCKTFBvO/dwEpPCIfRXvNV9BJo2BZizicXvPFI1T4ox4n1JBmr2KhQzjNJYyknYUMp0AMIZ9nAnAYAz3cAynMN8z4lVe5yobvFQWk0VLoCNb+bvfRjzjbpHBa0s5z9ljE9hr73E+Z5sd376hyN5Sb2Q6AC9QTjoATSmxlrrUxXs2hj4JFTyDwxZKKOY2GzvIIdvu9cNwKRBwx6OTMHQHYK375tWQbyOuuamlBLdQZPeicUqM4DXgDgwvuFcxBoCenMZUSjkOgAAOGZbfSvvzl1QbvEEYu+YA99nXTJKp5hAM19tjAzF2AvQ5H9hjS1ho9xbyLgDryXVfZY2dSF6K4WwA2mEYnIAjXge+ZgONAGiDYZp9Pg3DJGuhDBwcCjBcFXZWtHu8ACP5gnwcdmBoViWneA+ewcFhG5ncQcC9it7uGetZ51m6K6MezTC8aI+0qjZ4L2E43v/3ePXsO5M3eCMxbMfBwSHILv5og/dmBIYFvAdAEfvs+Q5FbHD/FF1d0w5JyKnmla4xumPY5V7jLmYC51PBP2gAtMcwyJ41sZrgPUA5l5MCDMPQqkpOiTPVxDNud3UfFfGZuz8dQxpdPGTqVRu82Rh3luHzVc1oI95VEc9WF7z1rKjmT5G4wYMcNhGw1/B02HnTKKOevcc9GLw2nvf1aMHLdecK/g6edwZUOeJNizLiVTDa7uV5RrzWyRG8+7gpJHhtKOMB+1x93rAfNlQXvOf50U7JYLC1TDRDnYuhF3BuzEvQdWWs2zBcY6fQCyp/kIuAGW7wzrLBg7V8ac9pzDLSw645zw3evTUEr5zRQFe6JWTwplJKml0f3+ze461y130rg/etHQebss9zj3foA5xRjAMgg3eBdM7zV/CeshgqVzUfYTvdgXo8yce1GPFOYDtTSAW6kk/fKg3VAcOVNODbX/x9kKNlrGMp4lMALqac6wC4liCtgKsxPEQKjXnfDV5/9jMUCDCZORHX/Az76Qd0YksNwctjMvAOf0nI4LWjkJcJAHeHrGqOpgEdWeQJ3n9ZS3MCPEahZ1XzS1oAnQnyW/sbs4BRvJ3IwUvHYbe9PT64/chI+13NUhxOsvd5ueSSzVSaAy1xKKWYrwCHfZSwGshjLyU4dl1vDgWsYIl9t3qY7zBsZShXUoBhB08BMJEt5PBo3GKrpPOUu65rcLgVuJBMNrOCee44NIpv2EYm92AotKu5F7OMPLJ50f1ooPKaG/Mi2/maD5mMIZ8BVXK6lk2s5j0axy2fuZ6jh67iQ/fIKcwln80s9Cy53I7DHrLoi2En8+3bUgY7yeJKVrGHPDv6TcEhm0z3E9RurCSHLzk10Uc8SXTER8GTscRHwRM2SXwUPBlLfBQ8GUt8JAVPxhIfBU/GEh8REjoZS3wUPBlLfJIzeKoOrLpQUHTE55cSqiJ4kiQdOSl4khRPwVN9oIoXxUfFlFo8EB+tagqb6IiPgidjiY+CJ2OJj/goeDKW+Ch4Mpb4SAqejCU+Cl7CY+vIEoLiUwv3JDmpWIN3FvNwKGAzHzDmF/a/+Q/bEBy+qaWdjmEES8glh0wGJl3wkp5UbME7gzIm0BBozERMPHSPxhG2hiziV8yupZ0GUM6lANyCqdv/gnnUgydSMQZvCrttqRRAroIXcjCFAETYaTgzPcx6k2H/c/YAzz8XX8PGpApedFI9WOiZQ6WzmC7+JRVb8KZSZqsVATpwrIIXoXA79aHErS7rxQ+8YVtyAvafuAN86FZvJdPiSjiptuTZFkBowUrW2n/m7ktSsQXvagzL+L21jhYPahM86E8ZE4FuFDLPY6JKbWK2ggd0ooAFNKQJy8ijrZ9Jxbq4Mo69GLbzCv08EygFrzo7wWAqmMRWMmyNcqguYp8tp0z24EFXCpnPJxTQ0d+kYv84oSV38j6lGBZ7GvIUvOrsBGMwrI/aZ5DGN/wpifjUROpMDlAWtevIV6R+7ud4aUzCuPcuCl71dmpFDluoYGjEM01Yxn1Jxad6UgH+w05285LfScUWvHPo5XmUS6aCVws7NWM5a0ljLOUMCDPTErdPUMEDmM5PnElf9rqdSz4lFVvwxvNPz6ONtjBJwavOTo1Y4i4UTKCUi91nGrPYNdMrUZcSki14T1NCHwAuo4zxfiYVa/DKGEIAOJbxHKC/glejnR4LWSh4lp00sWb6lM8ZZrc8OiV98C6h1OOoQeznd/4lFVvwOnE/S3EoYAcZbvmfgndIM3EoZj+Op9m9iS3sPKgUTrd7IzAhW3IFLxopXDYH1cPPpPQl6SP3ji4+4qPgyVjio+DJWOIjQgqejCU+Cp6MJT4KntDJWOKj4MlY4qPgCZvoiI+CJ2OJj5+CpwJBFS+Kj4opJclHUvAkKZ6Cp/pAFS+Kj4optXggPlrVFDbRER8FT8YSHwVPxhIf8VHwZCzxUfBkLPGRFDwZS3wUPBlLfBS88CfSCVKMIcjtAPyZIIZigqQLW4i6M41c1rCOF2lT44v5sHhRfA73iDeDfSGP9zND71cRWsX7NAPSyWKz/T+aVcuHxYvio+DVjbF62r2BGLcxIYmKF8VHwasLYzVw93pjGGn3k6h4UXwUvLpdPLgZw2nuo6QpXhSfwx88E7YpeFUrhaW8HnIkSYoXxUcjXl0aazRraR52LCmKF8VHwas7Y13HRtqHHUuS4kXxUfDqylgD2cCvIo4mSfGi+Ch4dWOsa11b9eYh92jSFC+Kj4JXF8a6lr3cZ4sUn2SWPZpExYvicziDl47DbgwOtwJwJw6G3Tj6yliY8kPWfWe5x5OmeFF8DveIJ4mO+Ch4Mpb4KHjCJomPgidjiY+CJ2OJj6TgyVjio+DJWOIjQkInY4mPgidjiU9yBk8FgipeFB8VU0qSj6TgSVI8BU/1gSpeFB8VU2rxQHy0qilsoiM+Cp6MJT4KnowlPuKj4MlY4qPgyVjiIyl4Mpb4KHgylvgoeNGf6MorbCZIAfM4X9g8iq1uEYbzHqtYzQaesB05NekGlpLFJr5gcALyOYnJrGAFX/MJF9T4Ej+njjJh+MQevKvZw1iaAg25mT3cr+C5iq1uEYp4lFSgM0X8uxa/dBzLaQc0YA5TE5DPSLZxMpDKM+zzdARFV+x1lAnEJ9bgdaaEBz2Pb8RwlYLnBi9a3eJwZpLintObDBrZ/bnu3gyKPedEV2fK3dfv4O4lEp9ruNPutcdwbw18Yq2jTCg+sQZvFmW09DxOoYAsBc8qet1iH0p4zu734gfeIBDxcm+RX+OvnEiBb+7xTsUwogY+sdZRJhSfWINXSHbYaW9jaK3ghSm0brE/ZUwEulHIPI+dDqo+f+AnrnHvbFpEbA0BWMhChvIZ61nKDQnN59cs4FN7VTXzIaSO0id8YgteIwwfhZ32PIazFLwQRdYtDqaCSWwlw2O3g5rCXgrdaSk8HlH8aWxdRx57WExrAtzIgVrd88Qjn1MIYniH42vJh7A6Sp/wiT14H0YJ3pkKXoii1S2OwbA+6tplKhewlX/ZRyfSN2I72I0axHCGPet/FJGasHyOYxqF7rXUxCe0jtInfGKdau6ImGq+xYHkqyyp1ljR6hZbkcMWKjwjW+TU9OIaplK5HHDvIidgODmBp+Kp5JFZKz7hdZQ+4RNr8F6ljBZhiytfaHHFo2h1i81YzlrSGEs5Azzmq5xW9cAwroap1FyM+xMPY+iccHyO9axezvXUvUXnQ9Q6Sp/wiTV4XSgJAXE9B7hEwXMVrW6xEUvIs2WKEyi1Ixv0Y4H7c1dguK2GqdQIz1RqDjsTcKq5lPPc/eVsq4FP9DpKn/CJ/QP0AezmbhoB9RnKj4wGBc+NXbS6xccosNYAeJad9qP1flRwIwAdyGZryMc00VSfVfYzrgspT8jFlaUstivgd3k+x6uKT6x1lAnF5+d8Zawbr7EJh3ze9byDKXhV1S024aSQyfmh8sXm3EMmOaxmHVNpV4tfms4s8tnASoYlJJ/zmEUO2axjsecrXVXxib2OMoH46EvSR2bxQHzER8GTscRHwZOxxEdS8GQs8VHwZCzxESGhk7HER8GTscRHwZNER3wUPBlLfPwXPBUIqnhRfFRMKUk+koInSfESPFUHatN2NOopJUmSJEmSJEmSJEmSJEmSJEmSJEmKL/0fQzktEJU8p+wAAAAASUVORK5CYII=)
Hence, the Balanced Chemical Equation is
2H2S (g) + 3O2 (g) → 2H2O (l) + 2SO2 (g)
The following questions are solved similarly
(c) Barium chloride reacts with aluminium sulphate to give aluminium chloride solution and a precipitate of barium sulphate.
The equation of the above reaction is
BaCl2 + Al2(SO4)3 (aq) → AlCl3 (aq) +BaSO4 (s)
Step 1 - To balance chemical equations, first list the number of atoms of a different type that are present in the chemical equation on both sides –
![](data:image/png;base64,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)
Step 2 - To start balancing, we take all compound in the reaction and start balancing the reaction.
![](data:image/png;base64,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)
Thus, we get
3BaCl2 (aq) + Al2(SO4)3 (aq) → 2AlCl3 (aq) + 3BaSO4 (s)
(d) Potassium metal reacts with water to give potassium hydroxide and hydrogen
The equation of the above reaction is
K + H2O → KOH +H2
Step 1 - To balance chemical equations, first list the number of atoms of a different type that are present in the chemical equation on both sides –
![](data:image/png;base64,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)
Step 2 - To start balancing, we take all compound in the reaction and start balancing the reaction
![](data:image/png;base64,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)
Thus, using the above table the balanced chemical equation is
2K (s) + 2H2O (l) → 2KOH (aq) + H2 (g)
Question 6.Balance the following chemical equations:
(a) HNO3 + Ca(OH)2→ Ca(NO3)2 + H2O
(b) NaOH + H2SO4→ Na2SO4 + H2O
(c) NaCl + AgNO3→ AgCl + NaNO3
(d) BaCl2 + H2SO4→ BaSO4 + 2HCL
Answer:(a) Step 1 - To balance chemical equations, first list the number of atoms of different type that are present in the chemical equation on both sides -
HNO3 + Ca(OH)2→ Ca(NO3)2 + H2O
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)
Step 2 - To start balancing, we find the compound that has the highest number of atoms. We can see that Ca(NO3)2 on the product side has the highest number of atoms. In this compound Oxygen has the highest number of atoms. Lets start with that.
![](data:image/png;base64,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)
This makes the partially balanced equation -
2HNO3 + Ca(OH)2→ Ca(NO3)2 + 2H2O
Step 3 - Now checking for all other elements we note that the number of atoms on both side are same. We can say that the equation is balanced.
(b)NaOH + H2SO4→ Na2SO4 + H2O
Step 1 - To balance chemical equations, first list the number of atoms of different type that are present in the chemical equation on both sides –
NaOH + H2SO4→ Na2SO4 + H2O
![](data:image/png;base64,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)
Step 2 - To start balancing, we take any one compound. We will take NaOHon the reactant side in consideration. Let’s start with that.
![](data:image/png;base64,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)
This makes the partially Balanced Equation as:-
2NaOH + H2SO4-> Na2SO4 + 2H2O
Step 3 - Now checking for all other elements we note that the numbers of atoms on both sides are same. We can say that the equation is balanced.
(c) NaCl + AgNO3→ AgCl + NaNO3
Step 1 - To balance chemical equations, first list the number of atoms of different type that are present in the chemical equation on both sides –
NaCl + AgNO3→ AgCl + NaNO3
![](data:image/png;base64,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)
We can see that the Number of Atoms in LHS and RHS are equal, Hence the equation is already balanced
(d) BaCl2 + H2SO4→ BaSO4 + 2HCL
Step 1 - To balance chemical equations, first list the number of atoms of different type that are present in the chemical equation on both sides –
BaCl2 + H2SO4→ BaSO4 + 2HCL
We can see that the Number of Atoms in LHS and RHS is equal, Hence the equation is already balanced.
Question 7.Write the balanced chemical equations for the following reactions:
(a) Calcium hydroxide + Carbon dioxide → Calcium carbonate + Water
(b) Zinc + Silver nitrate → Zinc nitrate + Silver
(c) Aluminium + Copper chloride → Aluminium chloride + Copper
(d) Barium chloride + Potassium sulphate → Barium sulphate + Potassium chloride
Answer:(a) Ca(OH)2 + CO2→ CaC03 + H20
(b) Zn + 2AgNO3→ Zn(NO3)2 + 2Ag
(c) 2Al + 3CuCl2→ 2AlCl3 + 3Cu
(d) BaCl2 + K2SO4→ BaSO4 + 2KCl
Question 8.Write the balanced chemical equation for the following and identify the type of reaction in each case.
(a) Potassium Bromide (aq) + Barium iodide (aq) →Potassium iodide (aq) +Barium bromide (s)
(b) Zinc carbonate(s) → Zinc oxide(s) + Carbon dioxide (g)
(c) Hydrogen(g) + Chlorine (g) → Hydrogen chloride (g)
(d) Magnesium + Hydrochloric →Magnesium chloride (aq) + Hydrogen (g)
Answer:(a) Double displacement reaction (also known as precipitation reaction):-
2KBr (aq) + BaI2 (aq) → 2KI(q) + BaBr2 (s)
(b) Decomposition reaction:
ZnC03 (s) → ZnO (s) + C02 (g)
(c) Combination reaction:
H2 (g) + Cl2 (g) → 2HCl (g)
(d) Displacement reaction:
Mg (s) + 2HCl (aq) → MgCl2 (aq) + H2 (g)
Question 9.What does one mean by exothermic and endothermic reactions? Give examples.
Answer:Exothermic reaction: Reactions in which heat is released along with the formation of products are called exothermic reaction.
For example: Burning of fuel is an example of exothermic reaction. When methane is burnt in the air, heat is produced along with carbon dioxide and water.
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Endothermic reaction: Reactions in which energy is absorbed are known as endothermic reactions.
Decomposition reactions are example of endothermic reactions because they require energy in the form of heat, light or electricity for breaking down the reactants.
Example: Sliver chloride turns grey in sunlight to form silver metal.
![](data:image/png;base64,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)
Question 10.Why respiration is considered an exothermic reaction? Explain.
Answer:In the process of respiration, the glucose combines with oxygen in the cells of our body to form carbon dioxide and energy is released. That’s why it is considered an exothermic reaction.
![](data:image/png;base64,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)
Question 11.Why decomposition reactions are called the opposite of combination reactions? Write equations for these reactions.
Answer:In a decomposition reaction, a single substance splits to form two or more simpler substances whereas in combination reaction, two or more substances combine to form a single substance. Hence, decomposition reactions are called the opposite of combination reactions.
(i) Decomposition reaction:
![](data:image/png;base64,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)
In this reaction, calcium carbonate decomposes into calcium oxide and carbon dioxide on heating. This is an important decomposition reaction used in various industries.
(ii) Combination reaction: Formation of water
![](data:image/png;base64,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)
In this reaction, two substances hydrogen and oxygen combine to form single substance water, so this is a combination reaction.
We can see from the above examples that a decomposition reaction is opposite of a combination reaction.
Question 12.Write one equation each for decomposition reactions where energy is supplied in the form of heat, light or electricity.
Answer:(a) In this reaction, calcium carbonate decomposes into calcium oxide and carbon dioxide on heating. This reaction is carried out by heating.
![](data:image/png;base64,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)
In this reaction, energy is supplied in the form of heat.
(b) Sliver chloride turns grey in sunlight to form silver metal.
![](data:image/png;base64,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)
In this reaction, energy is supplied in the form of light, i.e. sunlight.
(c) When acidified water is electrolysed, it decomposes to form hydrogen and oxygen:
2H20 (I) → 2H2 (g) + O2 (g)
In this case, energy is supplied in the form of electricity.
Question 13.What is the difference between displacement and double displacement reactions? Write equations for these reactions.
Answer:In a displacement reaction, a more reactive element displaces a less reactive element from its solution while in a double displacement reaction, exchange of ions between the reactants takes place to form new products.
(i) Displacement reaction: In this reaction, zinc displaced copper from copper sulphate solution.
![](data:image/png;base64,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)
(ii) Double displacement reaction:
![](data:image/png;base64,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)
Question 14.In the refining of silver, the recovery of silver from silver nitrate solution involved "displacement by copper metal. Write down the reaction involved.
Answer:Displacement reaction is used in the recovery of silver from silver nitrate solution during refining of silver.
![](data:image/png;base64,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)
Question 15.What do you mean by a precipitation reaction? Explain by giving example.
Answer:Precipitation reaction: Any reaction in which an insoluble solid (called precipitate) is formed, is called a precipitation reaction.
For example: When a solution of silver nitrate is mixed with a solution of sodium chloride, a white precipitate of silver chloride is formed. Hence, it is precipitation reaction.
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)
Question 16.Explain the following in terms of gain or loss of oxygen with two examples each:
(a) Oxidation (b) Reduction
Answer:(a) Oxidation: A chemical reaction in which gain of oxygen or loss of hydrogen takes place.
Example:
![](data:image/png;base64,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)
Here, magnesium is oxidised to form magnesium oxide.
(b) Reduction: A chemical reaction in which loss of oxygen or gain of hydrogen takes place.
Example:
When zinc oxide is heated with carbon, then zinc metal and carbon monoxide are formed:
![](data:image/png;base64,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)
In this reaction, Zinc oxide (ZnO) is reduced to zinc by the loss of oxygen.
Question 17.A shiny brown coloured element X on heating in the air becomes black in colour. Name the element X and the black coloured compound formed.
Answer:The unknown element X is copper (Cu). When copper is heated in air, it forms a black coloured compound called copper oxide (CuO). The reaction for above chemical change is given below:
![](data:image/png;base64,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)
The color of the heated copper powder becomes black when air is passed over it because of its reaction with oxygen i.e Air. When it reacts with oxygen it forms copper oxide which is black in color.
Question 18.Why do we apply paint on iron articles?
Answer:Iron articles are painted to prevent them from rusting. When paint is applied on the surface of iron articles, the contact of air and moisture with iron metals is cut off. Therefore, no rusting takes place.
Question 19.Oil and fat containing food items are flushed with nitrogen. Why?
Answer:- The oil and fat present in food items get oxidized in the presence of air forming products having unpleasant smell and taste which turn the food rancid.
- Rancidity makes the food unfit for eating.
- This is why antioxidants are added to foods containing oil and fat to prevent oxidation of food.
- Nitrogen acts as an antioxidant.
- That’s why oil and fat containing food items are flushed with nitrogen to prevent oxidation.
- Thus, the food does not turn rancid and remain good to eat for a longer time.
Question 20.Explain the following terms with one example each: (a) Corrosion (b) Rancidity
Answer:
(a) Corrosion: Gradual Deterioration of metals by the action of :-
1.Air
2.Moisture
3.Chemical( such as an acid) on their surface.
Main Cause of corrosion is the oxidation of metals by the oxygen of air.
Example:- Rusting of Iron - When a piece of Iron is left out in damp time for a period of time it gets covered with a red-brown substance called rust.
The following reaction takes place resulting in then formation of rust:-
![](data:image/png;base64,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)
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)
(b) Rancidity:- Oxidation of Fats and Oils present in food materials by the oxygen present in air resulting in unpleasant smell and taste is called Rancidity. This makes the food not fit for eating.
Example:- Potato Chips that are cooked in oil turn Rancid and give out unpleasant smell and taste if kept exposed for a long time
Which of the statements about the reaction below are incorrect?
2Pb0 (s) + C (s) → 2Pb (s) + CO2(g)
(a) Lead is getting reduced
(b) Carbon dioxide is getting oxidised
(c) Carbon is getting oxidised
(d) Lead oxide is getting reduced
A. (a) and (b)
B. (a) and (c)
C. (a), (b) and (c)
D. all
Answer:
Loss of Oxygen is by an element is known Reduction whereas gain of Oxygen by an element is known as Oxidation
Here, lead oxide loses oxygen and is hence reduced. Carbon gains oxygen and hence gets oxidized.
Question 2.
Fe203 + 2Al → Al203 + 2Fe
The above reaction is an example of a:
A. combination reaction
B. double displacement reaction
C. decomposition reaction
D. displacement reaction
Answer:
When an element displaces another element from its compound, a displacement reaction occurs.
In this reaction, aluminium displaces the iron from its compound. Thus, this is an example of displacement reaction.
Question 3.
What happens when dilute hydrochloric acid is added to iron filings? Tick the correct answer.
A. Hydrogen gas and iron chloride are produced
B. Chlorine gas and iron hydroxide are produced
C. No reaction takes place
D. Iron salt and water are produced
Answer:
When dilute hydrochloric acid is added to iron fillings, hydrogen gas and iron chloride are produced.
Question 4.
What is a balanced chemical equation? Why should chemical equations be balanced?
Answer:
A chemical reaction which has an equal number of atoms of the elements in the reactants and product sides is called a balanced chemical equation.
For example;
Since the number of atoms of each element is the same on both parts of the equation. Hence, it is a balanced chemical equation.
The chemical equation needs to be balanced so that it follows the law of conservation of mass(which states that the 'matter (or atoms) can neither be created nor destroyed in a chemical reaction')
Question 5.
Translate the following statements into chemical equations and then balance them:
(a) Hydrogen gas combines with nitrogen to form ammonia.
(b) Hydrogen sulphide gas burns in air to give water and sulphur dioxide.
(c) Barium chloride reacts with aluminium sulphate to give aluminium chloride solution and a precipitate of barium sulphate.
(d) Potassium metal reacts with water to give potassium hydroxide and hydrogen
Answer:
(a) Hydrogen gas combines with nitrogen to form ammonia.
The equation of the above reaction is
H2 (g) + N2 (g) → NH3 (g)
Step 1 - To balance chemical equations, first list the number of atoms of a different type that are present in the chemical equation on both sides –
Step 2 - To start balancing, we take all compound in the reaction and start balancing the reaction
Hence the Balanced Chemical Equation is 3H2 + N2 →2NH3
The following questions are solved similarly.
(b)
Hydrogen sulphide gas burns in air to give water and sulphur dioxide.
The equation of the above chemical change is
H2S + O2 → H2O + SO2
Step 1 - To balance chemical equations, first list the number of atoms of a different type that are present in the chemical equation on both sides –
Step 2 - To start balancing, we take all compound in the reaction and start balancing the reaction
Hence, the Balanced Chemical Equation is
2H2S (g) + 3O2 (g) → 2H2O (l) + 2SO2 (g)
The following questions are solved similarly
(c) Barium chloride reacts with aluminium sulphate to give aluminium chloride solution and a precipitate of barium sulphate.
The equation of the above reaction is
BaCl2 + Al2(SO4)3 (aq) → AlCl3 (aq) +BaSO4 (s)
Step 1 - To balance chemical equations, first list the number of atoms of a different type that are present in the chemical equation on both sides –
Step 2 - To start balancing, we take all compound in the reaction and start balancing the reaction.
Thus, we get
3BaCl2 (aq) + Al2(SO4)3 (aq) → 2AlCl3 (aq) + 3BaSO4 (s)
(d) Potassium metal reacts with water to give potassium hydroxide and hydrogen
The equation of the above reaction is
K + H2O → KOH +H2
Step 1 - To balance chemical equations, first list the number of atoms of a different type that are present in the chemical equation on both sides –
Step 2 - To start balancing, we take all compound in the reaction and start balancing the reaction
Thus, using the above table the balanced chemical equation is
2K (s) + 2H2O (l) → 2KOH (aq) + H2 (g)
Question 6.
Balance the following chemical equations:
(a) HNO3 + Ca(OH)2→ Ca(NO3)2 + H2O
(b) NaOH + H2SO4→ Na2SO4 + H2O
(c) NaCl + AgNO3→ AgCl + NaNO3
(d) BaCl2 + H2SO4→ BaSO4 + 2HCL
Answer:
(a) Step 1 - To balance chemical equations, first list the number of atoms of different type that are present in the chemical equation on both sides -
HNO3 + Ca(OH)2→ Ca(NO3)2 + H2O
Step 2 - To start balancing, we find the compound that has the highest number of atoms. We can see that Ca(NO3)2 on the product side has the highest number of atoms. In this compound Oxygen has the highest number of atoms. Lets start with that.
This makes the partially balanced equation -
2HNO3 + Ca(OH)2→ Ca(NO3)2 + 2H2O
Step 3 - Now checking for all other elements we note that the number of atoms on both side are same. We can say that the equation is balanced.
(b)NaOH + H2SO4→ Na2SO4 + H2O
Step 1 - To balance chemical equations, first list the number of atoms of different type that are present in the chemical equation on both sides –
NaOH + H2SO4→ Na2SO4 + H2O
Step 2 - To start balancing, we take any one compound. We will take NaOHon the reactant side in consideration. Let’s start with that.
This makes the partially Balanced Equation as:-
2NaOH + H2SO4-> Na2SO4 + 2H2O
Step 3 - Now checking for all other elements we note that the numbers of atoms on both sides are same. We can say that the equation is balanced.
(c) NaCl + AgNO3→ AgCl + NaNO3
Step 1 - To balance chemical equations, first list the number of atoms of different type that are present in the chemical equation on both sides –
NaCl + AgNO3→ AgCl + NaNO3
We can see that the Number of Atoms in LHS and RHS are equal, Hence the equation is already balanced
(d) BaCl2 + H2SO4→ BaSO4 + 2HCL
Step 1 - To balance chemical equations, first list the number of atoms of different type that are present in the chemical equation on both sides –
BaCl2 + H2SO4→ BaSO4 + 2HCL
Question 7.
Write the balanced chemical equations for the following reactions:
(a) Calcium hydroxide + Carbon dioxide → Calcium carbonate + Water
(b) Zinc + Silver nitrate → Zinc nitrate + Silver
(c) Aluminium + Copper chloride → Aluminium chloride + Copper
(d) Barium chloride + Potassium sulphate → Barium sulphate + Potassium chloride
Answer:
(a) Ca(OH)2 + CO2→ CaC03 + H20
(b) Zn + 2AgNO3→ Zn(NO3)2 + 2Ag
(c) 2Al + 3CuCl2→ 2AlCl3 + 3Cu
(d) BaCl2 + K2SO4→ BaSO4 + 2KCl
Question 8.
Write the balanced chemical equation for the following and identify the type of reaction in each case.
(a) Potassium Bromide (aq) + Barium iodide (aq) →Potassium iodide (aq) +Barium bromide (s)
(b) Zinc carbonate(s) → Zinc oxide(s) + Carbon dioxide (g)
(c) Hydrogen(g) + Chlorine (g) → Hydrogen chloride (g)
(d) Magnesium + Hydrochloric →Magnesium chloride (aq) + Hydrogen (g)
Answer:
(a) Double displacement reaction (also known as precipitation reaction):-
2KBr (aq) + BaI2 (aq) → 2KI(q) + BaBr2 (s)
(b) Decomposition reaction:
(c) Combination reaction:
(d) Displacement reaction:
Question 9.
What does one mean by exothermic and endothermic reactions? Give examples.
Answer:
Exothermic reaction: Reactions in which heat is released along with the formation of products are called exothermic reaction.
For example: Burning of fuel is an example of exothermic reaction. When methane is burnt in the air, heat is produced along with carbon dioxide and water.
Endothermic reaction: Reactions in which energy is absorbed are known as endothermic reactions.
Decomposition reactions are example of endothermic reactions because they require energy in the form of heat, light or electricity for breaking down the reactants.Example: Sliver chloride turns grey in sunlight to form silver metal.
Question 10.
Why respiration is considered an exothermic reaction? Explain.
Answer:
In the process of respiration, the glucose combines with oxygen in the cells of our body to form carbon dioxide and energy is released. That’s why it is considered an exothermic reaction.
Question 11.
Why decomposition reactions are called the opposite of combination reactions? Write equations for these reactions.
Answer:
In a decomposition reaction, a single substance splits to form two or more simpler substances whereas in combination reaction, two or more substances combine to form a single substance. Hence, decomposition reactions are called the opposite of combination reactions.
(i) Decomposition reaction:
In this reaction, calcium carbonate decomposes into calcium oxide and carbon dioxide on heating. This is an important decomposition reaction used in various industries.
(ii) Combination reaction: Formation of water
In this reaction, two substances hydrogen and oxygen combine to form single substance water, so this is a combination reaction.
We can see from the above examples that a decomposition reaction is opposite of a combination reaction.
Question 12.
Write one equation each for decomposition reactions where energy is supplied in the form of heat, light or electricity.
Answer:
(a) In this reaction, calcium carbonate decomposes into calcium oxide and carbon dioxide on heating. This reaction is carried out by heating.
In this reaction, energy is supplied in the form of heat.
(b) Sliver chloride turns grey in sunlight to form silver metal.
In this reaction, energy is supplied in the form of light, i.e. sunlight.
(c) When acidified water is electrolysed, it decomposes to form hydrogen and oxygen:
2H20 (I) → 2H2 (g) + O2 (g)
In this case, energy is supplied in the form of electricity.
Question 13.
What is the difference between displacement and double displacement reactions? Write equations for these reactions.
Answer:
In a displacement reaction, a more reactive element displaces a less reactive element from its solution while in a double displacement reaction, exchange of ions between the reactants takes place to form new products.
(i) Displacement reaction: In this reaction, zinc displaced copper from copper sulphate solution.
(ii) Double displacement reaction:
Question 14.
In the refining of silver, the recovery of silver from silver nitrate solution involved "displacement by copper metal. Write down the reaction involved.
Answer:
Displacement reaction is used in the recovery of silver from silver nitrate solution during refining of silver.
Question 15.
What do you mean by a precipitation reaction? Explain by giving example.
Answer:
Precipitation reaction: Any reaction in which an insoluble solid (called precipitate) is formed, is called a precipitation reaction.
For example: When a solution of silver nitrate is mixed with a solution of sodium chloride, a white precipitate of silver chloride is formed. Hence, it is precipitation reaction.
Question 16.
Explain the following in terms of gain or loss of oxygen with two examples each:
(a) Oxidation (b) Reduction
Answer:
(a) Oxidation: A chemical reaction in which gain of oxygen or loss of hydrogen takes place.
Example:
Here, magnesium is oxidised to form magnesium oxide.
(b) Reduction: A chemical reaction in which loss of oxygen or gain of hydrogen takes place.
Example:
When zinc oxide is heated with carbon, then zinc metal and carbon monoxide are formed:
In this reaction, Zinc oxide (ZnO) is reduced to zinc by the loss of oxygen.
Question 17.
A shiny brown coloured element X on heating in the air becomes black in colour. Name the element X and the black coloured compound formed.
Answer:
The unknown element X is copper (Cu). When copper is heated in air, it forms a black coloured compound called copper oxide (CuO). The reaction for above chemical change is given below:
The color of the heated copper powder becomes black when air is passed over it because of its reaction with oxygen i.e Air. When it reacts with oxygen it forms copper oxide which is black in color.
Question 18.
Why do we apply paint on iron articles?
Answer:
Iron articles are painted to prevent them from rusting. When paint is applied on the surface of iron articles, the contact of air and moisture with iron metals is cut off. Therefore, no rusting takes place.
Question 19.
Oil and fat containing food items are flushed with nitrogen. Why?
Answer:
- The oil and fat present in food items get oxidized in the presence of air forming products having unpleasant smell and taste which turn the food rancid.
- Rancidity makes the food unfit for eating.
- This is why antioxidants are added to foods containing oil and fat to prevent oxidation of food.
- Nitrogen acts as an antioxidant.
- That’s why oil and fat containing food items are flushed with nitrogen to prevent oxidation.
- Thus, the food does not turn rancid and remain good to eat for a longer time.
Question 20.
Explain the following terms with one example each: (a) Corrosion (b) Rancidity
Answer:
(a) Corrosion: Gradual Deterioration of metals by the action of :-
1.Air
2.Moisture
3.Chemical( such as an acid) on their surface.
Main Cause of corrosion is the oxidation of metals by the oxygen of air.
Example:- Rusting of Iron - When a piece of Iron is left out in damp time for a period of time it gets covered with a red-brown substance called rust.
The following reaction takes place resulting in then formation of rust:-
(b) Rancidity:- Oxidation of Fats and Oils present in food materials by the oxygen present in air resulting in unpleasant smell and taste is called Rancidity. This makes the food not fit for eating.
Example:- Potato Chips that are cooked in oil turn Rancid and give out unpleasant smell and taste if kept exposed for a long time