{"id":8114,"date":"2024-02-23T10:31:31","date_gmt":"2024-02-23T05:01:31","guid":{"rendered":"https:\/\/www.aplustopper.com\/?p=8114"},"modified":"2024-02-23T15:57:25","modified_gmt":"2024-02-23T10:27:25","slug":"mole-concept-stoichiometry-icse-solutions-class-10-chemistry","status":"publish","type":"post","link":"https:\/\/www.aplustopper.com\/mole-concept-stoichiometry-icse-solutions-class-10-chemistry\/","title":{"rendered":"ICSE Solutions for Class 10 Chemistry – Mole Concept and Stoichiometry"},"content":{"rendered":"
ICSE Solutions<\/a>Selina ICSE Solutions<\/a><\/p>\n APlusTopper.com provides ICSE Solutions for Class 10 Chemistry Chapter 5 Mole Concept and Stoichiometry for ICSE Board Examinations. We provide step by step Solutions for ICSE Chemistry Class 10 Solutions Pdf.\u00a0You can download the Class 10 Chemistry ICSE Textbook Solutions with Free PDF download option.<\/p>\n Download Formulae Handbook For ICSE Class 9 and 10<\/a><\/p>\n <\/p>\n Question 1:<\/strong> State Gay-Lussac’s Law of combining volumes. Question 2:<\/strong> (i) When gases react together, their reaction volume bears a simple ratio to each other, under the same conditions of temperature and pressure. Who proposed this gas law ? Question 3:<\/strong> Under the same conditions of temperature and pressure, one collects 2.2 litre of CO2<\/sub>, 3.3 litres of Cl2<\/sub>, 5.5 litres of hydrogen, 4.4 litres of nitrogen and 1.1 litres of SO2<\/sub>. In which gas sample their will be: Question 4:<\/strong> Under the same conditions of temperature and pressure, you collect 2 litres of carbon dioxide, 3 litres of chlorine, 5 litres of hydrogen, 4 litres of nitrogen and 1 litre of sulphur dioxide. In which gas will there be sample ? Question 5:<\/strong> How does Avogadro’s law<\/a> explain Gay-Lussac’s law of gaseous volumes ? Question 6:<\/strong> What is the relationship between gram molecular weight and gram molecular volume at S.T.P. ? Question 7:<\/strong> (i) What is ‘mole scale’ of a compound ? Question 8:<\/strong> Explain the following : Question 9:<\/strong> How will you differentiate between atomic weight and actual weight of an element ?Short Questions<\/span><\/h3>\n
\nAnswer:<\/strong> The law states that\u2014Under same conditions of temperature and pressure, the volume of gases taking part in a chemical reaction show simple whole number ratio to one another and to those of products if gaseous.<\/p>\n
\n(ii) What is the volume (measured in dm3<\/sup> or litres occupied by one mole of gas at S.T.P. ?
\nAnswer:<\/strong> (i) This law was proposed by “Gay Lussac”.
\n(ii) One mole of gas occupies 22.4 litre at S.T.P.<\/p>\n
\n(i) Greatest number of molecules<\/a>. (ii) The least number of molecules.
\nAnswer:<\/strong> We know that 22.4 litres of any gas at S.T.P. has 6.023 \u00d7 1023<\/sup> molecules. If the volume of gas at S.T.P. is more than 22.4 litres, then the number of molecules will be greater and vice-versa.
\n(i) 5.5 litres of hydrogen will contain greatest number of molecules.
\n(ii) 11 litres of sulphur dioxide will contain least number of molecules.<\/p>\n
\n(i) The greatest number of molecules (ii) The least number of molecules. Justify your answer.
\nAnswer:<\/strong> The greatest number of molecules<\/a> will be in 5 litres of hydrogen and the least number of molecules in 1 litre of sulphur dioxide. The justification is based on Avogadro’s law, which states that equal volumes of all gases, under conditions of same temperature and pressure, contain same number of molecules. So greater the volume, greater will be the number of molecules.<\/p>\n
\nAnswer:\u00a0<\/strong>Avagadro’s law states that equal volumes of all gases contain equal number of molecules under similar conditions of temperature and presure. Since, when gases react chemically, they do so in volumes which bear a simple whole number ratio to each other and to the volume of products, provided the products are also in gasesous state under similar conditions of temperature and pressure. This is what Gay Lussac’s law states. For example, in the reaction of carbon monoxide with oxygen, two volumes of carbon monoxide react with one volume of oxygen to give two volumes of carbon dioxide under similar conditions of temperature and pressure.
\n2CO + O2<\/sub> —> 2 CO2<\/sub>
\n2 vol. \u00a01 vol. \u00a0 \u00a02 vol.
\nThe volume ratio of carbon monoxide, oxygen and carbon dioxide is 2 : 1 : 2.<\/p>\n
\nAnswer:<\/strong> Density of gas is defined as mass per unit volume. Volume is usually taken as 1 dm3<\/sup> at S.T.P.
\n\\(Density\\quad of\\quad gas=\\frac { Mass\\quad of\\quad gas }{ 1\\quad d{ m }^{ 3 }\\quad of\\quad gas\\quad at\\quad S.T.P } \\)
\nMolar volume of hydrogen:
\nDensity of hydrogen = 0 09 gm\/dm3<\/sup> at S.T.P.
\nGram molecular weight of hydrogen = 2.016 g 0.09 g of hydrogen occupies volume = 1 dm3<\/sup> at S.T.P.
\n2.016 g of hydrogen occupies volume = dm3<\/sup> at S.T.P.
\n= 22.4 dm3<\/sup> at S.T.P.
\nAs 2.016 g of hydrogen = 1 gram molecular weight
\n\u2234 1 gram molecular weight of hydrogen occupies 22.4 dm3<\/sup> at S.T.P.<\/p>\n
\n(ii) What is the relation between atomic mass<\/a> and equivalent mass ?
\nAnswer:<\/strong> (i) The molecular weight of a compound expressed in gram is known as “a mole” of a compound. The multiples of the fractions of a mole give different mole values of a compound. The molecular weight of carbon dioxide is 44, hence 44 gm is one mole of carbon dioxide. 88 gm, and 176 gm of carbon dioxide represent 2 moles and 4 moles respectively.
\nIn general,
\n\\(Number\\quad of\\quad moles\\quad of\\quad a\\quad compound=\\frac { Mass\\quad of\\quad the\\quad compound\\quad in\\quad gm }{ Molecular\\quad weight\\quad of\\quad the\\quad compound }\\)
\n(ii) Atomic mass<\/a> = Equivalent mass \u00d7 Valency<\/a>.<\/p>\n
\n(i) Is it possible to change the temperature and pressure of a fixed mass of gas without changing its volume ?
\n(ii) One mole of hydrogen contains 2 \u00d7 6.023 \u00d7 1023<\/sup> atoms of hydrogen where as one mole of helium contains 6.023 \u00d7 1023<\/sup> atoms of helium.
\nAnswer:<\/strong> (i) Yes, an increase in temperature produce an increase in volume which can be reduced (changed) to original volume by the increase in pressure.
\n(ii) Hydrogen is a diatomic gas.
\nSo one molecule of hydrogen = 2 atoms
\n\u2234 1 mole or 6.023 \u00d7\u00a01023<\/sup> molecules of H2<\/sub> = 2 \u00d7 6.023 \u00d7 1023<\/sup> atoms
\nOn the other hand, helium is monoatomic gas,
\n\u2234 One molecule of helium 1 atom of He
\nor 6.023 \u00d7 1023<\/sup> molecules of He = 6.023 \u00d7 1023<\/sup> atoms of He.<\/p>\n
\nAnswer:<\/strong><\/p>\n