{"id":22883,"date":"2024-02-23T14:13:00","date_gmt":"2024-02-23T08:43:00","guid":{"rendered":"https:\/\/icsesolutions.com\/?p=22883"},"modified":"2024-02-24T09:54:46","modified_gmt":"2024-02-24T04:24:46","slug":"selina-concise-mathematics-class-7-icse-solutions-rational-numbers","status":"publish","type":"post","link":"https:\/\/icsesolutions.com\/selina-concise-mathematics-class-7-icse-solutions-rational-numbers\/","title":{"rendered":"Selina Concise Mathematics Class 7 ICSE Solutions Chapter 2 Rational Numbers"},"content":{"rendered":"
Selina Publishers Concise Mathematics Class 7 ICSE Solutions\u00a0Chapter 2 Rational Numbers<\/strong><\/p>\n ICSE Solutions<\/a>Selina ICSE Solutions<\/a>ML Aggarwal Solutions<\/a><\/p>\n APlusTopper.com provides step by step solutions for Selina Concise ICSE Solutions for Class 7 Mathematics. You can download the Selina Concise Mathematics ICSE Solutions for Class 7 with Free PDF download option. Selina Publishers Concise Mathematics for Class 7 ICSE Solutions all questions are solved and explained by expert mathematic teachers as per ICSE board guidelines.<\/p>\n Selina Class 7 Maths ICSE Solutions<\/a>Physics<\/a>Chemistry<\/a>Biology<\/a>Geography<\/a>History & Civics<\/a><\/p>\n EXERCISE 2 (A)<\/strong><\/span><\/p>\n Question 1.<\/strong><\/span> Solution:<\/strong><\/span> Question 2.<\/strong><\/span> Solution:<\/strong><\/span> Question 3.<\/strong><\/span> Solution:<\/strong><\/span> Question 4.<\/strong><\/span> Solution:<\/strong><\/span> Question 5.<\/strong><\/span> Solution:<\/strong><\/span> Question 6.<\/strong><\/span> Question 7.<\/strong><\/span> Solution:<\/strong><\/span> Question 8.<\/strong><\/span> Solution:<\/strong><\/span> Question 9.<\/strong><\/span> Solution:<\/strong><\/span> Question 10.<\/strong><\/span> Solution:<\/strong><\/span> Question 11.<\/strong><\/span> Solution:<\/strong><\/span> Question 12.<\/strong><\/span> Solution:<\/strong><\/span> Question 13.<\/strong><\/span> Solution:<\/strong><\/span> Question 14.<\/strong><\/span> Solution:<\/strong><\/span> EXERCISE 2 (B)<\/strong><\/span><\/p>\n Question 1.<\/strong><\/span> Solution:<\/strong><\/span> Question 2.<\/strong><\/span> Solution:<\/strong><\/span> Question 3.<\/strong><\/span> Solution:<\/strong><\/span> Question 4.<\/strong><\/span> Solution:<\/strong><\/span> Question 5.<\/strong><\/span> Solution:<\/strong><\/span> Question 6.<\/strong><\/span> Solution:<\/strong><\/span> EXERCISE 2 (C)<\/strong><\/span><\/p>\n Question 1.<\/strong><\/span> Solution:<\/strong><\/span> Question 2.<\/strong><\/span> Solution:<\/strong><\/span> Question 3.<\/strong><\/span> Solution:<\/strong><\/span> Question 4.<\/strong><\/span> Solution:<\/strong><\/span> Question 5.<\/strong><\/span> Solution:<\/strong><\/span> Question 6.<\/strong><\/span> Solution:<\/strong><\/span> Question 7.<\/strong><\/span> Solution:<\/strong><\/span> Question 8.<\/strong><\/span> Solution:<\/strong><\/span> Question 9.<\/strong><\/span> Solution:<\/strong><\/span> Question 10.<\/strong><\/span> Solution:<\/strong><\/span> Question 11.<\/strong><\/span> Solution:<\/strong><\/span> Question 12.<\/strong><\/span> Solution:<\/strong><\/span> Question 13.<\/strong><\/span> Solution:<\/strong><\/span> Question 14.<\/strong><\/span>
\nWrite down a rational number whose numerator is the largest number of two digits and denominator is the smallest number of four digits.<\/strong><\/p>\n
\nLargest two digit = 99
\nSmallest, number of four digit = 1000 Now numerator = 99 and denominator = 1000
\n\u2234 Rational number = \\(\\frac { 99 }{ 1000 }\\)<\/p>\n
\nWrite the numerator of each of the following rational numbers:<\/strong>
\n<\/p>\n
\n
\n<\/p>\n
\nWrite the denominator of each of the following rational numbers:<\/strong>
\n<\/p>\n
\n<\/p>\n
\nWrite down a rational number numerator (-5) x (-4) and denominator (28 – 27) x (8 – 5).<\/strong><\/p>\n
\n<\/p>\n
\n<\/p>\n
\n<\/p>\n
\nSeparate positive and negative rational numbers from the following :<\/strong>
\n
\nSolution:<\/strong><\/span>
\n
\n<\/p>\n
\nFind three rational numbers equivalent to<\/strong>
\n<\/p>\n
\n
\n<\/p>\n
\nWhich of the following are not rational numbers :<\/strong>
\n<\/p>\n
\n<\/p>\n
\nExpress each of the following integers as a rational number with denominator 7 :<\/strong>
\n (i) 5<\/strong>
\n (ii) -8<\/strong>
\n (iii) 0<\/strong>
\n (iv) -16<\/strong>
\n (v) 7<\/strong><\/p>\n
\n
\n<\/p>\n
\nExpress \\(\\frac { 3 }{ 5 }\\) as a rational number with denominator:<\/strong><\/p>\n
\n<\/p>\n
\nExpress \\(\\frac { 4 }{ 7 }\\) as a rational number with numerator :<\/strong><\/p>\n
\n<\/p>\n
\nFind x, such that:<\/strong>
\n<\/p>\n
\n
\n
\n
\n<\/p>\n
\nExpress each of the following rational numbers to the lowest terms :<\/strong>
\n<\/p>\n
\n
\n<\/p>\n
\nExpress each of the following rational numbers in the standard form.<\/strong>
\n<\/p>\n
\n
\n<\/p>\n
\nMark the following pairs of rational numbers on the separate number lines :<\/strong>
\n<\/p>\n
\n
\n<\/p>\n
\nCompare:<\/strong>
\n<\/p>\n
\n
\n
\n
\n<\/p>\n
\nCompare:<\/strong>
\n<\/p>\n
\n
\n
\n
\n<\/p>\n
\nArrange the given rational numbers in ascending order :<\/strong>
\n<\/p>\n
\n
\n<\/p>\n
\nArrange the given rational numbers in descending order:<\/strong>
\n<\/p>\n
\n
\n<\/p>\n
\nFill in the blanks :<\/strong>
\n<\/p>\n
\n
\n<\/p>\n
\nAdd:<\/strong>
\n<\/p>\n
\n
\n<\/p>\n
\nAdd:<\/strong>
\n<\/p>\n
\n
\n
\n
\n
\n
\n<\/p>\n
\nEvaluate:<\/strong>
\n<\/p>\n
\n
\n
\n<\/p>\n
\nEvaluate:<\/strong>
\n<\/p>\n
\n
\n
\n<\/p>\n
\nSubtract :<\/strong>
\n<\/p>\n
\n
\n<\/p>\n
\nSubtract :<\/strong>
\n<\/p>\n
\n
\n
\n
\n<\/p>\n
\nThe sum of two rational numbers is \\(\\frac { 11 }{ 24 }\\). If one of them is \\(\\frac { 3 }{ 8 }\\), find the other.<\/strong><\/p>\n
\n<\/p>\n
\nThe sum of two rational numbers is \\(\\frac { -7 }{ 11 }\\). If one of them is \\(\\frac { 13 }{ 24 }\\), find the other.<\/strong><\/p>\n
\n<\/p>\n
\nThe sum of two rational numbers is -4. If one of them is \\(-\\frac { 13 }{ 12 }\\) , find the other.<\/strong><\/p>\n
\n<\/p>\n
\nWhat should be added to \\(-\\frac { 3 }{ 6 }\\) to get \\(-\\frac { 11 }{ 24 }\\) ?<\/strong><\/p>\n
\n
\n<\/p>\n
\nWhat should be added to \\(\\frac { -3 }{ 5 }\\) to get 2?<\/strong><\/p>\n
\n<\/p>\n
\nWhat should be subtracted from \\(\\frac { -4 }{ 5 }\\) to get 1?<\/strong><\/p>\n
\n
\n<\/p>\n
\nThe sum of two numbers is \\(-\\frac { 6 }{ 5 }\\). If one of them is -2, find the other.<\/strong><\/p>\n
\n<\/p>\n
\nWhat should be added to \\(\\frac { -7 }{ 12 }\\) to get \\(\\frac { 3 }{ 8 }\\)?<\/strong><\/p>\n