Find the product of the following: 10 11 × 12 13

Given, to find the product of 10 11 × 12 13 Multiplying fractions starts with the multiplication of the given numerators, followed by the multiplication of the denominators. Then, the resultant fraction is simplified further and reduced to its lowest terms, if needed. = 10 11 × 12 13 = 120 143 Therefore, the product of the fractions is 120 143 .

Find the product of the following: 3 7 × 7 17

Given, to find the product of 3 7 × 7 17 Multiplying fractions starts with the multiplication of the given numerators, followed by the multiplication of the denominators. Then, the resultant fraction is simplified further and reduced to its lowest terms, if needed. = 3 7 × 7 17 = 3 7 × 7 17 = 3 17 Therefore, the product of the fractions is 3 17 .

Find the product of the following: 6 8 × 4 3

Given, 6 8 × 4 3 Multiplying fractions starts with the multiplication of the given numerators, followed by the multiplication of the denominators. Then, the resultant fraction is simplified further and reduced to its lowest terms, if needed. = 6 8 × 4 3 = 6 8 × 4 3 = 24 24 = 1 Therefore, the product of the fractions is 1 .

Find the product of the following: 15 20 × 26 52

Given, To find the product of 15 20 × 26 52 Multiplying fractions starts with the multiplication of the given numerators, followed by the multiplication of the denominators. Then, the resultant fraction is simplified further and reduced to its lowest terms, if needed. = 15 20 × 26 52 = 15 20 × 26 1 52 2 = 15 40 = 3 8 Therefore, the product of fractions is 3 8 .

Find the product of the following: 10 11 × 12 14

Given, to find the product of 10 11 × 12 14 , When multiplying fractions is to multiply the two numerators. Then multiply the two denominators. Finally, simplify the new fractions. The fractions can also be simplified before multiplying by factoring out common factors in the numerator and denominator. = 10 11 × 12 14 = 10 11 × 12 6 14 7 = 60 77 Therefore, the product of fractions is 60 77 .

Find the product of the following: 3 4 5 × 6 3 7

Given, to find the product of 3 4 5 × 6 3 7 When multiplying fractions is to multiply the two numerators. Then multiply the two denominators. Finally, simplify the new fractions. The fractions can also be simplified before multiplying by factoring out common factors in the numerator and denominator. = 3 4 5 × 6 3 7 = 19 5 × 45 7 = 19 1 × 9 7 = 171 7 The result obtained is improper fraction, we should convert into mixed fraction, we get 171 7 = ( 7 × 24 + 3 7 ) = 24 3 7 Therefore, the product of fractions is 24 3 7 .

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Excellence in Mathematics>Chapter 7 - Fractions>Assignment 7.7

Dr. Sanjeev Verma and R.K. Tyagi Solutions for Chapter: Fractions, Exercise 11: Assignment 7.7

Author:Dr. Sanjeev Verma & R.K. Tyagi

Dr. Sanjeev Verma Mathematics Solutions for Exercise - Dr. Sanjeev Verma and R.K. Tyagi Solutions for Chapter: Fractions, Exercise 11: Assignment 7.7

Attempt the practice questions on Chapter 7: Fractions, Exercise 11: Assignment 7.7 with hints and solutions to strengthen your understanding. Excellence in Mathematics solutions are prepared by Experienced Embibe Experts.