Simplify the given fraction, then Multiply. 5 9 × 3 10

Given, 5 9 × 3 10 We need to simplify the fraction first. The numerator of first fraction and denominator of second fraction can be divided by the common factor 5 . Similarly, the numerator of second fraction and denominator of first fraction can be divided by the common factor 3 . Thus, we get 5 9 × 3 10 = 5 1 9 3 × 3 1 10 2 = 1 3 × 1 2 Now, we have 1 3 × 1 2 To multiply two fractions, we need to multiply both the numerators and both the denominators. Thus, we get 1 3 × 1 2 = 1 × 1 3 × 2 = 1 6 Therefore, the product of the given fraction in simplified form is 1 6 .

Simplify the given fraction, then Multiply. 3 4 × 10 27

Given, 3 4 × 10 27 We need to simplify the fraction first. The numerator of first fraction and denominator of second fraction can be divided by the common factor 3 . Similarly, the numerator of second fraction and denominator of first fraction can be divided by the common factor 2 . Thus, we get 3 4 × 10 27 = 3 1 4 2 × 10 5 27 9 = 1 2 × 5 9 Now, we have 1 2 × 5 9 To multiply two fractions, we need to multiply both the numerators and both the denominators. Thus, we get 1 2 × 5 9 = 1 × 5 2 × 9 = 5 18 Therefore, the product of the given fraction in simplified form is 5 18 .

Simplify the given fraction, then Multiply. 6 7 × 5 12

Given, 6 7 × 5 12 We need to simplify the fraction first. The numerator of first fraction and denominator of second fraction can be divided by the common factor 6 . Thus, we get 6 7 × 5 12 = 6 1 7 × 5 12 2 = 1 7 × 5 2 Now, we have 1 7 × 5 2 To multiply two fractions, we need to multiply both the numerators and both the denominators. Thus, we get 1 7 × 5 2 = 1 × 5 7 × 2 = 5 14 Therefore, the product of the given fraction in simplified form is 5 14 .

Simplify the given fraction, then Multiply. 2 15 × 6 14

Given, 2 15 × 6 14 We need to simplify the fraction first. The numerator of first fraction and denominator of second fraction can be divided by the common factor 2 . Similarly, the numerator of second fraction and denominator of first fraction can be divided by the common factor 3 . Thus, we get 2 15 × 6 14 = 2 1 15 5 × 6 2 14 7 = 1 5 × 2 7 Now, we have 1 5 × 2 7 To multiply two fractions, we need to multiply both the numerators and both the denominators. Thus, we get 1 5 × 2 7 = 1 × 2 5 × 7 = 2 35 Therefore, the product of the given fraction in simplified form is 2 35 .

Simplify the given fraction, then Multiply. 4 11 × 3 16

Given, 4 11 × 3 16 We need to simplify the fraction first. The numerator of first fraction and denominator of second fraction can be divided by the common factor 4 . Thus, we get 4 11 × 3 16 = 4 1 11 × 3 16 4 = 1 11 × 3 4 Now, we have 1 11 × 3 4 To multiply two fractions, we need to multiply both the numerators and both the denominators. Thus, we get 1 11 × 3 4 = 1 × 3 11 × 4 = 3 44 Therefore, the product of the given fraction in simplified form is 3 44 .

Simplify the given fraction, then Multiply. 8 9 × 15 16

Given, 8 9 × 15 16 We need to simplify the fraction first. The numerator of first fraction and denominator of second fraction can be divided by the common factor 8 . Similarly, the numerator of second fraction and denominator of first fraction can be divided by the common factor 3 . Thus, we get 8 9 × 15 16 = 8 1 9 3 × 15 5 16 2 = 1 3 × 5 2 Now, we have 1 3 × 5 2 To multiply two fractions, we need to multiply both the numerators and both the denominators. Thus, we get 1 3 × 5 2 = 1 × 5 3 × 2 = 5 6 Therefore, the product of the given fraction in simplified form is 5 6 .

Multiply the given fraction. 2 10 × 5 6

Given, 2 10 × 5 6 To multiply two fractions, we need to multiply both the numerators and both the denominators. Thus, we get 2 10 × 5 6 = 2 × 5 10 × 6 = 10 60 Here, 10 60 can be represented in to the simplest form. Thus, 10 ÷ 10 60 ÷ 10 = 1 6 Therefore, the product of the given fraction in simplified form is 1 6 .