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# How do you multiply two square root fractions then multiplied the answer by a whole number?

Updated: 4/28/2022

Wiki User

9y ago

You multiply the two fractions, put the result under the radical symbol and simplify, if possible. Then multiply the result by the whole number.

For example, sqrt(1/6)*sqrt(3/4)*5 = sqrt[(1/6*3/4)]*5 = sqrt(3/24)*5

= sqrt(1/8)*5 = 1/2*sqrt(1/2)*5 = 5/2*sqrt(1/2).

You multiply the two fractions, put the result under the radical symbol and simplify, if possible. Then multiply the result by the whole number.

For example, sqrt(1/6)*sqrt(3/4)*5 = sqrt[(1/6*3/4)]*5 = sqrt(3/24)*5

= sqrt(1/8)*5 = 1/2*sqrt(1/2)*5 = 5/2*sqrt(1/2).

You multiply the two fractions, put the result under the radical symbol and simplify, if possible. Then multiply the result by the whole number.

For example, sqrt(1/6)*sqrt(3/4)*5 = sqrt[(1/6*3/4)]*5 = sqrt(3/24)*5

= sqrt(1/8)*5 = 1/2*sqrt(1/2)*5 = 5/2*sqrt(1/2).

You multiply the two fractions, put the result under the radical symbol and simplify, if possible. Then multiply the result by the whole number.

For example, sqrt(1/6)*sqrt(3/4)*5 = sqrt[(1/6*3/4)]*5 = sqrt(3/24)*5

= sqrt(1/8)*5 = 1/2*sqrt(1/2)*5 = 5/2*sqrt(1/2).

Wiki User

9y ago

Wiki User

9y ago

You multiply the two fractions, put the result under the radical symbol and simplify, if possible. Then multiply the result by the whole number.

For example, sqrt(1/6)*sqrt(3/4)*5 = sqrt[(1/6*3/4)]*5 = sqrt(3/24)*5

= sqrt(1/8)*5 = 1/2*sqrt(1/2)*5 = 5/2*sqrt(1/2).

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Q: How do you multiply two square root fractions then multiplied the answer by a whole number?
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