What is simplify sqrt(10(\sqrt{125)-sqrt(10))} ?

The solution to simplify sqrt(10(\sqrt{125)-sqrt(10))} is sqrt(10)sqrt(5\sqrt{5)-sqrt(10)}

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Divide square root of 10( square root of 125- square root of 10)

simplify

10 (125 - 10)

10 55 - 10

Decimal

8.95436 \dots

Solution steps

10 (125 - 10)

125 = 55

= 10 (55 - 10)

Apply radical rule:

n ab = n a n b,

assuming

a \geq 0, b \geq 0

= 10 55 - 10

4 x - 1

81 x^{5}

\frac{12}{( 2 )}

y = 6 x - 11, - 2 x - 3 y = - 7

x, ∣ 5 x ∣ = 10

What is simplify sqrt(10(\sqrt{125)-sqrt(10))} ?
The solution to simplify sqrt(10(\sqrt{125)-sqrt(10))} is sqrt(10)sqrt(5\sqrt{5)-sqrt(10)}