What is factor (64-x)/(8-sqrt(x)) ?

The solution to factor (64-x)/(8-sqrt(x)) is 8+sqrt(x)

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factor (64-x)/(8-sqrt(x))

factor

\frac{64 - x}{8 - x}

8 + x

Solution steps

\frac{64 - x}{8 - x}

Multiply by the conjugate

\frac{8 + x}{8 + x}

= \frac{( 64 - x ) ( 8 + x )}{( 8 - x ) ( 8 + x )}

(8 - x) (8 + x) = 64 - x

= \frac{( 64 - x ) ( 8 + x )}{64 - x}

Cancel the common factor:

64 - x

= 8 + x

a^{5} b^{10} - c^{15} d^{5}

\frac{d}{d y} ((x (y)) (y^{2}))

[- 4.4]

(1 + cos (2 θ)) (1 - cos (2 θ))

f (t)^{2}

What is factor (64-x)/(8-sqrt(x)) ?
The solution to factor (64-x)/(8-sqrt(x)) is 8+sqrt(x)