What is ((root(35)))/((sqrt(5))) ?

The solution to ((root(35)))/((sqrt(5))) is 7sqrt(5)ro^2t

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simplify ((root(35)))/((sqrt(5)))

simplify

\frac{( roo t ( 35 ) )}{( 5 )}

75 r o^{2} t

Solution steps

\frac{roo t ( 35 )}{5}

Apply rule:

(a) = a

(35) = 35

= \frac{roo t \cdot 35}{5}

Apply exponent rule:

aa = a^{2}

oo = o^{2}

= \frac{r o ^{2} t \cdot 35}{5}

Cancel

\frac{r o ^{2} t \cdot 35}{5} : r o^{2} t 5 \cdot 7

= r o^{2} t 5 \cdot 7

= 75 r o^{2} t

\frac{7}{x} + 2 + \frac{1}{x ^{2}} - 4

64 x^{7} y \cdot y^{41000} x^{4} \cdot 7

13 x + 8 y - 3 x - 5

(3 a^{3} b)^{2} (2 a \cdot b^{2})^{3}

6 (2 m - 3)

What is ((root(35)))/((sqrt(5))) ?
The solution to ((root(35)))/((sqrt(5))) is 7sqrt(5)ro^2t