What is 7sqrt(50x^{15)y^{21}} ?

The solution to 7sqrt(50x^{15)y^{21}} is 35sqrt(2)x^7y^{10}sqrt(x)sqrt(y)

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simplify 7sqrt(50x^{15)y^{21}}

simplify

7 50 x^{15} y^{21}

352 x^{7} y^{10} x y

Solution steps

7 50 x^{15} y^{21}

Apply radical rule:

ab = a b,

assuming

a \geq 0, b \geq 0

50 x^{15} y^{21} = 50 x^{15} y^{21}

= 750 x^{15} y^{21}

Apply radical rule:

ab = a b,

assuming

a \geq 0, b \geq 0

x^{15} y^{21} = x^{15} y^{21}

= 750 x^{15} y^{21}

50 = 52

= 7 \cdot 52 x^{15} y^{21}

Simplify

x^{15} : x^{7} x

= 7 \cdot 52 x^{7} x y^{21}

Simplify

y^{21} : y^{10} y

= 7 \cdot 52 x^{7} x y^{10} y

Multiply the numbers:

7 \cdot 5 = 35

= 352 x^{7} x y^{10} y

= 352 x^{7} y^{10} x y

460

- 5125

\frac{x + 1 + 3 x}{x + 1 - 3 x}

6 4^{2}

2 i^{6} (3 i + 4)

What is 7sqrt(50x^{15)y^{21}} ?
The solution to 7sqrt(50x^{15)y^{21}} is 35sqrt(2)x^7y^{10}sqrt(x)sqrt(y)