What is expand (5n^6+2n^4)sqrt(n) ?

The solution to expand (5n^6+2n^4)sqrt(n) is 5n^6sqrt(n)+2n^4sqrt(n)

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expand (5n^6+2n^4)sqrt(n)

expand

(5 n^{6} + 2 n^{4}) n

5 n^{6} n + 2 n^{4} n

Solution steps

(5 n^{6} + 2 n^{4}) n

= n (5 n^{6} + 2 n^{4})

Apply the distributive law:

a (b + c) = ab + a c

n (5 n^{6} + 2 n^{4}) = n \cdot 5 n^{6} + n \cdot 2 n^{4}

= n \cdot 5 n^{6} + n \cdot 2 n^{4}

= 5 n^{6} n + 2 n^{4} n

- \frac{( s + 1 ) ( s - 2 )}{a - s ^{2} + s + 2}

45

\frac{( 6 x ^{2} + 2 ) ( 3 x - 8 )}{3}

\frac{\partial}{\partial x} ((z) (9 - x^{2} - y^{2}))

(y + 2 x y^{3}) d x + (1 + 3 x^{2} y^{2} + x) d y

What is expand (5n^6+2n^4)sqrt(n) ?
The solution to expand (5n^6+2n^4)sqrt(n) is 5n^6sqrt(n)+2n^4sqrt(n)