What is x(1/(n^2)+x^2) ?

The solution to x(1/(n^2)+x^2) is (x(x^2n^2+1))/(n^2)

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simplify x(1/(n^2)+x^2)

simplify

x (\frac{1}{n ^{2}} + x^{2})

\frac{x ( x ^{2} n ^{2} + 1 )}{n ^{2}}

Solution steps

x (\frac{1}{n ^{2}} + x^{2})

Join

\frac{1}{n ^{2}} + x^{2} : \frac{x ^{2} n ^{2} + 1}{n ^{2}}

= x \frac{x ^{2} n ^{2} + 1}{n ^{2}}

Apply the fraction rule:

a \cdot \frac{b}{c} = \frac{a \cdot b}{c}

= \frac{x ( x ^{2} n ^{2} + 1 )}{n ^{2}}

\frac{1}{( s + 1 ) ( s + 10 )}

(\frac{w L}{2} - w a) a

\frac{p - 200}{3}

cos (\frac{( 2 n - 1 ) π x}{2})

(3 + 5 cos (x))^{2}