What is (e^tanx-e^sinx)/((tan^2(x))^3) ?

The solution to (e^tanx-e^sinx)/((tan^2(x))^3) is (ane^tx-nie^sx)/(tan^6(x))

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simplify (e^tanx-e^sinx)/((tan^2(x))^3)

simplify

\frac{e ^{t} an x - e ^{s} in x}{( tan ^{2} ( x ) ) ^{3}}

\frac{an e ^{t} x - ni e ^{s} x}{tan ^{6} ( x )}

Solution steps

\frac{e ^{t} an x - e ^{s} in x}{( tan ^{2} ( x ) ) ^{3}}

(tan^{2} (x))^{3} = tan^{6} (x)

= \frac{an e ^{t} x - ni e ^{s} x}{tan ^{6} ( x )}

3 x + 8 x^{5} - x + 9 x^{2} - 6 x^{2}

4 (m^{- 1} n)

x^{2} + 13 x y - 30 y^{2}

a^{2} - 5 a - 14 i

\frac{( 12 x ^{3} )}{( 2 x )}

What is (e^tanx-e^sinx)/((tan^2(x))^3) ?
The solution to (e^tanx-e^sinx)/((tan^2(x))^3) is (ane^tx-nie^sx)/(tan^6(x))