What is expand (3(1+5e^{6x}))/(1-5e^{6x)} ?

The solution to expand (3(1+5e^{6x}))/(1-5e^{6x)} is (3+15e^{6x})/(1-5e^{6x)}

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expand (3(1+5e^{6x}))/(1-5e^{6x)}

expand

\frac{3 ( 1 + 5 e ^{6 x} )}{1 - 5 e ^{6 x}}

\frac{3 + 15 e ^{6 x}}{1 - 5 e ^{6 x}}

Solution steps

\frac{3 ( 1 + 5 e ^{6 x} )}{1 - 5 e ^{6 x}}

Expand

3 (1 + 5 e^{6 x}) : 3 + 15 e^{6 x}

= \frac{3 + 15 e ^{6 x}}{1 - 5 e ^{6 x}}

\frac{d}{d s} ((K (s)) (s + 3))

3 (5 c - 4 = 8 c + 2)

\frac{( 6 - y ) ^{3}}{3 y}

\frac{2 ( 2 x - 1 )}{3 ( x + 1 )}

\frac{2.5 ( s + 7.2 ) ( s + 6.4 )}{s}

What is expand (3(1+5e^{6x}))/(1-5e^{6x)} ?
The solution to expand (3(1+5e^{6x}))/(1-5e^{6x)} is (3+15e^{6x})/(1-5e^{6x)}