What is factor 1-(e^4)/(e^4-1) ?

The solution to factor 1-(e^4)/(e^4-1) is 1-(e^4)/((e^2+1)(e+1)(e-1))

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factor 1-(e^4)/(e^4-1)

factor

1 - \frac{e ^{4}}{e ^{4} - 1}

1 - \frac{e ^{4}}{( e ^{2} + 1 ) ( e + 1 ) ( e - 1 )}

Solution steps

1 - \frac{e ^{4}}{e ^{4} - 1}

Factor

e^{4} - 1 : (e^{2} + 1) (e + 1) (e - 1)

= 1 - \frac{e ^{4}}{( e ^{2} + 1 ) ( e + 1 ) ( e - 1 )}

- (2 cos (x))

\frac{π}{( 2 π ) + 4}

cos (2 x) - (cos (x))^{2}

2 - (23)

(- 14) + (- 6)^{'}

What is factor 1-(e^4)/(e^4-1) ?
The solution to factor 1-(e^4)/(e^4-1) is 1-(e^4)/((e^2+1)(e+1)(e-1))