What is factor e^{16}-e^{11} ?

The solution to factor e^{16}-e^{11} is e^{11}(e-1)(e^4+e^3+e^2+e+1)

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factor e^{16}-e^{11}

factor

e^{16} - e^{11}

e^{11} (e - 1) (e^{4} + e^{3} + e^{2} + e + 1)

Solution steps

e^{16} - e^{11}

Factor out common term

e^{11} : e^{11} (e^{5} - 1)

= e^{11} (e^{5} - 1)

Factor

e^{5} - 1 : (e - 1) (e^{4} + e^{3} + e^{2} + e + 1)

= e^{11} (e - 1) (e^{4} + e^{3} + e^{2} + e + 1)

((ln (x)))^{a}

- c e^{- t} - a e^{- t}

t - t^{5}

8 x + 21 yz + 56 x y + 3 z

ln^{2} (2) (- 4)

What is factor e^{16}-e^{11} ?
The solution to factor e^{16}-e^{11} is e^{11}(e-1)(e^4+e^3+e^2+e+1)