What is factor x^2-x-(nx)e^{2-n} ?

The solution to factor x^2-x-(nx)e^{2-n} is x(-1+x-ne^{2-n})

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factor x^2-x-(nx)e^{2-n}

factor

x^{2} - x - (n x) e^{2 - n}

x (- 1 + x - n e^{2 - n})

Solution steps

x^{2} - x - (n x) e^{2 - n}

Apply exponent rule:

a^{b + c} = a^{b} a^{c}

= x^{2} - x - e^{2} e^{- n} (n x)

Apply exponent rule:

a^{b + c} = a^{b} a^{c}

x^{2} = xx

= xx - x - n x e^{2} e^{- n}

Factor out common term

x

= x (x - 1) - n x e^{2} e^{- n}

Factor out common term

x

= x (- 1 + x - n e^{2} e^{- n})

Refine

= x (x - n e^{- n + 2} - 1)

x^{2} + 1 x - 10

x 2 - x + 1

x 2 - x + 2

(2.4) - (0.6) v

(x + h) - 1

What is factor x^2-x-(nx)e^{2-n} ?
The solution to factor x^2-x-(nx)e^{2-n} is x(-1+x-ne^{2-n})