What is (e^{x^{(3.99)/4}})/(e^x) ?

The solution to (e^{x^{(3.99)/4}})/(e^x) is e^{-x+x^{(3.99)/4}}

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simplify (e^{x^{(3.99)/4}})/(e^x)

simplify

\frac{e ^{x^{\frac{3.99}{4}}}}{e ^{x}}

e^{- x + x^{\frac{3.99}{4}}}

Solution steps

\frac{e ^{x^{\frac{3.99}{4}}}}{e ^{x}}

Apply exponent rule:

\frac{x ^{a}}{x ^{b}} = x^{a - b}

= e^{x^{\frac{3.99}{4}} - x}

(1.96)^{2} \cdot 0.5 \cdot 0.5

e^{- 2 t} e^{2 t}

1.4 \cdot 1.42 \cdot (\frac{1885}{331}) \cdot 1.5 \cdot 1 0^{- 5}

What is (e^{x^{(3.99)/4}})/(e^x) ?
The solution to (e^{x^{(3.99)/4}})/(e^x) is e^{-x+x^{(3.99)/4}}