What is (e^{-1/(2a)})/(e^{-1/(2b))} ?

The solution to (e^{-1/(2a)})/(e^{-1/(2b))} is e^{1/(2b)-1/(2a)}

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simplify (e^{-1/(2a)})/(e^{-1/(2b))}

simplify

\frac{e ^{- \frac{1}{2 a}}}{e ^{- \frac{1}{2 b}}}

e^{\frac{1}{2 b} - \frac{1}{2 a}}

Solution steps

\frac{e ^{- \frac{1}{2 a}}}{e ^{- \frac{1}{2 b}}}

Apply exponent rule:

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

= e^{- \frac{1}{2 a} - (- \frac{1}{2 b})}

Apply rule

- (- a) = a

= e^{- \frac{1}{2 a} + \frac{1}{2 b}}

(11 x^{3} y^{4} z^{5}) (12 x^{3} y^{4} z^{5})

\frac{0.5 \cdot 1 0 ^{5}}{\frac{49}{3600}} \cdot 0.5471 \cdot 1 0^{- 3}

\frac{2}{π} \cdot e^{- t^{2}} d t

- 2263 e^{- 0.155 (0)}

(e^{- 120}) \cdot 7321

What is (e^{-1/(2a)})/(e^{-1/(2b))} ?
The solution to (e^{-1/(2a)})/(e^{-1/(2b))} is e^{1/(2b)-1/(2a)}