What is e^{(-e)/(kt)}e^{1/(kt)} ?

The solution to e^{(-e)/(kt)}e^{1/(kt)} is e^{(-e+1)/(kt)}

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simplify e^{(-e)/(kt)}e^{1/(kt)}

simplify

e^{\frac{- e}{k t}} e^{\frac{1}{k t}}

e^{\frac{- e + 1}{k t}}

Solution steps

e^{\frac{- e}{k t}} e^{\frac{1}{k t}}

Apply exponent rule:

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

e^{\frac{- e}{k t}} e^{\frac{1}{k t}} = e^{\frac{- e}{k t} + \frac{1}{k t}}

= e^{\frac{- e}{k t} + \frac{1}{k t}}

Apply rule

\frac{a}{c} \pm \frac{b}{c} = \frac{a \pm b}{c}

= e^{\frac{- e + 1}{k t}}

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

e^{- 3 t} \cdot \frac{( 1 - cos ( t ) )}{t}

\frac{( 2.115 ) ^{6}}{6 !} e^{- 2.115}

\frac{a ^{c x}}{x ^{c x}}

f^{- 1^{^{'}}} (9)

What is e^{(-e)/(kt)}e^{1/(kt)} ?
The solution to e^{(-e)/(kt)}e^{1/(kt)} is e^{(-e+1)/(kt)}