What is e^{-ln(tan(x)+sec(x))} ?

The solution to e^{-ln(tan(x)+sec(x))} is 1/(tan(x)+sec(x))

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simplify e^{-ln(tan(x)+sec(x))}

simplify

e^{- l n (t a n (x) + s e c (x))}

\frac{1}{tan ( x ) + sec ( x )}

Solution steps

e^{- l n (t a n (x) + s e c (x))}

Apply exponent rule:

a^{- b} = \frac{1}{a ^{b}}

= \frac{1}{e ^{l n (t a n (x) + s e c (x))}}

e^{l n (t a n (x) + s e c (x))} = tan (x) + sec (x)

= \frac{1}{tan ( x ) + sec ( x )}

(x + 1) (x - 4)

9.76152 \cdot 1 0^{- 23}

R (o, s) o ll e^{^{'}} s

e^{- \frac{r}{a}} \cdot e^{- \frac{r}{2 a}}

- \frac{373.53}{0.1} e^{- 0.1 (0)}

What is e^{-ln(tan(x)+sec(x))} ?
The solution to e^{-ln(tan(x)+sec(x))} is 1/(tan(x)+sec(x))