What is (63)/(1+8e^{-315(5))} ?

The solution to (63)/(1+8e^{-315(5))} is (63e^{1575})/(e^{1575)+8}

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simplify (63)/(1+8e^{-315(5))}

simplify

\frac{63}{1 + 8 e ^{- 315 (5)}}

\frac{63 e ^{1575}}{e ^{1575} + 8}

Solution steps

\frac{63}{1 + 8 e ^{- 315 (5)}}

Remove parentheses:

(a) = a

= \frac{63}{1 + 8 e ^{- 315 \cdot 5}}

Multiply the numbers:

315 \cdot 5 = 1575

= \frac{63}{1 + 8 e ^{- 1575}}

8 e^{- 1575} = \frac{8}{e ^{1575}}

= \frac{63}{1 + \frac{8}{e ^{1575}}}

Join

1 + \frac{8}{e ^{1575}} : \frac{e ^{1575} + 8}{e ^{1575}}

= \frac{63}{\frac{e ^{1575} + 8}{e ^{1575}}}

Apply the fraction rule:

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

= \frac{63 e ^{1575}}{e ^{1575} + 8}

\frac{d}{d t} ((x) (t^{2}))

- 3 sin (40 t + 50)

4 x + 6 p a - 8 a - 3 p x

(x^{2}) + 2

e^{x} cos (x) + e^{x} sin (x)

What is (63)/(1+8e^{-315(5))} ?
The solution to (63)/(1+8e^{-315(5))} is (63e^{1575})/(e^{1575)+8}