What is the answer to solvefor t,A=Aoe^{0.08t} ?

The answer to solvefor t,A=Aoe^{0.08t} is t=-(ln(o))/(0.08)

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solvefor t,A=Aoe^{0.08t}

solve for

t, A = A o e^{0.08 t}

t = - \frac{ln ( o )}{0.08}

Solution steps

A = A o e^{0.08 t}

Switch sides

A o e^{0.08 t} = A

Divide both sides by

A o

e^{0.08 t} = \frac{1}{o}

Apply exponent rules

0.08 t = ln (\frac{1}{o})

Solve

0.08 t = ln (\frac{1}{o}) : t = - \frac{ln ( o )}{0.08}

t = - \frac{ln ( o )}{0.08}

a e^{- b x} = 1

2^{(x - 1)} = 3^{x}

324 = 4 (3)^{2 x}

2 5^{x} = 5

1 0^{a} = 76.2

What is the answer to solvefor t,A=Aoe^{0.08t} ?
The answer to solvefor t,A=Aoe^{0.08t} is t=-(ln(o))/(0.08)