What is the answer to 133.9=(133.9)/(1+2e^{-t)} ?

The answer to 133.9=(133.9)/(1+2e^{-t)} is No Solution for t\in\mathbb{R}

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133.9=(133.9)/(1+2e^{-t)}

133.9 = \frac{133.9}{1 + 2 e ^{- t}}

No Solution for t \in R

Solution steps

133.9 = \frac{133.9}{1 + 2 e ^{- t}}

Multiply both sides by

1 + 2 e^{- t}

133.9 (1 + 2 e^{- t}) = \frac{133.9}{1 + 2 e ^{- t}} (1 + 2 e^{- t})

Simplify

133.9 (1 + 2 e^{- t}) = 133.9

Divide both sides by

133.9

1 + 2 e^{- t} = 1

Move

1

to the right side

2 e^{- t} = 0

Divide both sides by

2

e^{- t} = 0

a^{f (t)}

cannot be zero or negative for

t \in R

No Solution for t \in R

e^{x^{2} - 4 x} = \frac{1}{e ^{2 x}}

2 = (1 + \frac{0.065}{12})^{12 t}

1 0^{x} = 1500

n, a^{n} = a

x^{x} = 1 0^{36 \cdot 1 0^{9}}

What is the answer to 133.9=(133.9)/(1+2e^{-t)} ?
The answer to 133.9=(133.9)/(1+2e^{-t)} is No Solution for t\in\mathbb{R}