What is the answer to solvefor c,c(t)=5^6*(1+4e^{-2t})^{-1} ?

The answer to solvefor c,c(t)=5^6*(1+4e^{-2t})^{-1} is c=(15625)/(t(1+4e^{-2t))};\quad t\ne 0

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solvefor c,c(t)=5^6*(1+4e^{-2t})^{-1}

solve for

c, c (t) = 5^{6} \cdot (1 + 4 e^{- 2 t})^{- 1}

c = \frac{15625}{t ( 1 + 4 e ^{- 2 t} )}; t \neq = 0

Solution steps

c (t) = 5^{6} (1 + 4 e^{- 2 t})^{- 1}

Simplify

5^{6} (1 + 4 e^{- 2 t})^{- 1} : \frac{15625}{1 + 4 e ^{- 2 t}}

c t = \frac{15625}{1 + 4 e ^{- 2 t}}

Divide both sides by

t; t \neq = 0

c = \frac{15625}{t ( 1 + 4 e ^{- 2 t} )}; t \neq = 0

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x, x^{3} + y^{3} = (x + y) (x^{2} - x y + y^{2})

x \frac{1}{3} + 2 x \frac{2}{3} - x = 0

x, y + 2 = \frac{3}{- 10} \cdot (x - 3)

What is the answer to solvefor c,c(t)=5^6*(1+4e^{-2t})^{-1} ?
The answer to solvefor c,c(t)=5^6*(1+4e^{-2t})^{-1} is c=(15625)/(t(1+4e^{-2t))};\quad t\ne 0