What is the answer to solvefor a,h=(at)/(sqrt(1-e^{2t))} ?

The answer to solvefor a,h=(at)/(sqrt(1-e^{2t))} is a=(hsqrt(1-e^{2t)})/t ;\quad t\ne 0

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solvefor a,h=(at)/(sqrt(1-e^{2t))}

solve for

a, h = \frac{a t}{1 - e ^{2 t}}

a = \frac{h 1 - e ^{2 t}}{t}; t \neq = 0

Solution steps

h = \frac{a t}{1 - e ^{2 t}}

Switch sides

\frac{a t}{1 - e ^{2 t}} = h

Multiply both sides by

1 - e^{2 t}

t a = h 1 - e^{2 t}; t \neq = 0

Divide both sides by

t; t \neq = 0

a = \frac{h 1 - e ^{2 t}}{t}; t \neq = 0

12 x - 8 = 7 x + 32

x, 3 x - 4 y - 34 = 0

x, g = 2 f

h, h (u) = \frac{4 + 6 u}{u}

4 x - 7 = \frac{- 2 ( x - 2 )}{- 3}

What is the answer to solvefor a,h=(at)/(sqrt(1-e^{2t))} ?
The answer to solvefor a,h=(at)/(sqrt(1-e^{2t))} is a=(hsqrt(1-e^{2t)})/t ;\quad t\ne 0