How Do You Isolate x in the Equation A = bx / (1-(1+x)^{-c})?

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The discussion focuses on isolating the variable x in the equation A = bx / (1 - (1 + x)^{-c}). The user seeks assistance in rearranging the equation to solve for x, with A, b, and c being known constants. The correct rearrangement is confirmed as A = (b * x) / (1 - (1 + x)^{-c}). This highlights the importance of understanding algebraic manipulation and the properties of exponents in solving such equations.

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Toby_Obie
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Hello

I originally posted this on the pre-calculus board, but no answer

Im trying to rearrange to find x from the below (all other values, A, b and c known)

A = bx / 1-(1+x)^{-c}

I've rearranged but to no avail, I'm unsure how to isolate x

How would I go about this ?

Thanks, much appreciated
 
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Is it A=(b*x)/(1-(1+x)-c) ?
 
Correct
 

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