tmt1
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Hi,
Is there a way to solve such an equation for x?
[a^(3x+1)][b^(2x-2)]Thanks,
Tim
Is there a way to solve such an equation for x?
[a^(3x+1)][b^(2x-2)]Thanks,
Tim
tmt said:Hi,
Is there a way to solve such an equation for x?
[a^(3x+1)][b^(2x-2)]Thanks,
Tim
tmt said:In this case, it could be any constant, either 0 or c, it is just because I am curious.
[a^(3x+1)][b^(2x-2)]=0
[a^(3x+1)][b^(2x-2)]=c
I like Serena said:If we assume that $a$ and $b$ are positive real numbers, then it is not possible with 0.
That is because the power of a positive number is never 0.
With a positive constant $c$, I suggest you take the logarithm of both sides.
\begin{array}{}
a^{3x+1}b^{2x-2}&=& c \\
\ln \left( a^{3x+1}b^{2x-2}\right)&=&\ln c \\
(3x+1)\ln a + (2x-2)\ln b&=&\ln c
\end{array}
Perhaps you know how to solve that.