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Solve the following exponential equation.
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\[5^{x+2} - 5^{x}\]
is it equal to zero?
or the sign in the middle is 0 ?
=24 woops, thought that was written
\[5^{x+2} -5^{x} = 24\]
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good, use the property that \(\huge x^{m+n} = x^m \times x^n\) so what about 5^(x+2) = ... ?
5^x X 5^2
if you mean \(5^x 5^2\) then yes. so, \(25(5)^x- 5^x =25 \\ 24(5)^x =24\) can you solve further ? its pretty simple from here
|dw:1388687544004:dw| |dw:1388687624568:dw| |dw:1388687697854:dw|
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