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4^k=x^2+8x how do you solve in terms of k please.
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i guess you need to take the
\[k=\log_4(x^2+8x)\]
that's what i had at first but i wasn't sure if you could simplify more
and sorry, it has to be in terms of x
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well you could write this \[k=\log_4(x(x+8))=\log_4(x)+\log_4(x+8)\] but that really doesn't get you any closer
well that is completely different. write \[x^2+8x-4^k=0\] and then solve via the quadratic formula
it does not matter that there is a 4^k with the quadratic formula?
In the quadratic formula i put 4 as c but i'm not getting the correct answer
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