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solve for x \[5=\log _{3}(x ^{2}+18)\] can someone show me how to do this. i have other problems like this to do so can you explain so i would be able to work those out for myself
Have you considered transforming the the equivalent Exponential expression? \(\log_{b}(a) = c \implies b^{\;c} = a\)
im not sure how to do that
would c be 5?
Yes. Just copy the transformation. A logarithm IS an exponent.
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yes do the transformation, so it will look like as follow : \[\log _{3} (x ^{2}+18) = 5\] \[x ^{2}+18 = 3^{5}\] \[x ^{2}= 243-18\] \[x ^{2} = 225\] \[\sqrt{x}^{2} = \sqrt{225}\] \[x= \pm 15\]
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