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\log_{2}(8x-6)=5
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rewrite in equivalent exponential form \[\log_b(x)=y\iff b^y=x\]
so your first step is write \[2^5=8x-6\] then solve for x
you got this now right?
no am still confuss, to tell you the truth
is the answer x = -20.5
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ok we got \[2^5=8x-6\] so \[32=8x-6\] add 6 get \[38=8x\][ divide by 8 get \[x=\frac{38}{8}=\frac{19}{4}\][
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