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Algebra
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how do i solve 17^{1-x}=7
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Take the log (any base) of each side, first.
Use the law of logs to "bring down" the (1-x). Divide by log(17) Should be pretty straight forward to solve for x from there.
change of base formula \[\large b^A=B\iff A=\frac{\log(A)}{\log(B)}\]
\[\large 17^{1-x}=7\iff 1-x=\frac{\log(7)}{\log(17)}\] then algebra and a calculator
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