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Guess an integer approximation to the solution of the following equation, indicating your reasoning, and then use logarithms to find the solution (accurate to 3 significant figures): 3^(x−1) = 28.
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i know \(3^3=3\times3\times3=27\) so \(x\) is probably a bit over 4 \[3^{x-1}=28\]\[x-1=\log_328=\frac{\log 28}{\log 3}\]\[x-1\approx3.033\]\[x\approx 4.033\]
so \(x=4.03\) to 3sig.figs.
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