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Answer:


\large {\mbox{R = 3.6}}

Explanation:

The formula for finding a magnitude of an earthquake on the Richter Scale is given as

R = \log\left((A)/(A_0)\right)\\


\rm{where}\\\textrm{A - measure of amplitude of quake wave}\\\textrm{$A_0$ = amplitude of smallest detectable wave}\\

Given A = 0.3954 and A₀ = 0.0001, we can plug in these values into the R equation to get


R = \log\left((0.3954)/(0.0001)\right)\\\\= \log(3954)\\\\= 3.597\\\\= 3.6\text { rounded to the nearest tenth}

User Soorena Aban
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