an earthquake with a magnitude of about 2.0 or less is called a microearthquake. it is not usually felt. the…

an earthquake with a magnitude of about 2.0 or less is called a microearthquake. it is not usually felt. the intensity of an earthquake with a magnitude of 2 is how many times greater than the intensity of an a standard earthquake?\n$m = \\log\\frac{i}{s}$\n2 times greater\n10 times greater\n100 times greater\n1,000 times greater\ndone

an earthquake with a magnitude of about 2.0 or less is called a microearthquake. it is not usually felt. the intensity of an earthquake with a magnitude of 2 is how many times greater than the intensity of an a standard earthquake?\n$m = \\log\\frac{i}{s}$\n2 times greater\n10 times greater\n100 times greater\n1,000 times greater\ndone

Answer

Explanation:

Step1: Given the formula

$M = \log\frac{I}{S}$, where $M$ is the magnitude, $I$ is the intensity of the earthquake and $S$ is the intensity of a standard earthquake.

Step2: Substitute $M = 2$ into the formula

$2=\log\frac{I}{S}$

Step3: Rewrite in exponential form

By the definition of logarithms, if $y = \log_{10}x$, then $x = 10^{y}$. So, $\frac{I}{S}=10^{2}$.

Step4: Solve for $I$

$I = 100S$

Answer:

100 times greater