Respuesta :
we know that
the magnitude of an earthquake s
M=log[I/S]
where
I----------> is the intensity of the earthquake
S---------> is the intensity of a standard earthquake
in this problem
I=100S
then
M=log[100S/S]
this equation represents the magnitude of an earthquake that is 100 times more intense than a standard earthquake
M=log(100)-----------> M=2
The magnitude of this earthquake is 2 on the Richter scale
the magnitude of an earthquake s
M=log[I/S]
where
I----------> is the intensity of the earthquake
S---------> is the intensity of a standard earthquake
in this problem
I=100S
then
M=log[100S/S]
this equation represents the magnitude of an earthquake that is 100 times more intense than a standard earthquake
M=log(100)-----------> M=2
The magnitude of this earthquake is 2 on the Richter scale
The equation that represents the magnitude of an earthquake that is 100 times more intense than a standard earthquake is 100S = E.
To determine which equation represents the magnitude of an earthquake that is 100 times more intense than a standard earthquake, the following mathematical logical reasoning must be performed:
- Standard earthquake = S
- Intense earthquake = E
- 100S = E
Therefore, the equation that represents the magnitude of an earthquake that is 100 times more intense than a standard earthquake is 100S = E.
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