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An earthquake of magnitude 6 on the Richter scale has ______________ times more destructive energy than an earthquake of magnitude 4.
  • a)
    Ten
  • b)
    Hundred
  • c)
    Five
  • d)
    Thousand
Correct answer is option 'D'. Can you explain this answer?
Verified Answer
An earthquake of magnitude 6 on the Richter scale has ______________ ...
The original Richter scale, 4 to 6 or from 5 to 7, corresponds to about 1000 times the energy release.
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An earthquake of magnitude 6 on the Richter scale has ______________ ...
Magnitude and Energy

- The Richter scale is a logarithmic scale that measures the magnitude of an earthquake.
- Each whole number increase on the Richter scale represents a tenfold increase in the amplitude of the seismic waves produced by the earthquake.
- The amplitude of the seismic waves is directly related to the amount of energy released by the earthquake.

Magnitude 6 and Magnitude 4

- A magnitude 6 earthquake has a tenfold higher amplitude than a magnitude 4 earthquake.
- This means that the seismic waves produced by a magnitude 6 earthquake are ten times larger than those produced by a magnitude 4 earthquake.
- Since the energy released by an earthquake is directly related to the amplitude of the seismic waves, a magnitude 6 earthquake releases 10^2 or 100 times more energy than a magnitude 4 earthquake.

Calculating Destructive Energy

- The energy released by an earthquake is measured in terms of joules or ergs.
- The Richter scale does not directly measure energy, but it provides a relative measure of the energy released by different earthquakes.
- To calculate the energy released by an earthquake, we can use the following equation:
- Energy = 10^(1.5 * magnitude + 4.8)

Magnitude 6 and Magnitude 4 Energy Comparison

- Using the above equation, we can calculate the energy released by a magnitude 6 earthquake:
- Energy = 10^(1.5 * 6 + 4.8) = 10^9.8
- Similarly, we can calculate the energy released by a magnitude 4 earthquake:
- Energy = 10^(1.5 * 4 + 4.8) = 10^7.8
- Now, let's compare the two energies:
- Energy of magnitude 6 earthquake = 10^9.8
- Energy of magnitude 4 earthquake = 10^7.8
- Taking the ratio of these energies:
- Ratio = (10^9.8) / (10^7.8) = 10^2
- The ratio is equal to 100, which means that a magnitude 6 earthquake has 100 times more destructive energy than a magnitude 4 earthquake.

Conclusion

- An earthquake of magnitude 6 on the Richter scale has 100 times more destructive energy than an earthquake of magnitude 4.
- This shows that as the magnitude of an earthquake increases, the amount of destructive energy released also increases exponentially.
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An earthquake of magnitude 6 on the Richter scale has ______________ times more destructive energy than an earthquake of magnitude 4.a)Tenb)Hundredc)Fived)ThousandCorrect answer is option 'D'. Can you explain this answer?
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