One order of magnitude.
The Richter magniude scale is logorithmic. As such the size (amplitude) of the largest seismic waves produced by a magnitude 7 earthquake are 102 (or 100) times larger than those produced by a magnitude 5 earthquake. However the amount of energy released by a magnitude7 earthquake is 1000 times greater (102)^3/2 than a magnitude 5 earthquake and so it is likely to be much more destructive.
A magnitude 8.0 earthquake is 10 times stronger than a magnitude 7.0 earthquake and 100 times stronger than a magnitude 6.0 earthquake. It releases significantly more energy compared to smaller magnitude earthquakes.
400 Times ___________________ The above may very well be correct; my understanding is that every whole number up represents about a 10-fold increase in energy of a quake. One would conclude that the quake of rating 8 is 10,000 times stronger than a quake of 4. ___________________ 10,000 times is the correct answer
The strength of an earthquake increases exponentially as you go up the Richter scale. For each whole number increase on the Richter scale, the amplitude of ground motion and energy release increases by about tenfold. So, a magnitude 6 earthquake is 10 times stronger than a magnitude 5 earthquake, and a magnitude 7 earthquake is 100 times stronger than a magnitude 5 earthquake.
An earthquake of magnitude 8.4 on the Richter scale is 1000 times more powerful than an earthquake of magnitude 6.4 on the Richter scale. The Richter scale is logarithmic, meaning that each whole number increase represents a tenfold increase in amplitude and approximately 31.6 times more energy release.
To my best calculation it will be around 32-35 times bigger and powerful.
Because the "magnitude scale is not linear, it is logarithmic (its numbers are an order of magnitude apart) this mean that the a magnitude 6 earthquake is TEN TIMES more powerful than a magnitude 5 earthquake and a HUNDRED TIMES more powerful than a magnitude 4 earthquake.
Because the "magnitude scale is not linear, it is logarithmic (its numbers are an order of magnitude apart) this mean that the a magnitude 6 earthquake is TEN TIMES more powerful than a magnitude 5 earthquake and a HUNDRED TIMES more powerful than a magnitude 4 earthquake.
The Richter magniude scale is logorithmic. As such the size (amplitude) of the largest seismic waves produced by a magnitude 7 earthquake are 102 (or 100) times larger than those produced by a magnitude 5 earthquake. However the amount of energy released by a magnitude7 earthquake is 1000 times greater (102)^3/2 than a magnitude 5 earthquake and so it is likely to be much more destructive.
The 1960 Valdivia earthquake in Southern Chile is the most powerful earthquake ever recorded, measuring a magnitude of 9.5. An earthquake 32 times stronger than this would hypothetically have a magnitude around 10.6, which is not something that has been observed in recorded history.
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A 9.0 earthquake is 1,000 times more powerful than a 7.0 earthquake in terms of energy release. This difference results in significantly greater damage potential, as the intensity of shaking and the area affected also increase with the magnitude.
A magnitude 8.0 earthquake is 10 times stronger than a magnitude 7.0 earthquake and 100 times stronger than a magnitude 6.0 earthquake. It releases significantly more energy compared to smaller magnitude earthquakes.
The most powerful earthquake recorded in modern times was the 9.5 magnitude quake (moment magnitude) that struck Valdivia, Chile on May 22, 1960.
The number 7, being the last digit, in the total score of a NFL football game occurs approx. 20% of the time. The number 1 occurs approx. 26% of the time. No. 3 occurs approx. 15% of the time and the number 4 occurs approx. 10%. Numbers 8 and 5 occur approx. 7% of the time.
My understanding of the magnitudes of earthquakes is that each decimal point is equal to a magnitude of strength 10x more than the previous number. Example would be that a 4.2 earthquake is 10x stronger than a 4.1 earthquake. Therefore, a magnitude 8.5 EQ is 100x stronger than a 7.5 EQ.
The 2010 Christchurch earthquake was of magnitude 7.1. The 2011 Christchurch earthquake was of magnitude 6.3. The 2011 Japan earthquake was of magnitude 9.0. The formula for comparing the energy released by two earthquakes using the moment magnitude scale (which is what I assume those numbers are in, since it's the most common scale for large earthquakes) is D=103*(m1 - m2)/2 So compared to the more recent Christchurch earthquake, we get that the Japan earthquake was about 103*(9.0-6.3)/2 = 103*2.7/2 = 104.05 which we can tell even without actually doing the calculations is a bit over 10,000 times more powerful in terms of total energy released. (this does not, however, mean 10,000 times more damage).