How Fast Does a Tornado Travel If Lightning Strikes Twice?

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SUMMARY

The average speed of the tornado is calculated to be 17 m/s based on the timing of lightning strikes and the speed of sound. The first lightning strike occurred 6800 meters away, with sound reaching the observer 20 seconds later. The second strike was 6120 meters away, with sound arriving 18 seconds later. The tornado moved 680 meters closer to the observer in the 40 seconds between the two strikes, resulting in a speed of 17 m/s.

PREREQUISITES
  • Understanding of basic physics concepts, specifically speed and distance calculations.
  • Familiarity with the speed of sound in air, approximately 340 m/s.
  • Knowledge of time-distance relationships in motion.
  • Ability to perform basic arithmetic operations for distance and speed calculations.
NEXT STEPS
  • Study the principles of kinematics to understand motion equations better.
  • Learn about the speed of sound in different mediums and its implications in meteorology.
  • Explore advanced topics in tornado dynamics and their measurement techniques.
  • Investigate the relationship between lightning strikes and storm movement in severe weather analysis.
USEFUL FOR

Students studying physics, meteorologists analyzing storm behavior, and anyone interested in understanding the dynamics of tornadoes and lightning interactions.

**Mariam**
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Homework Statement


Some tornado researchers see a faraway tornado moving straight toward them. They see a bolt of lightning from the cloud above the tornado and 20 seconds later hear thunder. Exactly 40 seconds after seeing the first lightning , they sees second bolt and hear the sound thunder 18 seconds later. If the speed of sound in air is 340 m/s. The average speed of the tornado is nearly:

17m/s
34 m/s
150 m/s
310 m/s
680m/s

Homework Equations


V=x/t

The Attempt at a Solution



We can say that the lightning and the tornado are moving together. So when lightning occur that's exactly where the storm is.
So in first part, sound takes 20 seconds to reach. For a distance of 340*20= 6800 m
Then there is a 20 second of no thunder or lightning.
(I don't know what to do from here)
 
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Light from the storm reaches you almost instantaneously. The sound, traveling at 340 m/s arrives 20 s later so, as you say, the lightning must have occurred 340*20= 6800 meters away. Now do the same thing for the second lightning. How far from you was that second lightning? So how far did the storm move during those 40 seconds? How fast was it moving?
 
The 40 seconds separation time and the two sound travel times are independent of each other. One indicates the time between the two strikes and the others are the distances from the strikes to you.
 
HallsofIvy said:
Light from the storm reaches you almost instantaneously. The sound, traveling at 340 m/s arrives 20 s later so, as you say, the lightning must have occurred 340*20= 6800 meters away. Now do the same thing for the second lightning. How far from you was that second lightning? So how far did the storm move during those 40 seconds? How fast was it moving?
In 18 seconds it moved 6120 m.
So did the storm move 680 m?
680/40= 17m/s

Thanks :)
 
That is not correct method. The you need to calculate the difference in the distance between the first strike and the second strike based upon the different times the sound traveled.
 
JBA said:
That is not correct method. The you need to calculate the difference in the distance between the first strike and the second strike based upon the different times the sound traveled.
Like how? Cause what I understood from your scentence is that it is the same as what I did
 
**Mariam** said:
Like how? Cause what I understood from your scentence is that it is the same as what I did

You calculated the first distance (from your location to the tornado) as D1 = 340*20= 6800 m. Why can't you calculate the second distance D2 in a similar way?
 
Ray Vickson said:
You calculated the first distance (from your location to the tornado) as D1 = 340*20= 6800 m. Why can't you calculate the second distance D2 in a similar way?

18*340=6120 m

Then I subtracted 6800-6120= 680m
to find the distance the tornado moved.
What am I missing?
 
**Mariam** said:
18*340=6120 m

Then I subtracted 6800-6120= 680m
to find the distance the tornado moved.
What am I missing?

You are missing the speed calculation for the tornado, which is what the question asked for.
 
  • #10
**Mariam** said:
In 18 seconds it moved 6120 m.
So did the storm move 680 m?
680/40= 17m/s

Thanks :)
That's correct. I think you may have confused people by your statement "it moved 6120 m." I don't think that's what you meant.
 
  • #11
**Mariam** said:
In 18 seconds it moved 6120 m.
In 18 seconds, the sound of the lightning flash moved 6120 m. Was that what you meant?

So did the storm move 680 m?
Yes, at the first flash the storm was 6800 m from you. At the second flash the storm was 6120 m from you so in the 40 seconds between flashes it had moved 6800- 6120= 680 meters closer to you.

680 m/40 s= 17m/s

Thanks :)
 

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