Question #2: Relative Velocity of Two Trains Moving in Opposite Directions

In summary, when two objects are moving in opposite directions, their relative velocity is the sum of their individual velocities. Therefore, the relative velocity of car A to car B would be 120m/s and the relative velocity of the two trains would be either -20m/s or 20m/s, depending on the frame of reference.
  • #1
missie
38
0
Question: Look at figure 1.8. If car A were to increase its speed to 60m/s, what would be the velocity of car A relative to car B.

figure 1.8 is a picture of two car going different direction basically facing each other. Car a on the right is going at 40m/s and car b on the left is going at 60m/s.

60m/s - 60m/s = 0m/s

is this right?



Question #2: Two trains move on parallel tracks in opposite directions away from each other. one moves at the rate of 50m/s , while the other moves at 70m/s. what is the magnitude of the velocity of each train relative to the other?

50m/s - 70m/s = -20m/s

70m/s - 50m/s = 20m/s

is this right?



Thank You.
 
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  • #2
missie said:
Question: Look at figure 1.8. If car A were to increase its speed to 60m/s, what would be the velocity of car A relative to car B.

figure 1.8 is a picture of two car going different direction basically facing each other. Car a on the right is going at 40m/s and car b on the left is going at 60m/s.

60m/s - 60m/s = 0m/s

is this right?



Question #2: Two trains move on parallel tracks in opposite directions away from each other. one moves at the rate of 50m/s , while the other moves at 70m/s. what is the magnitude of the velocity of each train relative to the other?

50m/s - 70m/s = -20m/s

70m/s - 50m/s = 20m/s

is this right?

Thank You.

The first is right the second is not.

If you were moving away from something not moving your relative velocity would be your speed in the direction you are going. But what happens if that stationary object moves on its own away from where you are going. Does that mean you are moving slower AWAY from the object or faster? What do the velocities do? Subtract or add?
 
  • #3
70m/s + 50m/s = 120m/s

is this correct? and thanks for all the help.
 
  • #4
missie said:
70m/s + 50m/s = 120m/s

is this correct? and thanks for all the help.

There you go.
 

FAQ: Question #2: Relative Velocity of Two Trains Moving in Opposite Directions

What is "Velocity correction #2"?

"Velocity correction #2" is a method used in fluid dynamics to correct for errors in velocity measurements caused by the presence of a solid boundary or wall.

Why is "Velocity correction #2" necessary?

When measuring the velocity of a fluid near a solid boundary, the presence of the boundary can cause turbulence and other errors in the measurement. "Velocity correction #2" is necessary to account for these errors and provide a more accurate measurement of the fluid's velocity.

How does "Velocity correction #2" work?

"Velocity correction #2" works by using mathematical equations to calculate the actual velocity of the fluid based on the measured velocity and the properties of the fluid and the boundary. This correction factor is then applied to the measured velocity to obtain a more accurate result.

What are the limitations of "Velocity correction #2"?

While "Velocity correction #2" can improve the accuracy of velocity measurements near solid boundaries, it is not a perfect solution. It may not be able to account for all types of errors, and the accuracy of the correction can vary depending on the specific conditions of the fluid and the boundary.

Are there other methods for correcting velocity measurements near solid boundaries?

Yes, there are other methods for correcting velocity measurements, such as the "Velocity correction #1" method and using different types of instruments. Each method may have its own advantages and limitations, and the best approach will depend on the specific situation and desired level of accuracy.

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