Solving Circular Motion for Two Bodies Separated by Distance A

In summary, two boys are standing at the ends of a ground with a distance of a between them. One boy starts running in a direction perpendicular to the distance with a velocity v. The other boy starts running simultaneously with a constant velocity v in order to catch the other boy. However, there is no way for one boy to catch the other if they both have the same speed and their directions do not change.
  • #1
vipulgoyal
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two bodies seprated by A distance a then one body starts moving with a velocity v in the direction prependicular to A then the other body starts moving in order to catch the other one at the same time with constant velocity v and catches the other boy in a time t where t is?



as clearly is doesn't state the direction of "other body" so i tried a lot of ways but in all the term t just cancels out
 
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  • #2
If they are both moving with constant velocity, then their directions can't change. Perhaps you mean constant speed?

If they both have the same speed, v, then there is no way that one body can catch the other if they have an initial separation and one body's velocity is perpendicular to the other.
 
  • #3
lemme just quote the original question..

two boys standing at the ends A and B of s ground, where AB = a. the boy at B starts running in a direction perpendicular to AB with velocity v. the boy at A starts running simultaneously with constant velocity v and catches the other boy in a time t, where t is
 

FAQ: Solving Circular Motion for Two Bodies Separated by Distance A

What is circular motion?

Circular motion is a type of motion in which an object moves along a circular path, constantly changing its direction but maintaining a constant distance from a fixed point.

How do you solve for circular motion for two bodies separated by distance A?

To solve for circular motion for two bodies separated by distance A, you can use the equation F = Gm1m2/A^2, where F is the force of gravity, G is the gravitational constant, m1 and m2 are the masses of the two bodies, and A is the distance between them.

What is the role of the gravitational constant in solving circular motion for two bodies?

The gravitational constant, denoted by G, is a fundamental constant that relates the strength of the gravitational force between two bodies. It is used in the equation F = Gm1m2/A^2 to calculate the force of gravity between two objects.

How does the mass of the bodies affect circular motion?

The mass of the bodies affects circular motion by determining the strength of the gravitational force between them. Objects with a greater mass will experience a stronger gravitational force, resulting in a faster or more intense circular motion.

Is it possible for circular motion to occur without gravity?

No, circular motion cannot occur without gravity. The force of gravity is necessary to keep objects moving along a circular path, constantly changing their direction but maintaining a constant distance from a fixed point.

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