- #1

- 25

- 0

Hi all,

I'm new here and am having a problem interpreting a homework question, hope i can explain it correctly.

The question is below.

"One ball goes along the x axis and collides with a stationary ball of equal mass in a collision that is not head on. How does the y component of each velocity compare afterwards? Give both magnitude and direction."

My answer thus far is;

"When ball A is rolling along the x axis there is no initial vertical momentum or y component, therefore the vector sum of the final vertical (Y) components of the two balls must be zero. "

What's got me hung up is the magnitude and direction part of the question.

Since I'm not really given any numbers to work with I'm unsure how to answer the second part of the question.

Can I assume that they are looking for the magnitude of the velocity, in which case I would answer v`a = (p`a)/(ma) for ball a, and similar for ball b.

Or do they want the magnitude of the vectors, in which case I would have to incorporate cos θ = (p`a)/p` and sin θ = (p`b)/p`

Thanks,

I'm new here and am having a problem interpreting a homework question, hope i can explain it correctly.

The question is below.

"One ball goes along the x axis and collides with a stationary ball of equal mass in a collision that is not head on. How does the y component of each velocity compare afterwards? Give both magnitude and direction."

My answer thus far is;

"When ball A is rolling along the x axis there is no initial vertical momentum or y component, therefore the vector sum of the final vertical (Y) components of the two balls must be zero. "

What's got me hung up is the magnitude and direction part of the question.

Since I'm not really given any numbers to work with I'm unsure how to answer the second part of the question.

Can I assume that they are looking for the magnitude of the velocity, in which case I would answer v`a = (p`a)/(ma) for ball a, and similar for ball b.

Or do they want the magnitude of the vectors, in which case I would have to incorporate cos θ = (p`a)/p` and sin θ = (p`b)/p`

Thanks,

Last edited: