Two particles A and B having different masses are projected from a tower with same speed. A is project vertically upward and B vertically downward.
On reaching the ground...
a) Velocity of A is greater than that of B
b) Velocity of B is greater than that of A
c) Both A and B attain the same velocity
d) The particle with the larger mass attains higher velocity
Still Need Help?
Join the QuestionCove community and study together with friends!
Sign Up
breiadabrattzz:
Do you know the formula??
ihy:
@breiadabrattzz wrote:
Do you know the formula??
According to this there is none :sob:
breiadabrattzz:
It is
ihy:
@breiadabrattzz wrote:
It is
??
breiadabrattzz:
Let’s carefully analyze step by step
Still Need Help?
Join the QuestionCove community and study together with friends!
Sign Up
ihy:
@breiadabrattzz wrote:
Let’s carefully analyze step by step
Okay
breiadabrattzz:
Both A and B are projected from the same height (top of tower).
Both are given the same initial speed (u).
A goes vertically upward, while B goes downward.
The acceleration on both is gravity (g) downward.
Air resistance is neglected (since it’s not mentioned).
ihy:
@breiadabrattzz wrote:
Both A and B are projected from the same height (top of tower).
Both are given the same initial speed (u).
A goes vertically upward, while B goes downward.
The acceleration on both is gravity (g) downward.
Air resistance is neglected (since it’s not mentioned).
Alright
breiadabrattzz:
Particle A Initial velocity = –u (taking downward as positive direction).
It goes up, stops momentarily, then falls down past the tower, gaining speed.
Using the kinematic equation: v^2=u^2+2gh
ihy:
@breiadabrattzz wrote:
Particle A Initial velocity = –u (taking downward as positive direction).
It goes up, stops momentarily, then falls down past the tower, gaining speed.
Using the kinematic equation: v^2=u^2+2gh
Oh I got it!
Still Need Help?
Join the QuestionCove community and study together with friends!