logearav Posted October 3, 2011 Share Posted October 3, 2011 Revered members, Kindly see my attachment. The linear velocity acts tangentially along AH and BT. The particle moves from A to B. Velocity BT is resolved horizontally and vertically along BC and BD Change in velocity along horizontal direction = vcos(theta) - v Change in velocity along vertical direction = vsin(theta) - 0 Can i know why it is v in first case and 0 in second case? Link to comment Share on other sites More sharing options...
swansont Posted October 3, 2011 Share Posted October 3, 2011 Because it's zero. v is a constant at all times, which means if v_x = v, then v_y has to be zero. IOW the velocity at the beginning is purely horizontal. 1 Link to comment Share on other sites More sharing options...
logearav Posted October 3, 2011 Author Share Posted October 3, 2011 Because it's zero. v is a constant at all times, which means if v_x = v, then v_y has to be zero. IOW the velocity at the beginning is purely horizontal. / Thanks for the reply. So, whenever the particle is at 0 ,90,180,270 and 360 degree of the circle, that is at the end of previous quadrant and start of successive quadrant, the velocity wont have vertical component, since it is along the radius of the circle. Did i interpret your answer right? Link to comment Share on other sites More sharing options...
swansont Posted October 3, 2011 Share Posted October 3, 2011 / Thanks for the reply. So, whenever the particle is at 0 ,90,180,270 and 360 degree of the circle, that is at the end of previous quadrant and start of successive quadrant, the velocity wont have vertical component, since it is along the radius of the circle. Did i interpret your answer right? When it's at the top or bottom (0 and 180), the velocity is horizontal. At 90 or 270, the velocity is all vertical. 1 Link to comment Share on other sites More sharing options...
logearav Posted October 4, 2011 Author Share Posted October 4, 2011 Thanks a lot swansont. You have explained very beautifully. I got it. Link to comment Share on other sites More sharing options...
Recommended Posts
Create an account or sign in to comment
You need to be a member in order to leave a comment
Create an account
Sign up for a new account in our community. It's easy!
Register a new accountSign in
Already have an account? Sign in here.
Sign In Now