Physics Help Forum Horizontal/Vertical Velocity
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 Jan 30th 2009, 06:34 AM #1 Member   Join Date: Nov 2008 Posts: 33 Horizontal/Vertical Velocity A busy waitress slides a plate of apple pie along a counter to a hungry customer sitting near the end of the counter. The customer is not paying attention, and the plate slides off the counter horizontally at 0.84 m/s. The counter is 1.38 m high. a. How long does it take the plate to fall to the floor? b. How far from the base of the counter does the plate hit the floor? c. What are the horizontal and vertical components of the plate’s velocity just before it hits the floor?
 Jan 30th 2009, 09:10 AM #2 Senior Member   Join Date: Dec 2008 Location: Las Cruces NM Posts: 256 First find out how long it would take the plate to hit the floor if it were simply dropped from the height of the counter instead of sliding off horizontally. That is a typical "falling body" problem. The vectors and forces involved in motion can be broken up into components. If you look at the y (i.e. vertical) components in this problem, it amounts to solving the problem for a dropped plate. This is like the saying that a dropped bullet falls as fast as one fired horizontally from the same height. I think the Mythbusters tested that one.
 Jan 30th 2009, 06:26 PM #3 Member   Join Date: Nov 2008 Posts: 33 Thanks The vertical velocity would be a free fall, right? How do I factor the horizontal velocity? I didnt understand your last sentence Thanks again
 Jan 30th 2009, 08:23 PM #4 Junior Member     Join Date: Nov 2008 Posts: 12 hope this helps a.) The acceleration in the Y direction is constant: g=9.80 m/s^2. You know the initial velocity in the y=0 (think about it) and that the counter is 1.38 m high, so find the time it takes to fall in the y "from rest" 1.38 m to the floor. b.) As the plate leaves the table, velocity in the x is 0.84 m/s. Just multiply (0.84) * (time from part a). b/c Velocity in the x direction is constant. c.) just draw the Vy and Vx velocity components as a triangle. Y points down and x points away from the counter.

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