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Kinematics Question (two objects thrown up) |
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| May8-07, 10:59 AM | #1 |
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Kinematics Question (two objects thrown up)
I'm sure this is an easy question but I just can't seem to understand wich equations I need to use. A ball is thrown vertically upward with an initial speed of 11m/s. One second later, a stone is thrown veritcally upward with an initial speed of 25 m/s. Find the time it takes the stone to to catch up with the ball.
So right now I have for the ball: a= -9.80 m/s^2 initial V=11m/s initial y=0 t=t2-1 and for the stone a=-9.80m/s^2 initial V=25m/s initial y=0 t=? So the way I was thinking is that the question is asking at what time the displacements are equal so I thought the equation I am supposed to use is (V^2-iV^2)/2a=(V^2-iV^2)/2a and solve for the V. This doesn't seem to work. Am I on the right track or just totally way off base? Any help or hints would be appreciated. Thanks. |
| May8-07, 11:07 AM | #2 |
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Considering that you have initial velocities, accelerations and a relation between time taken, how about the second equation of motion?
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| May8-07, 11:20 AM | #3 |
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the movement 2 events equivalent displacement
s1 = u1t1 + (1/2)gt12 s2 = u2t2 + (1/2)gt22 s1 = s2 u1t1 + (1/2)gt12 = u2t2 + (1/2)gt22 but substitute t1 by t2+1 (find t2) time of the second ball moving |
| May8-07, 11:05 PM | #4 |
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Kinematics Question (two objects thrown up) |
| May8-07, 11:26 PM | #5 |
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t1=ball's time Because however long the stone has been flying (t2), the ball has been flying for one second longer (t1=t2+1). If you prefer, you could also say that no matter how long the ball has been in the air (t1), the stone has been in the air one second less (t2=t1-1) |
| May9-07, 05:55 PM | #6 |
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| May9-07, 06:09 PM | #7 |
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I would assume that yes, your algebra is off. But if you show what you did, you'll probably get a more precise and accurate answer.
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| Aug2-08, 11:23 PM | #8 |
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so much for getting an answer on this stuff eh? just a bunch of posts to show how great they are at physics and that you arent
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| Nov8-10, 03:16 PM | #9 |
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I'm still having problems with this question where do i go from
u1=11m/s u2=25m/s s1=s2 t1=(t2+1) u1t1 + (1/2)gt12 = u2t2 + (1/2)gt22 (11m/s)(t2+1)+(4.9m/s2)(t2+1)2=(25m/s)(t2+1)+(4.9m/s2)(t2+1)2 |
| Nov8-10, 05:19 PM | #10 |
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But (t1-1) works better also our g is - because we are throwing the ball against gravity (11m/s)(t1)+(-4.9m/s2)(t1)2=(25m/s)(t1-1)+(-4.9m/s2)(t1-1)2 This is now corrected^^^ and you just FOIL out 11t+(-4.9t2)=25t-25+(-4.9t2)+9.8t+4.9 cancel (-4.9t2) because its on both sides and simplify for t |
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