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Titled reference frame, N2L with position and velocity |
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| Sep14-07, 03:12 PM | #35 |
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Titled reference frame, N2L with position and velocity |
| Sep14-07, 03:18 PM | #36 |
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dx = vocos[tex]\vartheta[/tex]t + (1/2)(-g)t^2sin[tex]\phi[/tex]
dy = vosin[tex]\vartheta[/tex]t + (1/2)(-g)t^2cos[tex]\phi[/tex] |
| Sep14-07, 03:28 PM | #37 |
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i have a feeling this is wrong for dy....
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| Sep14-07, 03:32 PM | #38 |
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| Sep14-07, 03:36 PM | #39 |
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range?
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| Sep14-07, 03:37 PM | #40 |
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| Sep14-07, 03:40 PM | #41 |
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which is really just the displacement up the plane?
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| Sep14-07, 03:43 PM | #42 |
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| Sep14-07, 03:45 PM | #43 |
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is this the same kinematics equation?
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| Sep14-07, 03:49 PM | #44 |
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| Sep14-07, 03:52 PM | #45 |
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solve for...... vo? and insert into dx?
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| Sep14-07, 03:55 PM | #46 |
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| Sep14-07, 04:02 PM | #47 |
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without simplifying yet..
dx = vocos (theta) (vosin (theta) / (-1/2)gsin(phi)) + (1/2)(-g)cos(phi)((vosin(theta)/(-1/2)gsin)^2) ya? |
| Sep14-07, 04:08 PM | #48 |
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| Sep14-07, 04:09 PM | #49 |
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t = vosin(theta) / (-1/2)gsin(phi)
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| Sep14-07, 04:17 PM | #50 |
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| Sep14-07, 04:19 PM | #51 |
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oops! little pen and ink mistake over here..
t = vosin(theta) / (1/2)gcos(phi) yep! |
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