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Find the Tension |
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| Feb29-12, 04:39 PM | #1 |
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Find the Tension
1. The problem statement, all variables and given/known data
In the figure below, assume that the slope is frictionless and that the two blocks are connected by a massless cord. Assume the following: θ1 = 37° θ2 = 45° m1=3kg m2=0.86kg. What is the tension in the cord?. 2. Relevant equations F=ma , w=mg, trig 3. The attempt at a solution i know that you need to find acceleration. Which i did (a=3.04) and i found it by ((m1)(m2)g)/(m1+m2) you'll have to use trig functions but i'm not sure which one to use. And wouldn't you set it equal to each other? |
| Feb29-12, 04:44 PM | #2 |
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In any case, try analyzing the forces on each block separately. Draw a FBD for each and apply Newton's 2nd law. Then combine the two equations to solve for the acceleration and the tension. |
| Feb29-12, 05:00 PM | #3 |
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I was given it...
Could you use the trig function tangent? so then your equations would be: w tan(37)=3 a and w tan(45)=.86 a but then you're only left with acceleration, and theres two different ones. |
| Feb29-12, 05:16 PM | #4 |
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Find the TensionWhat forces act on m1 parallel to the surface? What forces act on m2 parallel to the surface? |
| Feb29-12, 05:18 PM | #5 |
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oh okay... the only force that i can think of would be friction, at least that is parallel |
| Feb29-12, 05:21 PM | #6 |
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There are two other forces with components parallel to slope. What are they? |
| Feb29-12, 05:22 PM | #7 |
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w=mg, tension?, or would it be the normal force (though i thought that was perpendicular)
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| Feb29-12, 05:29 PM | #8 |
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| Feb29-12, 05:31 PM | #9 |
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W= mg (mass*gravity)
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| Feb29-12, 05:35 PM | #11 |
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directly down parallel with the slope
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| Feb29-12, 06:00 PM | #12 |
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You might want to read this: Inclined Planes |
| Feb29-12, 06:02 PM | #13 |
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the component parallel would be tension.
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| Feb29-12, 06:05 PM | #14 |
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| Feb29-12, 06:10 PM | #15 |
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so it would be net force? |
| Mar1-12, 11:54 AM | #16 |
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solved it... thanks for the help
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| acceleration, force, tension |
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