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Help with Strength of Materials question... |
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| Feb11-07, 12:22 PM | #1 |
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Help with Strength of Materials question...
if anyone could provide any insight as to how i go about completing this question i would be grateful, i was off the week this was taught to the group and have no idea whatsoever
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| Feb11-07, 02:25 PM | #2 |
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Well one is to find the deflection at 3m from the left end of a 6 m beam, which is therefore the midpoint.
There is a downward point load of 85 kN at 2 m from the left end and moment of 100 kN-m at 4 from the left end. Do you know the convention on moment? The 100 kN-m moment will raise the portion of the beam on the left side, will lowering the portion of the beam on the right side, of the moment. Do you have examples from your text book? |
| Feb11-07, 02:58 PM | #3 |
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Recognitions:
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What methods do you know? Geometric and/or energetic?
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| Feb11-07, 03:08 PM | #4 |
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Help with Strength of Materials question...
thats the thing, i had a berievement in the family and I was off college for a good time, just managing to catch up but this is in my way. missed the whole section on deflections
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| Feb11-07, 03:52 PM | #5 |
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I'll name a few:
Geometric Approach: Double Integration Superposition Moment-Area Conjugate Beam Energetic: Virtual Work Castigliano's Theorem any of them is in your course syllabus? Usually a regular Mechanics of Material course will cover the three first geometric methods. An advanced course may include also Castigliano's Theorem. |
| Feb11-07, 03:53 PM | #6 |
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Moment-Area and Double Integration sounds familiar
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| Feb11-07, 03:58 PM | #7 |
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If its Double Integration, you will simply need to work with the differential equation:
[tex] \frac{d^{2} \nu}{dx^{2}} = \frac{M}{EI} [/tex] Moment-Area has two theorems, you'll need to work out. why don't you pick one and start? |
| Feb11-07, 03:58 PM | #8 |
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ill give it a bash now see what i come up with
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| Feb12-07, 02:42 PM | #9 |
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totally hit a brick wall with this one :(
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| Feb12-07, 11:19 PM | #10 |
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Recognitions:
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