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21.1.20. The differential equation of small oscillations of the body has the form of Iφ + sl2φ = lF. Define the amplitude in rad body forced vibrations if the moment of inertia with respect to its axis of rotation I = 6 kg · m 2, with a spring rigidity coefficient = 3 kN / m, size l = 0,5 m, the force F = 10sin6πt.
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- Added to the site 12.12.2016
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Right after the payment you will receive a link to a zip archive with the solution of the problem 21.1.20
(DYNAMICS, Chapter 21 - Lagrange equation of the second kind, paragraph - 21.1: The vibrations of systems with one degree of freedom) of Reshebnik to the collection of short tasks on the theoretical mechanics Kep OE, JA Viba, OP Grapis, JA Svetinysh et al. Publishing Moscow / Graduate School / 1989, 2009, 2012.
Task completed in word format (handwritten or typed solution in Word) or in manuscript form in gif / jpg format ..
After receipt of the decision would be very grateful if you leave a positive review.
(DYNAMICS, Chapter 21 - Lagrange equation of the second kind, paragraph - 21.1: The vibrations of systems with one degree of freedom) of Reshebnik to the collection of short tasks on the theoretical mechanics Kep OE, JA Viba, OP Grapis, JA Svetinysh et al. Publishing Moscow / Graduate School / 1989, 2009, 2012.
Task completed in word format (handwritten or typed solution in Word) or in manuscript form in gif / jpg format ..
After receipt of the decision would be very grateful if you leave a positive review.
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TerMaster
2.32
Cumulative discount
| 250 $ | the discount is 15% |
| 50 $ | the discount is 10% |
| 30 $ | the discount is 7% |
| 15 $ | the discount is 5% |
| 5 $ | the discount is 3% |
| 3 $ | the discount is 2% |
| 1 $ | the discount is 1% |
Check your discount
Amount of purchases from the seller: $
Your discount: %
0.04 $ gift card for a positive review