i can't solve b,c ll G * © 76LTE오후 6:03VoTALKLTE J(b)The cylinder is now displaced a distance y from the equilibrium position, such that ly < h, and released from rest. Let the +y-axis be upward, sothat if the cylinder is pulled up, y is positive, but if it is pushed down, y is negative. Immediately after it is released, what is the y-component ofthe acceleration a, of the cylinder? Your answer should use only the given symbols M, r, L, y, and p as necessary, as well as the constant g.(Indicate the direction with the sign of your answer.)ay = gyApply Newton's second law as in part (a), but note now the acceleration is not zero. How does the buoyant force differ from part (a)? Becareful of signs-note an upward displacement corresponds to y being a positive value, while a downward one means y is negative. Howshould the acceleration direction depend on the displacement direction? Be sure to substitute the result of part (a) into your analysis-yourfinal answer should not include h.(c)The result of part (b) implies the cylinder is now in simple harmonic motion. What is the period T of the cylinder's oscillations? Your answershould use only the given symbols M, r, L, y, and p as necessary, as well as the constant g.T =ト

Answered: Image /qna-images/answer/43c255ef-1482-469c-949d-640d615b75d3.jpg

(b) The cylinder is now displaced a distance y from the equilibrium position, such that ly < h, and released from rest. Let the +y-axis be upward, so that if the cylinder is pulled up, y is positive, but if it is pushed down, y is negative. Immediately after it is released, what is the y-component of the acceleration a, of the cylinder? Your answer should use only the given symbols M, r, L, y, and p as necessary, as well as the constant g. (Indicate the direction with the sign of your answer.)

(b) The cylinder is now displaced a distance y from the equilibrium position, such that ly < h, and released from rest. Let the +y-axis be upward, so that if the cylinder is pulled up, y is positive, but if it is pushed down, y is negative. Immediately after it is released, what is the y-component of the acceleration a, of the cylinder? Your answer should use only the given symbols M, r, L, y, and p as necessary, as well as the constant g. (Indicate the direction with the sign of your answer.)

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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Concept explainers

Free Body Diagram

The system of forces acting on a body tends to either rotate it or make the body undergo motion. In general, when an external agent exerts a force on a body, the body undergoes translational motion and rotational motion. The body has six degrees of freedom under the influence of that force. Here, three degrees of freedom are from the translational motion while the other three are from the rotation motion. However, sometimes the bodies are not allowed to undergo any motion and are fixed, under such conditions the body is said to be constrained.

Question

i can't solve b,c

ll G * © 76
LTE
오후 6:03
Vo
TALK
LTE J
(b)
The cylinder is now displaced a distance y from the equilibrium position, such that ly < h, and released from rest. Let the +y-axis be upward, so
that if the cylinder is pulled up, y is positive, but if it is pushed down, y is negative. Immediately after it is released, what is the y-component of
the acceleration a, of the cylinder? Your answer should use only the given symbols M, r, L, y, and p as necessary, as well as the constant g.
(Indicate the direction with the sign of your answer.)
ay = gy
Apply Newton's second law as in part (a), but note now the acceleration is not zero. How does the buoyant force differ from part (a)? Be
careful of signs-note an upward displacement corresponds to y being a positive value, while a downward one means y is negative. How
should the acceleration direction depend on the displacement direction? Be sure to substitute the result of part (a) into your analysis-your
final answer should not include h.
(c)
The result of part (b) implies the cylinder is now in simple harmonic motion. What is the period T of the cylinder's oscillations? Your answer
should use only the given symbols M, r, L, y, and p as necessary, as well as the constant g.
T =
ト

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