- #1
disruptors
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appreciate if Sum1 can help
Two Blocks and Two Pulleys(Other answer didn't include T?)
A block of mass m_1 is attached to a massless, ideal string. This string wraps around a massless pulley and then wraps around a second pulley that is attached to a block of mass m_2 that is free to slide on a frictionless table. The string is firmly anchored to a wall and the whole system is frictionless.
Assuming that a_2 is the magnitude of the horizontal acceleration of the block of mass m_2, what is T , the tension in the string? Express the tension in terms of m_2 and a_2
I figured out the T to be (m_2*a_2)/2
but got stuck on the next question
Given T, the tension in the string, calculate a_1, the magnitude of the vertical acceleration of the block of mass . Express the acceleration magnitude a_1 in terms of m_1,g , and T.
I know there was a post like this, but the answer wasn't given in T...
Thanks a lot again...
(thanks cartoon for the last post)
Two Blocks and Two Pulleys(Other answer didn't include T?)
A block of mass m_1 is attached to a massless, ideal string. This string wraps around a massless pulley and then wraps around a second pulley that is attached to a block of mass m_2 that is free to slide on a frictionless table. The string is firmly anchored to a wall and the whole system is frictionless.
Assuming that a_2 is the magnitude of the horizontal acceleration of the block of mass m_2, what is T , the tension in the string? Express the tension in terms of m_2 and a_2
I figured out the T to be (m_2*a_2)/2
but got stuck on the next question
Given T, the tension in the string, calculate a_1, the magnitude of the vertical acceleration of the block of mass . Express the acceleration magnitude a_1 in terms of m_1,g , and T.
I know there was a post like this, but the answer wasn't given in T...
Thanks a lot again...
(thanks cartoon for the last post)
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