Question 1 1 pts particle p is in equilibrium with five...

Name: question 1 1 pts particle p is in equilibrium with five forces acting on it in 3d space how many scalar equations of equilibrium can be written for point p o 8 o 3 o 5 o 2 03812
Uploaded: 2024-06-21T12:42:59-08:00
Duration: 2 min 10 s
Channel: Adi S
Description: question 1 1 pts particle p is in equilibrium with five forces acting on it in 3d space how many scalar equations of equilibrium can be written for point p o 8 o 3 o 5 o 2 03812

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There are five forces being applied on a particle. If these five forces are in equilibrium, what is the x-component of the resultant vector? Assume that each force has a magnitude of 1 unit. Express your answer in 2 decimal places only. Round off your answer to two decimal places only.

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Forces P, Q, and S of magnitudes 6.00 N, 10.00 N, and 8.00 N respectively, act on point O such that the angle made by force P is 50° counter clockwise from the positive x-axis, force Q acts at an angle of 38° counter clockwise from the negative y-axis, and force S acts at an angle of 32° counter clockwise from the positive y-axis. The magnitude of the resultant vector R is: A. 8.36 N B. 6.76 N C. 45.7 N D. 2.28 N E. 9.28 N In the van der Waals form of the gas equation, where P refers to the pressure and V refers to volume. Use the method of dimensional analysis to determine the dimensions of x. A. [M-1L12T2] B. [M2L3T-2] C. [M1/2T-1/2T-2] D. [ML5T-2] E. [ML-2T2] Forces P, Q, and S of magnitudes 6.00 N, 10.00 N, and 8.00 N respectively, act on point O such that the angle made by force P is 50° counter clockwise from the positive x-axis, force Q acts at an angle of 38° counter clockwise from the negative y-axis, and force S acts at an angle of 32° counter clockwise from the positive y-axis. The direction of the fourth force T, to be applied so that point O does not move (remains in equilibrium) is: A. 239° counter clockwise from the + x-axis B. 149° counter clockwise from the + x-axis C. 211° counter clockwise from the + x-axis D. 239° clockwise from the –ve x-axis E. 239° counter clockwise from the + y-axis

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