The link in the figure is weightless. Block A has a mass of 185 kg, and block B has a mass of 65 kg. Block C rest on block B, as shown in the figure. What is the minimum value of the mass of block C needed to maintain the equilibrium configuration shown in the figure? B µ = 0.15 4 =0.18 35°

Elements Of Electromagnetics
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Author:Sadiku, Matthew N. O.
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The text in the image reads:

"The link in the figure is weightless. Block A has a mass of 185 kg, and block B has a mass of 65 kg. Block C rests on block B, as shown in the figure. What is the minimum value of the mass of block C needed to maintain the equilibrium configuration shown in the figure?"

Description of the diagram:

- The figure depicts a setup with three blocks labeled A, B, and C.
- Block A is inclined at an angle of \(35^\circ\) to the horizontal.
- A weightless link connects Blocks A and B.
- Block A is on an inclined plane with a coefficient of friction \(\mu = 0.15\).
- Block B is on a horizontal surface with a coefficient of friction \(\mu = 0.18\).
- Block C rests on top of Block B horizontally. 
- The diagram includes arrows and lines indicating the forces and friction acting on the blocks.

The problem involves calculating the minimum mass of Block C to maintain equilibrium in the system, considering the given masses and friction coefficients.
Transcribed Image Text:The text in the image reads: "The link in the figure is weightless. Block A has a mass of 185 kg, and block B has a mass of 65 kg. Block C rests on block B, as shown in the figure. What is the minimum value of the mass of block C needed to maintain the equilibrium configuration shown in the figure?" Description of the diagram: - The figure depicts a setup with three blocks labeled A, B, and C. - Block A is inclined at an angle of \(35^\circ\) to the horizontal. - A weightless link connects Blocks A and B. - Block A is on an inclined plane with a coefficient of friction \(\mu = 0.15\). - Block B is on a horizontal surface with a coefficient of friction \(\mu = 0.18\). - Block C rests on top of Block B horizontally. - The diagram includes arrows and lines indicating the forces and friction acting on the blocks. The problem involves calculating the minimum mass of Block C to maintain equilibrium in the system, considering the given masses and friction coefficients.
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