Two masses are connected via a spring and a string over a massless pulley as shown below. The first mass has a mass, m1 = 4 kg, and the second, m2 = 3 kg. The inclined plane sits at an angle, θ = 30°, with a coefficient of static friction with the first mass, μs = 0.3. The spring has a spring constant, k = 4 N/m. How far past its natural length is the spring extended to keep the system in equilibrium?
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Two masses are connected via a spring and a string over a massless pulley as shown...
Two blocks with masses m1 and m2 are connected by a massless string over a frictionless...
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Two blocks of masses M1 and M2 are connected by a massless string that passes over...
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Two blocks with masses M1 and M2 are connected by a massless string that passes over...
Two blocks with masses M1 and M2 are connected by a massless string that passes over a massless pulley as shown. M1 has a mass of 2.25 kg and is on an incline of 47.5° with coefficient of kinetic friction μ1 = 0.205. M2 has a mass of 8.05 kg and is on an incline of 33.5° with coefficient of kinetic friction μ2 = 0.105. Find the magnitude of the acceleration of M2 down the incline.
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Two blocks with mass M1 and M2 are arranged as shown with M sitting on an inclined plane
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The two masses "m1" and "m2" shown in the figure connected by a
massless string and are being dropped by a constant horizontal
force F a rough horizontal surface. F = 100 N, m1=10 kg, m2=15 kg
coefficient kinetic friction between each mass and M_k= 0.2
expression: M2-->M1--> F
Questions:
1) Calculate the friction force on M2
2) Calculate the acceleration of the system of the 2 masses
3) Calculate the tension T in the string.
H Mz mi
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The two masses "m1" and "m2" shown in the figure connected by a
massless string and are being dropped by a constant horizontal
force F a rough horizontal surface. F = 100 N, m1=10 kg, m2=15 kg
coefficient kinetic friction between each mass and M_k= 0.2
expression: M2-->M1--> F
Questions:
1) Calculate the friction force on M2
2) Calculate the acceleration of the system of the 2 masses
3) Calculate the tension T in the string.
H Mz mi
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