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morgankayewoz

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Two wires AC and BC are tied at C to a sphere that revolves at a constant speed v in the horizontal circle shown. The maximum allowable value of v is v*(1-r*sin(ang1)) where v* is the maximum allowable speed. If the tension in either of the wires is not to exceed 74.9 N, the maximum allowable value of v is v*(1-r*sin(ang1)+m*r*sin(angle2)) = v*(1-r*sin(ang1)+2.7*r*sin(angle2)) = v*(1-r*sin(ang1)+4.4*r*cos(angle2)) = v*(1-r*sin(ang1)+7.9*r*cos(angle2))

Two wires AC and BC are tied at C to a sphere that revolves at a constant speed v in the horizontal circle shown. Determine the maximum allowable value of v if both wires are to remain taut and if the tension in either of the wires is not to exceed 74.9 N. where angel 1 is 20.5, angle 2 is , 63.3 , m=2.7 kg and, r=2.1 m.

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A sphere revolving at a constant speed v in the horizontal circle shown has two wires AC and BC tied at C. If the tension in either of the wires is not to exceed 74.9 N., then the maximum allowable value of v is 63.3.

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Block A has a mass of 11.2 kg and blocks B and C have masses of 3.5 kg and 2.6 kg, respectively. The blocks are initially at rest and B moves through 5.0 m in 2.7 s. The magnitude of the force P is 9.8 N.

Block A has a mass of 11.2 kg, and blocks B and C have masses of 3.5 kg and 2.6 kg, respectively. Knowing that the blocks are initially at rest and that B moves through 5.0 m in 2.7 s, determine the magnitude of the force P. Neglect the masses of the pulleys and axle friction.

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