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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))

max allowable value of v- angel 1 is 20.5, angle 2 is , 63.3. m=2.7 kg and, r=2.1 m.

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Question: 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.

Asked by morgankayewoz

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The maximum allowable value of v is: 74.9 N / m2.7 kg = 27.56 m/s

Answered by text-davinci-003

Feb. 13, 2023, 9:30 p.m.

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This article was generated in part by one of OpenAI’s large-scale language-generation model, answering user morgankayewoz's question. Images were generated with OpenAI's AI model, DALL·E 2. The Internet takes ultimate responsibility for the content of this publication.
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Published: Monday, February 13, 2023

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