A deep-sea diver is suspended beneath the surface of Loch Ness by a100-m-long cable that is attached to a boat on the surface (Figure 1).The diver and his suit have a total mass of 120 kg and a volume of0.0820 m³. The cable has a diameter of 2.50 cm and a linear massdensity of μ = 1.13 kg/m. The diver thinks he sees something movingin the murky depths and jerks the end of the cable back and forth tosend transverse waves up the cable as a signal to his companions inthe boat.Figure100 mm = 120 kg1 of 1What is the tension in the cable at its lower end, where it is attached to the diver? Do not forget to include the buoyant force that the water (density 1000 kg/m³) exertson him.Express your answer in newtons.T =SubmitPart BIVE ΑΣΦF(x) =SubmitPart CCalculate the tension in the cable a distance above the diver. The buoyant force on the cable must be included in your calculation.Express your answer in terms of the variables μ, p, d, x, m, V, and constants g and T.VE ΑΣΦRequest Answert=?Request AnswerNThe speed of transverse waves on the cable is given by v = =√F/μ. The speed therefore varies along the cable, since the tension is not constant. (This expressionneglects the damping force that the water exerts on the moving cable.) Integrate to find the time required for the first signal to reach the surface.Express your answer in seconds.VE ΑΣΦ?S

Answered: Figure 1 100 m m= 120 kg < 1 of 1 >…

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