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⎲⎳Fx = ma → T − 2 = (10)/(32.2)a ⎲⎳Fy = ma → − T + 5 = (5)/(32.2)a 3 = (15)/(32.2)a → a = 6.44(f)/(s2) ÿ = 6.44 ẏ = 6.44t + 0 y = 3.22t2 + 0 → t = .788sec
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ẏ = 6.44(.788) = 5.08(ft)/(s) or *1cmW = ΔT T(2) − 2(2) + 5(2) − T(2) = (1)/(2)mv22 − (1)/(2)mV21 *1cm[(1)/(2)mV21 = 0] 10 − 4 = (7.5)/(g)V2 V = 5.08(ft)/(s)With the addition of the spring (see Fig. 4↑), Fs should balance T + Ff. Now T=mg=5⎲⎳Fx = 0 = − kδ + 2 + 5 *1cm[δ = 2] 7 = k*2 k = (7)/(2) = 3.5
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