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- Y=Sinu find d?y(a) Explain the meaning of spring force and the graph of spring force against position (b) The 8735 kg helicopter is takes off vertically with its rotor exerting a constant upwardthrust of 117 kN. Determine how far it has risen if its velocity is 11 m/s. In Figure 4 (c), the 30 N block is moving up the smooth inclined surface at velocity and constant force of 2 m/s and 15 N, respectively. (i). Draw the kinetic diagram of all forces exerted on box (ii). Calculate the velocity of the block when it has moved 1 m up the surface from its present position. (c)3 Figure 3 shows one cart with a mass that is separated from two walls by two springs and a dashpot, where ki, kz and ka are the first, second spring and dashpot coefficients, respectively. The mass, m could represent an automobile system. An external force is also shown as F(t). Only horizontal motion and forces are considered. F(t) is input and x2(t) is output. (a) Derive all equations related to the system (b) Construct the block diagram from equation in (a) (c) Obtain the transfer function of the system
- Part A A space truss is subjected to a load of F = {110i – 460k} lb (Figure 1) Three ball-and-socket joints at C, E, and G support the space truss. If F, = 110 lb , F, = 460 lb in the negative z direction, and d = 8.00 ft , what is the magnitude of the force in member AC? Indicate tensile force as a positive value and a compressive force as a negative value. Express your answer numerically to three significant figures in pounds. • View Available Hint(s) Vol AEo t vec FAC = lb SubmitQ4 The L2 steel bolt as shown in Figure Q4 has a diameter of 5 mm, and the link AB which is made from stainless steel 304 has a rectangular cross section that is 10mm wide by 4 mm thick. The bolt is tightened so that it has a tension of 1750 N. Neglect the hole in the link. The modulus of elasticity are, EL2= 200 GPa and E304 =193 GPa. (a) Determine the strain energy in the link AB due to bending. (b) Determine the strain energy in the bolt due to axial load.(x+4y) dx t sxdy - 0