B! F₁₂ =360N 30° 3 F₁₂=900N 8m F=1800N A
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F₁₂ =360N
30°
3
F₁₂=900N
8m
F=1800N
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- F3 = 52 lb 13 12 F1 = 80 lb 25°F2 = 81 lb F = 100 lb 4 ft 3 ft 7 ft 40° 4 ftQuestion 4 A RWD Formula SAE car is given with the following information m = 600 lbm (including the driver), 1=64.0 inches the CG is located at a1 = 0.6 l, h = 12.8 inches Determine the following with all resistances ignored a) Normal force (lbf) at the front tires if accelerating at a4 = 20 ft/sec? b) Normal force at the rear tires if accelerating at aa 20 ft/sec2 c) Total driving force if accelerating at a4 = 20 ft/sec2 d) Total braking force if the vehicle decelerates at ag = 10 ft/sec?
- 4. Find the x and y reactions at the pins at A - D and Find the Tension in the cable at the motor. Ax Ay Bx By Cx Cy Tmotor#4?2. For the linkage shown to the right: a. Determine which rigid body experiences complex motion b. Locate the instant center for that rigid body Use trigonometry to calculate distance from the IC to points B and C C.
- A, A, G та W OEMA= W. sin 0 = m · a · . cos e 2 OEF, = A, = m· a UE MG = - A,. cos 0 + Ay · . L sin 0 = m· a · 2 2 · cos 0 L EMG = - A . cos 0+ Ay · - sin 0 = 0 OF. = A, = 0 OEMA = W . - sin 0 = 0 2 OF, = A, – W = m·a OEMA = W.!. sin 0 = Iç ·a %3D 2 OEF, = A, – W = 0Maximum Equivalent Stress (Safety Factor) ansysConsider the bar/roller assembly shown in the figure below. The roller and surface at point A are frictionless. Two loads are applied to the bar: a couple-moment and a force, as indicated in the figure. 1. Draw a FBD which is suitable for solution of this problem, when seeking to find the reactions at the supports, Points A and B. You must draw a separate diagram and you may NOT use the existing figure given here. In your FBD, it is essential that you make clear precisely what object or collection of objects actually defines your “free body". Your FBD must clearly/correctly show all reactions at the supports, Points A and B, in addition to the applied load(s). You may neglect the weight of the assembly in this problem. The FBD should define the positive “x" and "y" directions, and include the dimensions necessary for computing moments. 2. Write the equilibrium equations and solve for the reactions at the supports (the roller, Point A and the pin, Point B). You must be clear in your…
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