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The light boom AB is attached to the vertical wall by a ball-and-socket joint at A and supported by two cables at B. A force P = 12i − 16k kN is applied at B. Note that the reaction at A, acts along the boom because it is a two-force body. Compute the cable tensions and total reaction at A with fbd.


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- The figure shows the chain drive of a bicycle. How far will the bicycle move if the pedals are rotated through 180°? Assume the radius of the bicycle wheel is 12.7 inches. The bicycle will travel approximately (Round to the nearest tenth.) in. C -1.95 in 4.21 inENTER YOUR ANSWER THE WAY I SPECIFY HERE IN ADDITION TO DOING IT ON SCRATCH PAPER Copyright © McGraw-Hill Education. Permission required for reproduction or display. -3.6 m A 2400 N 2.7 m D 2.7 m F E -4.8 m a. Determine the vertical component Cy and its direction at C (use "up" or "down"); enter your answer as a whole number. b. Determine the vertical component Ay and its direction at A (use "up" or "down"); enter your answer as a whole number. Example If Cy=300.5 N in the positive direction and if Ay=200.3 N in the negative direction, enter 301up;200down in that order. B C42 in 64 [in]- 50 in D 59 in B این دو سال است اند اما او شده از این سامانه 63 in -10 in 21 in ( Given: The plate( The shaded rectangular volume) has weighs 240 lbf. It is. suspended bycable CD, Which D is wall anchor. So, Find the magnitude of force in the cable CD such the system is in static equilibrium??. Show all works.
- B6 please no hand writing solution for other wise down voteThe pedal and brake drum are illustrated in Figure Q2(b). The 160 mm radius brake drum is attached to a larger flywheel (not shown). The total mass moment of inertia of the flywheel and drum is 20 kg-m? and the coefficient of kinetic friction between the drum and the brake shoe is 0.35. The initial angular velocity of the flywheel is 360 rpm counterclockwise. If the system is to stop in 100 revolutions, determine the vertical force P that must be applied to the pedal C. (Hint: Draw a free-body diagram for the brake drum and pedal, separately and label all the forces)In the four-rod mechanism. You have a closed polygon, where: a = length of input crank = 1 inch b = length of connecting rod = 2 inches c = length of output crank = 2 inches d = length of fixed rod = 2 inches. By varying the angle θ, the perimeter of the polygon is preserved, but not its area. Determine the angle θ where its maximum area is reached and the minimum area of the polygon.
- Hello, can you please solve for angle x and alpha (a). The solution is angle x = 17.62 degrees and angle alpha = 84.9 degrees but I don't understand how to get these values. Thank you.solve using analytical way Given a single disk system that rotates as in picture. If: m₁ = 10 kg; R₁ = 15 cm; 0, 30°, m₂ = 15 kg; R₂ = 20 cm; 0₂ = 100°, m3 = 10 kg; R3 = 10 cm; θ3= 160° dan R₂ = 12,5 cm, calculated "me" and "θe"Don't use chat gpt plz Solve correctly
- Use image below please  Directions : on paper please and do it very clearly please ( label and and keep units/straight lines please Question Draw and label a entire Free-body diagram of POINT B in the problem below only focus on point B and draw its Free-body diagramThe block in the figure slides in the slot in the fixed piece 1. Axis Q2 of crank Q2A is fixed on 1. AB = 4 ½ inches. Q2A and rotates in a clockwise direction. It is desired that the extreme right position of B (also the original position of the mechanism) be 6 inches to the right of a vertical line through Q2. It is proposed to make this change by altering the length of Q,A, with all the dimensions mentioned to be the same (1) Draw the linkage based on the conditions in the problem and show the degrees turned through by the crank between extreme positions. (2) Find the length of Q2A. (3) Find the other extreme position. (4) Find the length of the stroke of B. Use Kg: 1 in. = 1 in. Q2 1 Bo4 DEGREES ANGULAR DISPLACEMENT FROM A' TO A" = DEGREES ANGULAR DISPLACEMENT FROM A" TO A' = INCHES LENGTH OF Q2A = INCHES HORIZONTAL DISTANCE FROM Q2 TO B" = INCHES LENGTH OF STROKE OF B =Please help

