A short cantilever beam is subjected to three forces. If a = 45°, determine the value of Fthat will make the magnitude of the resultantof the three forces smallest. Take P= 15 kN.yokat8 kNntkN.The value of F that will make the magnitude of the resultant of the three forces smallest isences< Prev15 of 17Next >

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Answered: A short cantilever beam is subjected to…

International Edition---engineering Mechanics: Statics, 4th Edition

4th Edition

ISBN:9781305501607

Author:Andrew Pytel And Jaan Kiusalaas

Publisher:Andrew Pytel And Jaan Kiusalaas

Chapter8: Centroids And Distributed Loads

Section: Chapter Questions

Problem 8.104P

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F, = 50 N F2 = = 40 N -5 45° F1 = 20 N
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For the distributed loading shown, find the equivalent resultant force and specify its location measured from point A, along AB, given: W1 = 260 lb/ft, W2 = 100 lb/ft, L1 = 9 ft, L2= 6 ft The magnitude of resultant force, FR is: (enter a positive number) FR = lbs The distance from point A in the positive X-direction is: d = ft
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1) Determine the magnitude of the equivalent resultant force. Express your answer in pounds to three significant figures. 2) Specify the location of the equivalent resultant force on the beam, measured from the left end. Express your answer in feet to three significant figures. 3) Determine the equivalent resultant couple moment about point O. Express your answer in kilopound-feet to three significant figures. Enter positive value if the moment is counterclockwise and negative value if the moment is clockwise.
3. A beam is subjected to distributed loads as shown in Figure 3. Determine the magnitude and location of the resultant of the distributed forces. Answer: (1) Magnitude: (2) Location: A 300 lb/ft 6' 4' Figure 3 60 lb/ft 10' B
Using the Cartesian components (rectangular components), determine the resultant of the force vectors answering the magnitude in the space provided below and the direction in the procedure document. Only handwritten Draw to approximate scale the sum-of-forces polygon showing the original vectors and the resultant. In a separate document show the entire work. F = 252lbs, F₂ = 130lbs, a = 65° F3 = 55lbs, m = 6.2, and n = 8.6

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