3) A point mass is attached to one end of a beam levered against a spike which acts as thepivot. The point mass weighs 250N and the beam has a uniform mass of 10kg and is 8mlong.Parts a and bPart cFapplied3 of6mov1m8mKrist0 = 60°Scale 250 NScalea. If a scale placed beneath the point mass reads 250N, what is the magnitude anddirection for the force at the pivot point?Direction: North, 90° from x-axisMagnitude to k* 250N = 2500 Nb. For the same scenario, how far must the pivot point be located relative to theleft edge of the beam? (Hint, both the boxes weight and the force from the scaleact at the farthest right edge of the beam.)www.acta0672nos onlc. The pivot is then moved to be 6m from the left edge of the beam which nowmakes a 60 angle with the floor. How much downward force would be needed atthe left-most edge of the beam to reduce the reading on the scale to zero? (Hint:the beam is still in static eq. when the scale reads zero.)

Answered: Image /qna-images/answer/4cedee9f-4b34-471e-b6e4-d6919e73cd62.jpg

3) A point mass is attached to one end of a beam levered against a spike which acts as the pivot. The point mass weighs 250N and the beam has a uniform mass of 10kg and is 8m long. Parts a and b Part c Fapplied 2013 6mov 1m 8m 8= 60° Scale 250 N Scale a. If a scale placed beneath the point mass reads 250N, what is the magnitude and direction for the force at the pivot point? Direction: North, 90° from x-axis 4m

3) A point mass is attached to one end of a beam levered against a spike which acts as the pivot. The point mass weighs 250N and the beam has a uniform mass of 10kg and is 8m long. Parts a and b Part c Fapplied 2013 6mov 1m 8m 8= 60° Scale 250 N Scale a. If a scale placed beneath the point mass reads 250N, what is the magnitude and direction for the force at the pivot point? Direction: North, 90° from x-axis 4m

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

4th Edition

ISBN:9781305501607

Author:Andrew Pytel And Jaan Kiusalaas

Publisher:Andrew Pytel And Jaan Kiusalaas

Chapter1: Introduction To Statics

Section: Chapter Questions

Problem 1.12P: A differential equation encountered in the vibration of beams is d4ydx4=2D where x = distance...

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