Statics and Mechanics of Materials (5th Edition)
Statics and Mechanics of Materials (5th Edition)
5th Edition
ISBN: 9780134382593
Author: Russell C. Hibbeler
Publisher: PEARSON
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Chapter 1.5, Problem 15P

Using the SI system of units, show that Eq. 1–2 is a dimensionally homogeneous equation which gives F in newtons. Determine to three significant figures the gravitational force acting between two spheres that are touching each other. The mass of each sphere is 200 kg and the radius is 300 mm.

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2. Using the base units of the SI system, show that F = G(mim2)/r2 is a dimensionally homogeneous equation which gives F in newtons. Compute the gravitational force acting between two identical spheres that are touching each other. The mass of each sphere is mı, and the radius is r. Units Used: Given: m1 = 150 kg .3 10-12 m kg-s r = 275 mm µN = 10-6 N G = 66.73 10
The top of a ladder weighing 20 kg and 6m long rests against a vertical wall and the foot of the ladder on a horizontal floor. For the wall, if = 0.15, and for the floor, f = O.2 O. How far up the ladder can a man weighing 60 kg go before the ladder begins to slip? Find the value of NB in terms of Y. * 60 Kg B -NB 0.15 kg X 20 kg 60° 0.2 NA NA
Consider the frame shown in (Figure 1). Part A Determine the x and y components of force that the pin A exerts on the frame using scalar notation. Express your answers in newtons to three significant figures separated by a comma. Figure 400 N/m 1.5 m 60° 1 m B 1m 195 ΑΣΦ. 11 vec Az. Ay = Submit Request Answer 1 of 1 Part B ? N Determine the x and y components of force that the pin B exerts on the frame using scalar notation. Express your answers in newtons to three significant figures separated by a comma. ΜΕ ΑΣΦ Η vec Bz, By= ? N
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