4-33. A 60-in. television, with a mass of 3.11 slugs, is loaded onto a truck using a ramp as shown in Fig. P4.33. A vector dia- gram showing the corresponding balance of forces acting on the TV is also shown in this figure. (a) Given that h = 3 ft and b= 10 ft, determine the angle 0. (b) Using the positive x-y coordinate 4- system shown in the figure, write the friction force F, the normal force N, and the weight W in rectangular form (i.e., in terms of unit vectors i and ĵ). Note: The weight W in pounds (lbf) is given by W = mg, where g = 32.2 ft/s2 is the acceleration due to gravity and m is the mass in slugs. (c) Substitute your results from part (b) into the equilibrium equation F+ N + W = 0 and determine the values of F and N (in lbf). FE %3D %3D %3D

Elements Of Electromagnetics
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Author:Sadiku, Matthew N. O.
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4-33. A 60-in. television, with a mass of 3.11
slugs, is loaded onto a truck using a ramp
as shown in Fig. P4.33. A vector dia-
gram showing the corresponding balance
of forces acting on the TV is also shown
in this figure.
(a) Given that h = 3 ft and b = 10 ft,
determine the angle 0.
(b) Using the positive x-y coordinate 4-
system shown in the figure, write the
friction force F, the normal force N,
and the weight W in rectangular form
(i.e., in terms of unit vectors i and j).
Note: The weight W in pounds (lbf)
is given by W = mg, where g = 32.2
ft/s² is the acceleration due to gravity
and m is the mass in slugs.
(c) Substitute your results from part (b)
into the equilibrium equation F+
N+W = 0 and determine the values
of F and N (in lbf).
Fi
%3D
%3D
%3D
Transcribed Image Text:4-33. A 60-in. television, with a mass of 3.11 slugs, is loaded onto a truck using a ramp as shown in Fig. P4.33. A vector dia- gram showing the corresponding balance of forces acting on the TV is also shown in this figure. (a) Given that h = 3 ft and b = 10 ft, determine the angle 0. (b) Using the positive x-y coordinate 4- system shown in the figure, write the friction force F, the normal force N, and the weight W in rectangular form (i.e., in terms of unit vectors i and j). Note: The weight W in pounds (lbf) is given by W = mg, where g = 32.2 ft/s² is the acceleration due to gravity and m is the mass in slugs. (c) Substitute your results from part (b) into the equilibrium equation F+ N+W = 0 and determine the values of F and N (in lbf). Fi %3D %3D %3D
ymobobn
FBD:
F
W
Figure P4.33
TV loaded onto a truck.
Transcribed Image Text:ymobobn FBD: F W Figure P4.33 TV loaded onto a truck.
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