978-0073398242 Chapter 10 Solution Manual Part 1

subject Type Homework Help
subject Pages 9
subject Words 1232
subject Authors Brian Self, David Mazurek, E. Johnston, Ferdinand Beer, Phillip Cornwell

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CHAPTER 10
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PROBLEM 10.1
Determine the vertical force P that must be applied at C to
maintain the equilibrium of the linkage.
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PROBLEM 10.2
Determine the horizontal force P which must be applied at A so
that the linkage is in equilibrium for the position shown.
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PROBLEM 10.3
Determine the couple M that must be applied to member ABC to
maintain the equilibrium of the linkage.
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PROBLEM 10.4
Determine the couple M that must be applied to member ABC to
maintain the equilibrium of the linkage.
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Copyright © McGraw-Hill Education. Permission required for reproduction or display.
PROBLEM 10.5
A spring of constant 15 kN/m connects Points C and F of the linkage
shown. Neglecting the weight of the spring and linkage, determine the force
in the spring and the vertical motion of Point G when a vertical downward
120-N force is applied (a) at Point C, (b) at Points C and H.
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Copyright © McGraw-Hill Education. Permission required for reproduction or display.
PROBLEM 10.6
A spring of constant 15 kN/m connects Points C and F of the linkage
shown. Neglecting the weight of the spring and linkage, determine the force
in the spring and the vertical motion of Point G when a vertical downward
120-N force is applied (a) at Point E, (b) at Points E and F.
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Copyright © McGraw-Hill Education. Permission required for reproduction or display.
PROBLEM 10.7
The two-bar linkage shown is supported by a pin and bracket at B and
a collar at D that slides freely on a vertical rod. Determine the force
P
required to maintain the equilibrium of the linkage.
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PROBLEM 10.8
Knowing that the maximum friction force exerted by the bottle on the cork is
60 lb, determine (a) the force
P
that must be applied to the corkscrew to open the
bottle, (b) the maximum force exerted by the base of the corkscrew on the top of
the bottle.
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PROBLEM 10.9
Rod AD is acted upon by a vertical force P at end A, and by two equal and
opposite horizontal forces of magnitude Q at points B and C. Derive an
expression for the magnitude Q of the horizontal forces required for
equilibrium.

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