Concurrent And Parrallel Forces 3

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The discussion focuses on calculating the force a man must exert on a mower's handle to maintain constant speed against a friction force of 20 lb. Participants analyze the components of the forces involved, particularly using trigonometric functions for a 45-degree angle. There is a correction regarding the direction of the force, emphasizing that the friction and motion are in opposite directions. The conclusion indicates that the man's force is 20 lb divided by cos(45), which accounts for the diagonal handle's angle. Accurate directionality in force components is crucial for solving the problem correctly.
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No. 22: The force of friction of a mower is 20 lb. What force must the man (in fig. 6-23 )exert along the handle to push it at constant speed ? Hint: look up example 6 in this section. You can get up to 10 points for answering correctky this discussion before monday's class.


Did i work this out correctly??

M = Cos45 ^x MSIn45^y
F= 20LB ^x 0LB ^y
Mcos45+20=0 28.8sin45=20.3LB ^y
-20/cos45= -28.8LB ^x

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Bump...............
 
almost ... the man's Force IS 20 lb / cos(45) ,
but that is along the diagonal handle, not in the negative x-direction.

Either stick with components (-20, -20) lb , or fix your direction.
 
Ya, you have issues with your directions. The friction and the direction of motion are going to be opposite directions and signs. Other than that your setup looks good.
 
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