Statics force problem - Force required to be a minimum

AI Thread Summary
To determine the minimum resultant force acting on the bracket, it's essential to compute the resultant force based on varying magnitudes of F1. The discussion highlights the importance of understanding that minimizing the force involves analyzing how changes in F1 affect the resultant force R. Taking the derivative of R with respect to F1 and setting it to zero is a suggested method to find the minimum force. The conversation emphasizes the application of calculus, particularly the chain rule, in solving the problem. Ultimately, the participant successfully grasps the concept of minimizing the force.
Sxq
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1. Homework Statement :
If the resultant force acting on the bracket is required to be a minimum, determine the magnitude of F1.


I understand how to solve problems like this, I just don't understand what it means when it says that the force is required to be a minimum. Any help would be great!

http://img40.imageshack.us/img40/8929/staticsproblem.png
 
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Compute the resultant force. Now try different F1 magnitudes to see if it increases or decreases the resultant force. See if something would minimize the resultant force.
 
A friend said that I should take the derivative (of what?), set it to 0, and find the minimum that way. Does that make any sense?
 
That's right, Sxq! Of R, the resultant. R is a function of F1; i.e., R(F1). Give it a try. Hint 1: Don't forget the chain rule. :wink:
 
Okay thanks!
I got it =p
 

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