How to calculate moments to find a force

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To calculate the force using moments, the clockwise moment about point A is correctly calculated as 500 Nm, while the anti-clockwise moment is expressed as 0.75m(F). These moments can be equated to find the force F. The discussion also clarifies the method for calculating moments, emphasizing the use of the perpendicular distance or the sine of the angle between the force and the distance. Overall, the approach to solving the problem through moment calculations is validated and explained.
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I'm looking at a problem and am having trouble finding the force using moments. To be honest I'm not sure am i going about it the correct way.

Attached is a sketch of the problem,

Is the cclockwise moment about A = .5m(1000N) = 500Nm
and the anti clockwise moment about A = .75m(F)

can these be equated to find F??

Thanks
 

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Your image is too tiny.
 
Sorry, attached is a bigger image in a word document.
 

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Welcome to PF!

Hi Sully1071! Welcome to PF! :wink:
Sully1071 said:
Is the cclockwise moment about A = .5m(1000N) = 500Nm
and the anti clockwise moment about A = .75m(F)

can these be equated to find F??

Yes, that's exactly correct :smile:

(except that you've mixed up clockwise and anti-clcokwise! :rolleyes:)

and yes, you now equate the clockwise to the anti-clockwise.

Why is that worrying you? :confused:
 
Im just unfamiliar with unfamiliar with these calculations but have to do them as part of a project.

If i use the new free body diagram attached and the unit was to rotate about point a i assume my new moments would be calculated by:

Anticlockwise moments = 1000(.65)
Clockwise moments = F(.6)
 

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Hi Sully1071! :smile:

Is this a new problem? …

sorry, I'm on an iMac, and it won't show images in .doc :redface:

(but I could see your original .jpg)
 
jpeg is attached
 

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ah! nice and big! :biggrin:
Sully1071 said:
If i use the new free body diagram attached and the unit was to rotate about point a i assume my new moments would be calculated by:

Anticlockwise moments = 1000(.65)
Clockwise moments = F(.6)

yes that's right :smile:

generally, the moment of a force F is the dot product F.d,

which you can do as either F times the perpendicular distance (your method)

or as F times the whole distance times sine of the angle between :wink:
 

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