Is the Calculation of Resultant Forces Correct?

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The discussion revolves around calculating the resultant forces from a given problem involving a 2kN force. The initial calculations yield a resultant force of 6.56kN, but there is confusion regarding the significance of the distance of the 2kN force from point P. Participants clarify that the line of application of the force is crucial, as it affects the rotational effect on the body. It is emphasized that understanding where the force acts is essential for a complete analysis of the resultant forces. The conversation highlights the importance of both magnitude and application point in force calculations.
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Homework Statement


I am trying to find the resultant forces in the attached picture.


Homework Equations





The Attempt at a Solution



The resultant of a couple of forces = 0
F in x direction = 5cos(45)
F in y direction = -5sin(45) - 2

Therefore:
R = ((5√2)/2)i + ((-(5√2)/2)-2)j
R = √(3.53^2+(-5.53)^2) = 6.56kN

is this correct does the distance of the 2kN force come into play somewhere. If so where?
 

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hi mm391! :smile:

looks ok so far …

now you need to find the line along which it acts (of all the possible parallel lines) :wink:
 
Thanks Tiny Tim but I am still al ittle confused.

What do you mean "find the line along which it acts" ? What line. All I can see it that the 2kN force acts 6 meters from point P but I am not sure how to incorporate that into the question.

Thanks
 
a force that is (say) 10 N north-east can be applied anywhere along a rigid body

if applied on the left side, it will turn it clockwise, if applied on the right side, it will turn it anti-clockwise

the point of application (or the line of application, through that point) matters, and when specifying the resultant of forces, you must also specify the line of application :wink:
 

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