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Resolve a force system in to single force:
Resolve a force system in to single force and a couple systems. Also explain the Equivalent force couple system.
Or
'Any system of co planer forces can be reduced to a force couple system at an arbitrary point'. Explain above statement by assuming suitable system
The given force 'F' applied to a body at any point A is always is replaced by an equal force applied at another point B together with couple which will be equivalent to original force.
Let given force F is acting at 'A' as shown in the figure a.
This force is to be replaced at 'B'. Introduce two equal and opposite forces at point B, each of magnitude F and acting parallel to force at A as shown in the figure b. The force system of the figure b is equivalent to the single force acting at point A of figure a. In figure b three equal forces are acting. The two forces that is force F at point A and the oppositely directed force F at B (that is vertically downwards force at B) from a couple. The moment of this couple is F × x clockwise where x is perpendicular distance between the lines of action of forces at points A and B. The third force is acting at B in same direction in which the force at point A is acting.
In figure c the couple is shown by curved arrow with the symbol M. The force system of figure c is equivalent to figure b. Or in other words the Figure c is equivalent to Figure a. Hence the given force F acting at point A has been replaced by an equal and parallel force applied at B in same direction together with couple of moment F × x.
Therefore force acting at a point in rigid body can be replaced by an equal and parallel force at any other point in body, and couple.
how should we consider positive or negative when summation of forces
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