Resultant forces represent the vector sum of all individual forces acting on an object, effectively replacing multiple interactions with a single force that dictates the object's subsequent motion. This concept is foundational to Newton's First and Second Laws, distinguishing between equilibrium states where forces balance and dynamic states where a non-zero resultant causes acceleration. Candidates must demonstrate proficiency in calculating these forces through algebraic addition for collinear vectors and geometric or trigonometric methods for non-collinear vectors.
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