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Resultant Forces Simplified Revision Notes

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5.1.6 Resultant Forces

Resultant Forces

Resultant Force

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A single force that has the same effect as all of the original forces acting together.

Resultant force=larger forcesmaller force \text{Resultant force} = \text{larger force} - \text{smaller force}
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These values are achieved by calculating the total force acting in each direction.

Resultant Force

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Definition:

  • A single force represents the sum of all the forces acting on an object.
  • If more than one force acts along a straight line, the resultant can be found by adding (acting in the same direction) or subtracting (acting in opposite directions) them.
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Skydiver Example

  • Forces acting: Air resistance and weight.
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Stages of Skydiving

  1. Diagram A:
  • Initially, the skydiver has no air resistance, and the only force acting is weight.
  • The resultant force is 833N down.
  1. Diagram B:
  • As he falls, he accelerates, increasing his speed.
  • As air resistance increases, the resultant force from weight decreases.
  • The resultant is 833 - 350 = 483N down.
  1. Diagram C:
  • So acceleration decreases, and he is not speeding up as quickly.
  • The resultant is 133N down.
  1. Diagram D:
  • Eventually, they are equal and balanced, so there is no resultant force.
  • Resultant = 0.
  • No acceleration when the resultant force is 0; they travel at terminal velocity.
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Free Body Diagrams: Show the forces (and their directions) acting on an object.

Resolving Forces

image
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A force FF at angle θ\theta to the ground can be resolved parallel and perpendicular to the ground.

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Using Pythagoras' rule, the two components are shown: a2+b2=c2a^2+b^2=c^2

F2=(Fcosθ)2+(Fsinθ)2F^2 = (F \cos \theta)^2 + (F \sin \theta)^2
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