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 REMEMBER: A force is a …
 pull, push or twist.
 It is easier to undo a nut using a longer spanner than a
shorter one. The force applied causes a turning effect.
 Moment is defined as the turning effect of a force,
Diagram of spanner
 Moment is calculated using the formula:
Moment of a force = force x perpendicular distance from pivot to line of force
Exercise
STATIC EQUILIBRIUM
 Forces can be arranged in such a way that they balance
e.g. on a see-saw.
 The balanced forces are in Static Equilibrium
 There is no net-force in static equilibrium. The vector
sum of forces is equal to zero.
 There are two conditions for static equilibrium:
1. The sum of the clockwise moments about any
point is equal to the sum of the anticlockwise
moments about that point. (PRINCIPLE OF MOMENTS)
This means that there is no net moment.
2. The sum of forces in one direction must equal the
sum of the forces in the opposite direction. This
means that: there is no net force.
Solve example then exercise

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1.5 form 4 b_moment

  • 1.
  • 2.  REMEMBER: A force is a …  pull, push or twist.  It is easier to undo a nut using a longer spanner than a shorter one. The force applied causes a turning effect.  Moment is defined as the turning effect of a force, Diagram of spanner  Moment is calculated using the formula: Moment of a force = force x perpendicular distance from pivot to line of force Exercise
  • 3. STATIC EQUILIBRIUM  Forces can be arranged in such a way that they balance e.g. on a see-saw.  The balanced forces are in Static Equilibrium  There is no net-force in static equilibrium. The vector sum of forces is equal to zero.  There are two conditions for static equilibrium: 1. The sum of the clockwise moments about any point is equal to the sum of the anticlockwise moments about that point. (PRINCIPLE OF MOMENTS) This means that there is no net moment. 2. The sum of forces in one direction must equal the sum of the forces in the opposite direction. This means that: there is no net force. Solve example then exercise