Moments of a forceEdexcel International A Level Maths: Flashcards
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Definition of the moment of a force about a point?
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- Definition of the moment of a force about a point?
- Force perpendicular distance from the point to the line of action.
- Unit of moment?
- Newton metre (N m).
- Principle of moments?
- For equilibrium, total clockwise moment = total anticlockwise moment about any point.
- Two conditions for equilibrium of a rod under parallel forces?
- Resultant force is zero and total moment about any point is zero.
- Where does the weight of a uniform rod act?
- At its midpoint.
- What is a light rod?
- A rod whose weight is negligible.
- Moment of 15 N at 2 m perpendicular distance?
- N m
- Why take moments about a support?
- The reaction there has zero moment, so it is eliminated from the equation.
- What is true of a reaction when a rod is about to tilt about the other support?
- The reaction at the first support is zero.
- How do you find the weight of a mass ?
- with m s.
- Uniform plank 4 m, mass 30 kg, on supports at both ends. Reaction at each end?
- N
- How can you check a moments answer?
- Take moments about a different point and see if it gives the same result.
Exam questions on Moments of a force
- A light rod of length 2 m is horizontal. A vertical force of 15 N acts downwards at , and a vertical force of 24 N acts upwards at the point on the rod, where m.The 24 N force is moved to a point on the rod, so that the total moment of the two forces about is zero. Find .2 marks
- A uniform plank of length 4 m and mass 30 kg rests horizontally on two supports, one at and one at . Take m s.With the man still standing in that position, find the reaction of the support at .2 marks
- A uniform rod of length 3 m and mass 8 kg is held in a horizontal position by two vertical light strings, one attached at and the other attached at the point on the rod, where m. Take m s.Find the tension in the string at .3 marks
Written by the Exaim team, led by Shaun Daswani (Head of Upper Secondary, Improve ME Institute; MSc Financial Mathematics, Imperial College London; BSc, UCL) and Jason Daswani (operational lead, Improve ME Institute; LSE).