Chapter 5 Practice Paper: Turning Effects of Forces — question paper
Secondary 3 · Combined Science (Physics) (G2 / G3)
Chapter 5 Practice Paper
Turning Effects of Forces
READ THESE INSTRUCTIONS FIRST
- Answer all questions.
- Section A: choose the one correct answer for each multiple-choice question.
- Section B: answer in the spaces provided; show all necessary working.
- Give numerical answers to 3 significant figures where appropriate, with units.
- The acceleration of free fall near the Earth is 10 m/s².
- The use of a calculator is permitted.
Original practice material written for the MOE Combined Science (Physics) syllabus. It is not an official MOE or school examination paper. Chapter 5 (moment = force × perpendicular distance, principle of moments, centre of gravity of uniform rules).
| For Examiner’s Use | |
|---|---|
| Section A | / 10 |
| Section B | / 20 |
| Total | / 30 |
Section A: Multiple-choice questions[10 marks]
Choose the one correct answer for each question.
- 1( )
A moment is the
- Aforce on a surface per unit area
- Bturning effect of a force about a pivot
- Cenergy stored in a stretched spring
- Dpush needed to start an object moving
- 2( )
A 25 N force acts 0.40 m from a pivot, its line of action perpendicular to the lever arm. Calculate the moment about the pivot.
- A0.016 N m
- B10 N m
- C62.5 N m
- D100 N m
- 3( )
A push of 15 N is applied along the lever, straight at the pivot. The moment about the pivot is
- Azero
- B15 N m
- Cdepends on the lever length
- Dmaximum
- 4( )
A uniform metre rule balances on a knife-edge at the 50 cm mark. This shows the rule’s centre of gravity is at
- Athe 0 cm mark
- Bthe 25 cm mark
- Cthe 50 cm mark
- Dthe 100 cm mark
- 5( )
A load hangs 0.20 m from a pivot, producing a moment. To halve the moment with the same load, hang it
- A0.10 m from the pivot
- B0.40 m from the pivot
- Ctwice as heavy
- Dat the pivot’s level
Section B: Structured questions[20 marks]
Answer all questions in the spaces provided. Show all necessary working.
- 1
A uniform metre rule is pivoted at its centre (the 50 cm mark). A 3.0 N weight hangs from the 20 cm mark.
- (a)
Calculate the anticlockwise moment of the 3.0 N weight about the pivot.
moment =N m[2] - (b)
Calculate the distance from the pivot at which a 4.5 N weight must hang on the right to balance the rule.
distance =m[2] - (c)
State the reading on the rule at which the 4.5 N weight hangs.
[1] - (d)
State why the rule’s own weight does not appear in the balance.
[1]
- (a)
- 2
A mechanic uses a 45 cm spanner. A force of 60 N is applied at the free end, perpendicular to the spanner, to turn a bolt (the pivot).
- (a)
Calculate the moment about the bolt.
moment =N m[2] - (b)
The bolt needs a moment of 40 N m to loosen. Calculate the smallest force the mechanic must apply at the end of the spanner.
force =N[2] - (c)
The mechanic switches to a 60 cm spanner. Calculate the force now needed, and state the advantage of the longer spanner.
[3]
- (a)
- 3
A non-uniform plank of weight 96 N balances on a pivot at the 62 cm mark with no weights attached. A 20 N weight is then hung at the 22 cm mark.
- (a)
State the position of the plank’s centre of gravity, with a reason.
[2] - (b)
Calculate the moment of the 20 N weight about the pivot, and state its direction of turning.
moment =N m[2] - (c)
Calculate the weight that must hang at the 92 cm mark to restore balance.
[3]
- (a)
— End of paper —