GCE O-Level · Science (Physics, Chemistry) (5086)

Turning Effects of Forces:练习题

5 道选择题即时批改,另有 3 道文字题附完整解题步骤,全部围绕「Turning Effects of Forces」。

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第 1 题
1

Which of the following is the S.I. unit for the moment of a force?

第 2 题
1

A force of \(15\text{ N}\) acts perpendicularly on a door at a distance of \(0.80\text{ m}\) from its hinges. What is the moment of this force about the hinges?

第 3 题
1

A uniform wooden plank \(AB\) of length \(3.0\text{ m}\) and weight \(60\text{ N}\) rests horizontally on two supports located at its ends \(A\) and \(B\). A heavy load of weight \(140\text{ N}\) is placed at a point \(0.90\text{ m}\) from end \(A\). What is the upward force exerted by support \(B\) on the plank?

第 4 题
1

A force is applied as shown in the diagram. What is the moment of this force about the pivot \(P\)?

第 5 题
1

A uniform wooden plank of length \(2.0\text{ m}\) and weight \(40\text{ N}\) is pivoted at a point \(0.60\text{ m}\) from its left end. A downward force \(F\) is applied at the extreme left end to keep the plank horizontal and in equilibrium. What is the magnitude of the force \(F\)?

第 6 题
2

Explain what is meant by the centre of gravity of an object.<\/p>

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第 7 题
4

A uniform beam is balanced horizontally on a pivot as shown in the diagram. A weight of \(450 \text{ N}\) is placed at a distance of \(1.2 \text{ m}\) from the pivot. Calculate the weight \(W\) that must be placed at a distance of \(1.8 \text{ m}\) from the pivot on the opposite side to keep the beam in equilibrium.<\/p>

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第 8 题
4

The diagram shows a uniform beam balanced horizontally on a pivot at its center point. A weight of \(12\text{ N}\) is placed at a distance of \(0.50\text{ m}\) to the left of the pivot. A second weight of \(4.0\text{ N}\) is placed at a distance \(d\) to the right of the pivot to maintain equilibrium.
(a) Calculate the anticlockwise moment acting on the beam about the pivot.
(b) State the Principle of Moments for a body in equilibrium.
(c) Calculate the distance \(d\) required to keep the beam balanced.
(d) If the \(12\text{ N}\) weight is moved further left to a new distance of \(0.60\text{ m}\) from the pivot, calculate the new weight that must be placed at distance \(d\) to restore balance.

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