moment-turning affect of force

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Last updated 2:45 PM on 3/22/26
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19 Terms

1
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what is a moment?

the turnign effect of a force about a pivot

2
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size of moment/moment of force (also called torque) equation

moment(Nm)= force (N) x perpendicular distance from pivot(M)


  • M = moment in newton metres (Nm)

  • F = force in newtons (N)

  • d = perpendicular distance of the force to the pivot in metres (m)

3
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what does turning effect depend on?

-The magnitude of the force applied

-The perpendicular distance of the force from the pivot

4
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how to reduce force requried usign pivot

increase perpendicular distance form pivot which creates larger moment so less force required to move. If pushed at any other angle other then 90 degrees then a smaller moemnt produced as the perpendicular distance between the line of action and the pivot is smaller. You can decrease moment by decreasing f or d. To have the biggest turnign effect force the ine of action of the force should be perpendicualr to the object.

5
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what is pivot point

point which teh object can rotate about

6
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exampels involvign moemnts

Using a crowbar to prize open something Turning a tap on or off A wheelbarrow Scissors

7
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what is resultant force of momentum and equation

It is the rate of hcange of momentum

resultant force=change in momentum/time

8
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<p>how to calcualte moment of an object not perpendicualr to force? </p>

how to calcualte moment of an object not perpendicualr to force?

A force of 15 N is acting 0.25 m away from the pivot point of an object at an angle of 35 °.

In order to calculate the moment, the perpendicular distance needs to be calculated first:

Using trigonometry, sin 35 = O/H.

sin 35 = perpendicular distance/0.25

perpendicular distance= 0.25 sin 35

Moment = force x perpendicular distance

Moment = 15 x 0.25 sin 35

Moment = 2.2 Nm

9
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<p>calcualte moment </p>

calcualte moment

Moment = F x d

Moment = 7 x 0.15 sin 60

Moment = 0.91 Nm

10
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what is law of conservation of momentum

when two or more objects act on eachother, their total momentum remains constant provided no external forces are acting. mass x velocity to left

11
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what is principle of moments?

when the sum of clockwise moments equals the sum of anticlockwise moments about the pivot and there is no (0) resultant/net force-object is balanced

<p>when the sum of clockwise moments equals the sum of anticlockwise moments about the pivot and there is no (0) resultant/net force-object is balanced</p>
12
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Equilibrium means

there is no resultant force or moment. Object keeps doing what its oding without chnage

13
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conditions for equilibrium

-The forces on the object must be balanced

-There must be no resultant force

-The sum of clockwise moments on the object must equal the sum of anticlockwise moments-there must be no resultant moment

-principle of moments must apply

<p>-The forces on the object must be balanced</p><p>-There must be no resultant force </p><p>-The sum of clockwise moments on the object must equal the sum of anticlockwise moments-there must be no resultant moment</p><p>-principle of moments must apply</p>
14
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experiment to show equilibrium (jsut read)

method: take beam and replace supports with newton meters

  1. Use a meter ruler for the beam

  2. Suspend it via two Newton meters, one on each side, that each hang from a clamp stand

  3. F1 is the reading given on the left side Newton meter and F4 is the reading given on the right

  4. Create a loop of string, tie a tight knot and slide the ruler through it

  5. F3 will be the weight of a mass hook with 10 N weights suspended from this string

  6. F2 is the weight of the beam OR

  7. find centre of mass of the ruler (measure both sides and get midpoint). Balance the ruler on the pivot,mark and record

  8. Find the weight/mass of the rule. Place the pivot between the 100g mass and the mark you made. Record d2 and d. Repeat by mvoign mass . F1D1

<p>method: take beam and replace supports with newton meters</p><ol><li><p>Use a meter ruler for the beam</p></li><li><p>Suspend it via two Newton meters, one on each side, that each hang from a clamp stand</p></li><li><p>F1 is the reading given on the left side Newton meter and F4 is the reading given on the right</p></li><li><p>Create a loop of string, tie a tight knot and slide the ruler through it</p></li><li><p>F3 will be the weight of a mass hook with 10 N weights suspended from this string</p></li><li><p>F2 is the weight of the beam OR</p></li><li><p>find centre of mass of the ruler (measure both sides and get midpoint). Balance the ruler on the pivot,mark and record</p></li><li><p>Find the weight/mass of the rule. Place the pivot between the 100g mass and the mark you made. Record d2 and d. Repeat by mvoign mass . F1D1</p></li></ol>
15
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what is centre of gravity?

point where the gravitational force/weight/mass of object appears to act.Where teh mass/weight appears to be cocnentrated. (located at point of symmetry).If we support the ruler at this point, there is no turning moment in any direction about the point, and it balances. The centre of gravity is sometimes called the centre of mass. When an object is not pivoted through its COG the weight of the object will produce a turning effect.

16
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when is an object stable?

when its centre of gravity lis above its base. A stabel obejct is difficult to push over-when pushed and released it will return to its original position. As soon as its COG passes over the edge of its base there will be a resultant force and it will topple.

17
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hwo to increase stability?

the wider base an object has, the lower its centre of gravity/mass and it si more stable.

18
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experiment to calcualte centre of gravity of a card?

When an object is suspended from a point, the object will always settle so that its centre of gravity comes to rest vertically below the pivoting point (the pin.) Method:

  1. hang up irregualr object. Suspend shape from location near an edge and drop a plump linefrom same place

  2. mark position of plumb line/thread

  3. repeat the above steps with teh card suspended form different places

  4. where these lines intersect is teh COG

19
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what happens to moment of a plank when a boy is palced in the centre?

-The beam above is placed on two supports. There is no single pivot for the beam to rotate around and therefore has a net moment of zero.

-Each pivot WILL however have a moment. These moments must be equal in size but opposite in direction.

-The beam is also not moving vertically which means the forces acting on it are balanced. The weight of the boy = the reaction forces from the points on the supports (ignoring the weigh of the beam).

<p>-The beam above is placed on two supports. There is no single pivot for the beam to rotate around and therefore has a net moment of zero.</p><p>-Each pivot WILL however have a moment. These moments must be equal in size but opposite in direction.</p><p>-The beam is also not moving vertically which means the forces acting on it are balanced. The weight of the boy = the reaction forces from the points on the supports (ignoring the weigh of the beam).</p>

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