Forces, Moments, and Pressure

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Vocabulary flashcards covering turning effects of forces, calculating moments, balance conditions, and pressure concepts based on the provided physics notes.

Last updated 9:20 AM on 8/23/26
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14 Terms

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Lever

An object that turns around a point when a force acts upon it, such as a door handle, bicycle crank arm, or human arm.

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Pivot

The point around which a lever turns.

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Moment of a force

A physics quantity that describes the turning effect of a force, depending on the size of the force and the distance between the pivot and where the force acts.

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Equation for moment

The formula used to calculate turning effect, given by moment=force×distance\text{moment} = \text{force} \times \text{distance}.

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Newton metre (Nm\text{Nm})

The standard unit of moment, written with an upper case N and a lower case m, obtained when force is in newtons (N\text{N}) and distance is in metres (m\text{m}).

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Door opening moment example

A pulling force of 35N35\,\text{N} applied at a distance of 0.8m0.8\,\text{m} from the door hinges (pivot) produces a moment of 28Nm28\,\text{Nm}.

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Arm weight moment example

A force of 20N20\,\text{N} at a distance of 0.25m0.25\,\text{m} from the elbow pivot creates a moment of 5Nm5\,\text{Nm}.

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Balanced seesaw

A condition achieved when the turning moments on both sides of the pivot are equal and opposite.

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Marcus and Arun seesaw example

Marcus weighs 600N600\,\text{N} and sits 2m2\,\text{m} from the pivot (1200Nm1200\,\text{Nm} moment); to balance the seesaw, Arun who weighs 800N800\,\text{N} must sit at a distance of 1.5m1.5\,\text{m}.

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Pressure

The pushing effect of a force, calculated as the force applied divided by the area over which it acts.

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Equation for pressure

The mathematical equation given by pressure=forcearea\text{pressure} = \frac{\text{force}}{\text{area}}.

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Units of pressure

Units used to measure pressure depending on area, including newtons per metre squared (N/m2\text{N/m}^2), newtons per centimetre squared (N/cm2\text{N/cm}^2), and newtons per millimetre squared (N/mm2\text{N/mm}^2).

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Camel's feet pressure adaptation

Large feet spread the weight of the camel over a large area to decrease pressure on the sand, preventing the camel from sinking.

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Drawing pin pressure design

The sharp point has a small area to increase pressure so it easily enters card or wall, while the head end has a large area to decrease pressure so it does not hurt your finger.