PHYSICS SAC 1 - Motion

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Last updated 11:41 PM on 8/26/26
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54 Terms

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Scalar

Quantities concerned only with magnitude

Examples:

distance - d (m)

speed - s (m/s)

mass - m (kg)

energy - E (J) —> kinetic energy Ek, Gravitational potential Eg

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Vector

Quantities that describe both magnitude and direction

Examples:

displacement - s,x (m)

velocity - ν (m/s)

weight - W (N)

force - F (N)

Momentum - ρ (kgm/s)

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Distance

A measure of the length of a path taken by an object irrespective of the direction that object is travelling in

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Displacement

A measure of change in position of an object taking into account both the distance and the direction from its starting position

*Assign a direction as either positive of negative

<p>A measure of change in position of an object taking into account both the distance and the direction from its starting position</p><p>*Assign a direction as either positive of negative</p>
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Speed

The rate at which an object covers distance (scalar)

Measure: m/s

<p>The rate at which an object covers distance (scalar)</p><p>Measure: m/s</p>
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Velocity

The rate at which an object covers displacement (vector)

Measure: m/s + direction

<p>The rate at which an object covers displacement (vector)</p><p>Measure: m/s + direction</p>
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Speed vs Velocity

They both quantify the rate at which an object moves over time.

Velocity is a vector quantity whilst speed is a scalar quantity.

Velocity is the change in displacement with respect to time, whereas speed is the change in distance travelled with respect to time.

When an object does not change direction, the magnitudes of these two values will be the same, however when it does, they will no longer be equal.

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Acceleration

The rate of change of velocity of an object (vector)

Measure: m/s2

**Vector diagrams are useful when calculating the change in velocity to find acceleration

<p>The rate of change of velocity of an object (vector)</p><p>Measure: m/s<sup>2</sup></p><p>**Vector diagrams are useful when calculating the change in velocity to find acceleration</p>
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Vector diagram

Change in velcoty: Δv = v-u

where v = final velocity, u = initial velocity

When velocity vectors point in different directions, to subtract take opposite direction of initial velocity

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Motion graphs

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Velocity time graphs

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Calculating distance and displacement

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SUVAT

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Vertical motion

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Forces as vectors

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Friction force

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Air resistance

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The normal force

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Force diagrams

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Calculating the net force

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Newton’s First Law

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Newton’s Second Law

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Newton’s Third Law

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Elevator forces

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Inclined planes

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Connected bodies

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Momentum

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Impulse

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Torque

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Equilibrium

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