Scalars And Vectors and graphs Flashcards

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1
Q

Scalar quantities

A

A physical quantity is something that can be measured. Scalar quantities only have a magnitude or size.

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2
Q

Examples of scalar quantities

A
temperature, eg 10 degrees Celsius (°C)
mass, eg 5 kilograms (kg)
energy, eg 2,000 joules (J)
distance, eg 19 metres (m)
speed, eg 8 metres per second (m/s)
density, eg 1,500 kilograms per metre cubed (kg/m³)
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3
Q

Adding scalars

A

The sum of scalar quantities can be found by adding their values together

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4
Q

Subtracting scalars

A

Scalar quantities can be subtracted by subtracting one value from another.

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5
Q

Vector quantities

A

Vector quantities have both magnitude and an associated direction. This makes them different from scalar quantities, which just have magnitude.

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6
Q

Examples of vector quantities

A

force, eg 20 newtons (N) to the left
displacement, eg 50 kilometres (km) east
velocity, eg 11 metres per second (m/s) upwards
acceleration, eg 9.8 metres per second squared (m/s²) downwards
momentum, eg 250 kilogram metres per second (kg m/s) south west

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7
Q

resultant force

A

The resultant force is a single force that has the same effect as two or more forces acting together. You can easily calculate the resultant force of two forces that act in a straight line.

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8
Q

Two forces in the same direction

A

Two forces that act in the same direction produce a resultant force that is greater than either individual force. Simply add the magnitudes of the two forces together.

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9
Q

Two forces in opposite directions

A

Two forces that act in opposite directions produce a resultant force that is smaller than either individual force.

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10
Q

Free body diagrams and vector diagrams

A

Free body diagrams are used to describe situations where several forces act on an object. Vector diagrams are used to resolve (break down) a single force into two forces acting at right angles to each other.

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11
Q

Displacement

A

Distance without a change in direction

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12
Q

Magnitude

A

The size of a quantity

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13
Q

Tangent

A

a straight line drawn to touch a point on a curve so it has the same gradient as the curve at that point

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