Module 2 Chapter 2 Nature of Quantities Flashcards
Examples of Scalar Quantities
Give 7
Mass, Density, Volume, Distance, Speed, Energy, Power
Examples of Vector Quantities
Give 7
Weight, Pressure, Impulse, Displacement, Velocity, Acceleration, Momentum
Mass, Scalar or Vector?
+ unit & definition
Scalar
Unit: kg
Definition: The matter content of a body
Density, Scalar or Vector?
+ unit & definition
Scalar
Unit: kg m-3
Definition: Mass per unit volume
Volume, Scalar or Vector?
+ unit & definition
Scalar
Unit: m3
Definition: Three-dimensional space occupied by a body of matter
Distance, Scalar or Vector?
+ unit & definition
Scalar
Unit: m
Definition: Length from one point to another
Speed, Scalar or Vector?
+ unit & definition
Scalar
Unit: m s-1
Definition: Distance travelled per unit time
Energy, Scalar or Vector?
+ unit & definition
Scalar
Unit: J
Definition: Work done
Power, Scalar or Vector?
+ unit & definition
Scalar
Unit: W or J s-1
Definition: Energy converted or work done per unit time
Weight, Scalar or Vector?
+ unit & definition
Vector
Unit: N
Definition: Force, acting downwards through a body, due to gravity
Pressure, Scalar or Vector?
+ unit & definition
Vector
Unit: Pa or N m-2
Definition: Force per unit area
Impulse, Scalar or Vector?
+ unit & definition
Vector
Unit: kg m s-1
Definition: Force * Time
Displacement, Scalar or Vector?
+ unit & definition
Vector
Unit: m
Definition: Distance from a specific point in a particular direction
Velocity, Scalar or Vector?
+ unit & definition
Vector
Unit: m s-1
Definition: Displacement per unit time
Acceleration, Scalar or Vector?
+ unit & definition
Vector
Unit: m s-2
Definition: Change in velocity per unit time
Momentum, Scalar or Vector?
+ unit & definition
Vector
Unit: kg m s-1
Definition: Mass * Velocity
Scalar Unit
Has just magnitude
Vector Unit
Has Magnitude and Direction
Scalar Arithmetic
Simply add or subtract the values as appropriate, remembering to convert all values to the same units.
Vector Arithmetic
With vectors, direction matters. You may either add and subtract them if the values are parallel, use Pythagoras if the values are perpendicular or use trigonometry in other instances.
Acceleration due to gravity
9.81 m s-2