Describe fundemental quantities and derived quantities and also their units.
Student can be able to : 2. Identification physical quantities in daily life and collected in the fundamental quantities and derive quantites. 3. Using International units in the measuring. 4. Comunicating the simple units of length, mass and time.
Quantities and Unit
a b
c
e d
30 cm
Example of fundamental quantities : 2. Length 3. Mass 4. Time 5. Temperature
Length Mass Time Temperature
meter Kg Second Kelvin
Derived Quantities
1. 2. 3. 4. 5. 6. 7.
Volume = volume Area = luas Velocity = kecepatan Force = gaya Density = massa jenis Acceleration = percepatan etc
Volume = metre cubic (m3) Area = meter square (m2) Velocity = m/s Force = Newton (N) Density = kg/m3) Acceleration = m/s2 etc
No 1
Quantities
Units
m
kilogram
Length
2 3
Symbol
Time
Symbol unit m
s
4
T
kelvin
5
i
ampere
6
Luminous intensity
cd
7
Amount of substance
mol
No
Quantities
1
Volume
2 3
Symbol
6
Symbol unit
V ν
Meter per second
Density
Kg/m3
4 5
Units
Meter square Force
Newton a
Meter per second square
m2
No
Quantities
Symbol
Units
1
Length
L
meter
Symbol unit m
2
Mass
m
kilogram
kg
3
Time
t
second
s
4
Temperature
T
kelvin
K
5
Electric Current
I
ampere
A
6
Luminous intensity
Lu
Candela
cd
7
Amount of substance
-
mole
mol
No
Quantities
Symbol
Units
1
Volume
V
Meter cubic
Symbol unit m3
2
velocity
ν
Meter per second
m/s
3
Density
ρ
Kg/m3
4
Area
A
Kilogram per meter cubic Meter square
5
Force
F
Newton
N
6
Acceleration
a
Meter per second square
m/s2
m2
The
Fundamental Quantities are conventionally established by the International Conference on weight and measurement.
Fundamental Quantities Length Mass Time Temperature
S.I. Unit
Metre (m) Kilogram (kg) Second (s) Kelvin (K)
Symbol of fundemantal Quantities l m t T
Derived
Quantities is a quantities which can be derived from the fundamental quantities.
Derived Quantities
S.I. Unit
Symbol of Derived Quantities
Volume Area Velocity Density
Meter cubic (m3) Meter square (m2) Meter per second (m/s) Kilogram per meter cubic (Kg/m3)
V A v ρ