1.1 Basic Physics Flashcards
7 SI quantities
Mass, length, time, current, temperature, amount of substance, luminous intensity
7 SI base uits
kg, m, s A, K, mol, cd
How to find base units
- Find equation
- Find known units in equation
- Solve equation
An equation must be
homogeneous to be correct
Homogeneous
Means the units are equal on both sides
If 2 vectors are at 90 degrees you can add them using
sin(theta) = opposite/ hypotenuse
A vector quanitity
has magnitude and direction
A scalar quantity
has just magnitude
Velocity=
displacement/ time
Acceleration=
change in velocity/ time
List of scalars
Density Mass Volume Area Distance Length Speed Work Energy Power Time Resistance Temperature Voltage/ PD Charge Pressure
List of vectors
Displacement Velocity Acceleration Force Momentum Gravitational Field Strength
To add more than one vector
Add them nose to tail
To subtract vectors e.g. v2-v1
-v1 + v2
Finding the component of a force is called
resolving; we resolve a force into its horizontal and vertical components
Components of vectors using trig
Fh = Fcos(theta) Fv = Fsin(theta) F = Root{Fh^2 + Fv^2}
Density (p)=
mass/ volume
Density of air at 0 degrees
1.29 kgm^-3 or 0.00129 gcm^-3
Density of water
1000 kgm^-3 or 1 gcm^-3
Density of brick
2300 kgm^-3 or 2.3 gcm^-3
Density of petrol
880 kgm^-3 or 0.88 gcm^-3
Density of steel
7900 kgm^-3 or 7.9 gcm^-3
Density of aluminium
2800 kgm^-3 or 2.8 gcm^-3
Density of mercury
13600 kgm^-3 or 13.6 gcm^-3
Density of gold
19300 kgm^-3 or 19.3 gcm^-3
1 cm^3=
1 x 10^6 m^-3
1000 kgm^3=
1gcm^-3
Moment=
force x perpendicular distance
The moment of a force is also called
its torque; the symbol t is also sometimes used
The moment of a force is
the product if the force and the /perpendicular/ distance from the point to the line of action of the force
Moments can be
clockwise or anticlockwise
The principle of moments:
for a body to be in equilibrium under the action of a number of forces, the resultant moment about any point is zero- the sum of the clockwise moments is equal to the sum of the anticlockwise moments about the same point
The centre of gravity is the point at which
we can consider all the object’s weight to act
(In a uniform gravitational field) the C of G of a symmetric body of uniform density
will lie on any plane of symmetry
For a standing object, to be more stable
it should have a lower C of G and a wider base
A body is said to be in equilibrium if
it is moving and rotating at a constant rate
In order to be in equilibrium
the resultant force on the object must be zero and the resultant moment about any point must be zero
PRACTICAL: Measuring mass using the principle of moments
- Use known distances and one known mass
- Move the unknown mass until the ACM and CM are equal
- Calculate
PRACTICAL: Absolute uncertainities
Often taken as +- 1 of the last digit of reading
PRACTICAL: Measuring the density of solids
- Measure mass
- Measure volume
- Divide mass by volume
Regular solids/ irregular solids (measure/ liquid displacement)