physics term 3 Flashcards
formula for area of triangle
1/2 x base x height
important to finding areas under a graph
formula for volume
multiply length, width and height
formula for volume of a cylinder
pi x r^2 x h
r = radius and h = heigh
formula for density
density = mass/volume
explain another method for calculating volume that involves water and state the reason why we would use this
fill a measuring cylinder with water. Record the measurement. add your object in to the measuring cylinder. Record the new measurement. Subtract the two measurements. You now have the volume of the object.
reason: measuring the volume of an irregular object
formula for acceleration
change in velocity/time taken
a student is measuring the density of a liquid. He places a measuring cylinder on a balance and records its mass. He then pours the liquid into the cylinder and records the new reading on the balance. He also records the volume of the liquid
mass of empty cylinder = 147 g
mass of cylinder + liquid = 203 g
volume of liquid = 59 cm^3
using the results shown, calculate the density of the liquid
remember. density = mass / volume
to find the mass we subtract the mass of the empty cylinder by the mass of cylinder + liquid
= 203 g - 147 g = 56 g
since the volume of the liquid is already given to us (59 cm^3) we just need to plug everything in
d = m/v —> density = 56 g / 59 cm^3 = 0.94 g/cm^3
the inside of a sports hall measures 80m long by 40m wide by 15m high. the air in it has a density of 1.3kg/m^3 when it is cool.
a) calculate the volume of air in the sports hall
b) calculate the mass of the air. state the equation you are using
a) 80mx40mx15m = 48000 m^3
b) d = m/v —–> m = d x v —-> m = 1.3kg/m^3 x 48000 = 62,400 kg/m^3
explanation: we already know the formula for density. if we rearrange it we get the formula for mass. The density was already given to us. We already calculated the volume (48000 m^3). so all that’s left to do is plug everything in.
equation for calculating average speed
= total distance / total time
differentiate scalar and vector quantities and provide examples of the 2.
scalar quantity has magnitude only and NO direction.
for example: speed, distance
vector quantity has magnitude AND direction.
for example: acceleration, velocity and weight.
scientific terms for speed up and slow down
accelerate and decelerate
an object may be acted on by several forces. What name is give to the single force that has the same effect as these forces
resultant forces
state the equation that links the following quantities:
force, mass and acceleration
= newtons second law of motion which is:
F= ma (force is equal to mass x acceleration)
state the unit for mass and whether it is scalar or vector
unit: kg
it’s scalar
state the unit for acceleration and whether it is scalar or vector
unit: m/s^2
vector
state the unit for force and whether it is scalar or vector
unit: N (newtons)
it’s vector