Solid, liquids and gases Flashcards
name the units for temperature
- degrees Celsius
- degrees Kelvin
name units for density
- Kg/m3
- g/cm3
name the unit of pressure
- N/m2
- 1N/m2 = 1 Pa (pascal)
- N/cm2
name the unit for area
m2
name the unit for weight
N = newtons
name the unit for speed
meters/ second = m/s
name the unit for energy
J = joules
name the units for mass
- kg
- g
name the units for distance
m = meters
how many cm2 are in 1m2
1m2 = 10,000cm2
define density
the mass per unit volume of material
formula for density
density (rho) = mass (m) / volume (v)
objects made of the same materials have….? why is this?
- objects of the same material have the same density, regardless of their mass
- this is because, if both mass and volume increase proportionally, then density remains constant
describe and explain the characteristics of objects with low density
- objects of lower density have a smaller number of particles in the same volume
- this means that particles are more spaced out
- this causes the object to have a lower mass
describe and explain the characteristics of objects with high density
- objects with high density have a greater number of particles in the same volume
- this means that particles are closer together
- this causes the object to have a higher mass
substances that are less dense ….. on more dense substances
substances that are less dense float on more dense substances
formula for volume of a sphere
v = 4/3 x pi x r3
formula for volume of cube/cuboid
v = l x w x h
formula for volume of cylinder
v = pi x r2 x l or h
describe a method for calculating the density of a regular object e.g a cuboid
- using a ruler or vernier calipers, measure the side lengths of the shape = repeat 3 times and take an average of each length
- then use v = lwh to calculate the volume of the object
- measure the mass of the object on a digital balance that has been zeroed and set on a flat surface = repeat three times and take an average mass
- use the formula density = mass/volume to calculate the density using the average mass value and average volume value
describe a method for calculating the density of a regular object e.g a rock
- fill a eureka can to just beneath the spout with water and place a measuring cylinder beneath the spout
- measure the dry mass of the rock on a digital balance that has been zeroed and set on a flat surface - take 3 repeats and take an average mass
- then gently lower the rock into the eureka can to prevent any splashing
- measure the volume of displaced water in the measuring cylinder which is = to the volume of the rock
- ensure to read the value off the cylinder at eye-level to prevent a parallax error
- take three repeat readings of volume by repeating process three times (but allow rock to dry before each repeat)
- use formula density = mass/volume to calculate the density using the average values of mass and volume
describe a method for calculating the density of a liquid
- place a measuring cylinder onto a digital balance set on a flat surface and zero it
- then pour in a specific volume of liquid and measure volume by reading off cylinder at eye-level to prevent parallax error
- take three repeats of mass and volume and calculate an average value for each
- for volume ensure that the measuring cylinder is replaced with a dry one in each repeat to ensure an accurate value is produced
- using the average values of mass and volume, calculate density using density = mass/volume
what is a systematic error? what is a random error?
- SE = error that occurs the same way in each repeat due to faulty equipment of flawed method, causing measurements to consistently be too high or low
- RE = error that occurs unpredictably each time a measurement is taken, often due to human reaction time or small environmental changes
describe some possible systematic errors when calculating the density of an object
- balance not zeroed before taking a reading = too high
- using wrong units and converting incorrectly - e.g using kg/cm3
- not using dry mass of object in eureka can each repeat = too high