10. Acceleration Due to Gravity Flashcards
Define the term freefall
When there is gravity acting on an object and nothing else - the motion of an object undergoing an acceleration of ‘g’
What direction does ‘g’ act?
Vertically downwards
What is the magnitude of ‘g’?
9.81 m/s^2 but can vary at different points on the Earth’s surface
What is the only force acting on an object in freefall?
Weight
How can the idea that all objects fall at the same rate be explained?
Using Newton’s 2nd law of motion
What does Newton’s 2nd law of motion explain?
That acceleration is independent of mass
Name the 3 cases of freefall
- No initial velocity
- An initial velocity upwards (object is projected up in the air)
- An initial velocity downwards (object is thrown downwards)
Describe the steps for the practical to determine ‘g’ using freefall
- Set up the equipment: electromagnet, ball bearing, switch, timer and trapdoor
- Measure the height, h, from the bottom of the ball bearing to the trapdoor
- Flick the switch to simultaneously start the timer and disconnect the electromagnet, releasing the ball bearing
- The ball bearing falls, knocking the trapdoor down and breaking the circuit, which stops the timer
- Record time, t, shown on timer
- Repeat experiment three times and average the time taken to fall from this height
- Repeat experiment but drop ball from different heights
- Use these results to find g using a graph
What is the most significant source of random error in the practical?
Measuring h because the ruler has an uncertainty of ±1 mm
Why is a small and heavy ball used?
To assume air resistance is so small it can be ignored
Why is this method better than using a stopwatch and dropping the ball by hand?
There is a smaller uncertainty because a human’s reaction time does not need to be taken into consideration
What error can occur due to the use of a computer?
Systematic error - if there is a delay in the switch or timing mechanism
How do you plot the results?
x-axis = time taken to fall squared in s^2 y-axis = height in m
What does the gradient show on the graph?
1/2 g
How do you work out ‘g’?
Find the gradient and then double it