Bouncing ball investigation.

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Science course work

Section 1

Plan

Bouncing ball investigation

Brief investigation of investigation

This is an experiment to investigate bouncing balls and how they behave in different situations. Few independent variables will be changed, so the investigation is easy to manage, and the data is easier to process. The first independent variable that will be tested. The tennis ball is the constant variable factor (the variable that is kept the same, to make the investigation valid). The ball will dropped from increasing heights (cm-25, 50, 75,100,125,150,175,200) and the bounce of the ball will be measured. A sample size of 3 results will be taken from each height the ball is dropped. The same investigation will then be repeated, but one of the independent variables will be changed. This will be the surface material the ball is dropped on. To make the test fair the same people will carry out the same task each time the ball is dropped e.g. the same person drops the ball. The results from the two investigations will then be compared.

Risk assessment
There are not many risks from dropping a ball but safety must be considered. The ball should not be thrown, and the person dropping the ball should not stand on chairs or tables.

Independent variables
There are many independent variables (which can also be called the manipulated variable- the variable that is varied in the investigation), but I will only vary two of them: the height the ball is dropped,

The surface material the ball is dropped on will also be changed.

Other variables that could be changed are:
-mass of ball
-air resistance (this may occur when the ball is dropped from greater heights)
-ball material
-gradient of surface
-size of ball
-kind of ball
-ball density

Dependent variables

The dependent or responding variable is the variable that occurs due to factors that are changed in the independent or manipulated variables.  If the independent variable is changed, this would affect the dependent variable.

The dependent variables rely on the independent variables:
-height the ball bounces
-Speed of the ball going down
-speed of the ball going up
-kinetic energy
-angle
-efficiency
-Potential energy lost

-time of the number of bounces
- Height differences between bounces

Section 2

Bouncing the ball on a wooden surface
Prediction
I believe the greater the height the ball is dropped the greater the height it will bounce.

But due to the conditions we are experimenting in the graph for the height for the ball dropped will not be a constant. As it may begin to lose energy as the heights increase, due to air resistance. But it is unlikely this will occur.

Detailed reason for prediction

The ball has more potential and kinetic energy when it is released from a greater height, making the ball bounce higher.

Mghb x 100%

Mghd

Eff= hb x 100%

Hd

Eff = output x 100%

Input

The equations are used to calculate the surface efficiency. As the independent variable (in the case of the bouncing balls, is the height dropped) affects the dependent variable (the height bounced), thus making the height dropped and height bounced proportional, as changing one affects the other.

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I predict from this that the increase of the height bounced should be constant, as should the surfaces efficiency, due to the proportional increase in the graph to show the height bounced by the ball on the different surfaces.

Diagram of prediction

Prediction of graph to show average height bounced by ball on different surfaces

Prediction of graph to show surface efficiency

List of equipment

2        1m rulers

1        tennis ball

1        roll of ...

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