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Flotation

Flotation. Liam King, Arthur Kyriakopoulos, Vincent Lu (MSC). Flotation.

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Flotation

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  1. Flotation Liam King, Arthur Kyriakopoulos, Vincent Lu (MSC)

  2. Flotation • A piece of a flattened raisin, which is dropped into a glass of soda water, periodically sinks and goes back to the surface. Investigate the dependence of the period of these oscillations on various parameters. (Note: a combination of vinegar and bicarb of soda in water also works quite well).

  3. Aim • The aim of this experiment was to understand why raisins oscillated in soda water. • And if so, what the correlation between the period of oscillation and mass of the raisin is.

  4. Hypothesis • The more mass a raisin has, the less it will oscillate in the water.

  5. What is actually happening? • Bubbles are produced and this causes the raisin to oscillate. • When the raisins are put in the water and vinegar they sink. • The bubbles cause the raisins to rise. • This means that the density of the sultanas change as they are made less dense by external gas bubbles.

  6. Variables • Period of oscillation (Dependent) • Mass of raisin (independent) • Surface area of raisin (control) • Temperature of room (control) • How the raisin was dried and treated (control) • Fizziness of soda water (control) • Width of beaker (control) • Volume of liquid (control) • Temperature of water (control) • Oscillation height (5cm) (control)

  7. Theory • A raisin will oscillate due to carbon dioxide bubbles getting caught in the ridges in the raisins. • Once the bubbles pop (being exposed to air), the raisins will return to the bottom of the beaker.

  8. Materials • Water • Vinegar • Bicarb soda • Raisins • Scale • Spoon • Beaker • Stopwatch

  9. Method • Mix water (100ml) and vinegar (150ml) in a beaker. • Add bicarb soda (5g) to the beaker. • Add one raisin. • Use a stopwatch to measure the length of time between each oscillation of the raisin (how long it takes to get to the top and how long it takes to get to the bottom of the beaker).

  10. Results Raisin 1,3,4,9

  11. Results Raisin 1 Mass (212 grams) Odd number indicates a movement up and even numbers indicate a movement down from the raisin.

  12. Results Raisin 3 Mass (205 grams) Odd number indicates a movement up and even numbers indicate a movement down from the raisin.

  13. Results Raisin 4 Mass (242 grams) Odd number indicates a movement up and even numbers indicate a movement down from the raisin.

  14. Results Raisin 9 Mass (250 grams) Odd number indicates a movement up and even numbers indicate a movement down from the raisin.

  15. Results

  16. Conclusion • The hypothesis was supported that raisins with a greater mass will oscillate less. This is shown from our results as raisin 3 with the smallest mass oscillated the most and raisin 9 with the greatest mass oscillated the least.

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