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PHYS131

  • E1-11: POTENTIAL WELL -MODEL

    E1-11
    Demonstrates motion of planets or satellites in an inverse square gravitational field

    Giving a small ball a tangential velocity near the outer radius of the well, one can create elliptical orbits which demonstrate conservation of angular momentum as the ball rolls around the well.

    Invite students to predict how changing the ball’s starting velocity (in magnitude or direction) will affect its path. This is a good opportunity for one or more student volunteers to participate.

    Background

    The surface of this “potential well" is shaped so as to model an inverse square gravitational force. When a ball enters the well enters the well, it is attracted to the center; if it has no initial velocity, it will fall directly to the center. But if it enters with some velocity tangential to the center, it will fall into an elliptical orbit that gradually decays to the center as the ball rolls around the well.

    When you roll the ball across the surface, you use some initial force to start it moving. Once it is rolling on its own, though, the only forces acting on it are the force of gravity, pulling downwards, and the normal force and frictional force of the surface holding it up. So the ball accelerates as it rolls down the surface, exchanging potential energy for kinetic energy, until it falls into the hole.

    FS1, E1
  • F1-02: FLUID PRESSURE VS DEPTH - ANEROID GAUGE

    F1-02
    Show water pressure versus depth with an aneroid gauge.
    An L-shaped glass tube, connected to an aneroid gauge, is immersed in water. The pressure at any depth is indicated directly on the gauge. This enables students to see the pressure at any level.

    Invite students to make predictions about the relationship between depth and pressure, and perhaps even sketch what they expect the graph of this relationship to look like. Then take a few data points and see what happens.

    F1
  • F1-04: EQUILIBRIUM TUBES

    F1-04
    Demonstrate that pressure is transmitted equally throughout a fluid.
    By raising and lowering the reservoir, one can show that the water level in all three vases will rise and fall together. From this one concludes that pressure is transmitted uniformly throughout the water.
    F1
  • F1-06 WATER SEEKS ITS OWN LEVEL

    F1-06
    Shows that pressure is dependent on depth, not shape of container

    This set of conjoined glass tubes is filled with green-dyed water. The water level in the four different tubes is the same even though the volumes and shapes of the tubes are very different.

    Engagement Suggestion
    • For advanced students, consider tilting the tubes slightly, then plugging them with corks so that the different amounts of trapped air cause the water to be at different levels. Challenge students to analyze why this changes the results, then remove the corks to show what happens.
    Background

    This illustrates that the pressure in an open container of liquid is dependent only on the depth, not the shape or area.

  • F1-11: HYDRAULIC PRESS

    F1-11
    Demonstrate dramatically Pascal's Law and the large forces attainable using hydraulic systems.
    Place the provided 2x4 board between the jaws of the press as shown in the photograph. Tighten the pressure release valve and pump the handle to increase the force and crush the 2x4. Pressure is read directly in tons. DO NOT exceed 5 tons.
  • F1-13: CONSTANT WATER PRESSURE

    F1-13
    Demonstrate a mechanism which produces a constant water pressure.

    Air enters the aspirator bottle, initially almost filled with water, through a tube inserted through a sealed stopper into the water bath, while the water leaves through a nipple near the bottom of the bottle. This arrangement provides a constant water pressure head, which is equal to the height of the water column between the nipple and the bottom end of the tube. Thus the water jet will have the same range as the water level in the bottle falls from its initial level to the level of the bottom of the tube.

    The idea of this gizmo to provide water at a constant pressure, was first proposed by Edme Mariotte, a 17th century French scientist. A device called the Mariotte siphon, making use of this concept, is used in agriculture to provide irrigation at a constant flow rate and as a research tool in determining the properties of soil. His work is also cited in the Catholic Encyclopedia.

  • F2-01 ARCHIMEDES' PRINCIPLE

    F2-01
    Demonstrates the buoyant force on a body submerged in a fluid to be equal to the weight of the displaced fluid.
    Hanging from the balance are a hollow can and a solid cylindrical metal block of the same volume V. Lowering the metal block into a beaker of water results in a buoyant force equal to the weight of a volume V of water. Pouring the volume V of water into the can restores the original weight as read on the spring scale.
    FS2
  • F2-02: CARTESIAN DIVER

    F2-02
    Demonstrate a variety of fluid mechanics phenomena, including the compressibility of a gas, the incompressibility of water, Boyle's law, Pascal's law, and Archimedes' law.
    The diver is carefully weighted with water. When the rubber membrane on the top of the tube is pressed, the air in the diver is compressed, allowing enough water to enter the tube that its average density becomes greater than that of water, and the diver sinks. When the membrane is released the diver again rises to the top of the tube.
    F2
  • F2-03: CARTESIAN DIVER - EXPLICIT VERSION

    F2-03
    Demonstrate explicitly how a cartesian diver works by showing how the water enters the diver when the pressure in the cylinder is increased.
    When no additional pressure (above normal atmospheric pressure) is applied to the membrane on top of the cylinder, the diver floats at the surface of the water. The location of the water surface inside the diver is indicated by the orange bob floating in the diver tube. When additional force is applied to the membrane the pressure in the tube increases, forcing more water into the diver tube and compressing the air in the tube, as indicated by the bob. Because the average density of the diver becomes greater than that of water, the diver sinks to the bottom. When the force is released, the diver again rises.

    f2-03a

  • F2-05 BUOYANCY - BOAT AND ROCK

    F2-05
    Illustrates buoyancy
    Boat and rock float in a closed pond. removing rock from boat and dropping it in pond will cause the water level of the pond to go down
    F2
  • F2-06: BUOYANCY - SINKING BOAT

    F2-06
    Illustrates buoyancy
    A heavy copper "boat" floats in a fish tank "pond," as seen in the photograph at the left. The water level in the pond is marked by the top of the black tape on either side of the tank. A cork is removed from a hole in the bottom of the boat, allowing the boat to fill with water and sink. As the boat sinks, the water level in the pond goes down
  • F2-26: BUOYANCY PARADOX - BALL IN TWO LIQUIDS

    F2-26
    Demonstrate buoyancy with a counterintuitive element.
    A ball floats in a beaker of water (at left in picture above). The ball sinks in a beaker of mineral spirit paint thinner (at right above). The mineral spirit paint thinner is immiscible with water, and will float above the water when poured slowly on top of water. The ball then floats at a higher level because the mineral spirits in which the upper part of the ball is floating provide an additional buoyant force on the ball. If the ball is floating on water alone, the top part of the ball is immersed in air, which has a much smaller density.
    F2

    f2-26b

  • F2-31: BUOYANT BALLS IN BEANS

    F2-31
    Illustrate buoyancy in a surprising way.
    Begin with a heavy ball resting on dried beans in a bowl. Unbeknownst to the class, a ping pong ball has been placed under the surface of the beans. Shaking the bowl, the heavy ball sinks, while the ping pong ball rises to sit on the surface of the beans. Cover the bowl with a black cloth while shaking it, to make the whole thing more like a magic trick.
    F2, I6

    f2-31a

  • F3-02: SURFACE TENSION - BALLOONS

    F3-02
    demonstrate surface tension in a counterintuitive way.
    Use two identical balloons. Blow up one balloon on the tube and clamp it. Then blow up the other balloon to a different size and slip it onto the other end of the tube.

    Q: When you remove the clamp, what will happen?: (a) the small balloon will get smaller and the large one larger, (b) the two balloons will become equal, or (c) they will stay the way they are.

    A: The small balloon will blow up the larger one, and get smaller, due to surface tension effects. The rubber is thicker in a smaller balloon, and thus produces greater surface tension.

  • F3-11: SURFACE TENSION - CAPILLARY TUBES

    F3-11
    Demonstrate surface tension in capillary tubes
    Four glass tubes of different diameter are connected at the base. The height of the water in each tube is determined by the effects of surface tension. The water is spiked with green food coloring to enhance its visibility. For large groups, a camera may be provided.
  • F3-31: WATER BELL

    F3-3
    Demonstrate surface tension in an artistic manner.
    A stream of water hits a circular horizontal surface and projects out radially. Surface tension in the water pulls the water together, creating a bell or heart-shaped water surface as shown in the photograph.
    F3

    f3-31a

  • F4-01: VISCOSITY OF LIQUIDS

    F4-01
    Compare the viscosities of water and mineral oil.
    Two tubes contain heavy balls in water and mineral oil, respectively. Invert the tubes and compare terminal velocities to compare viscosities.
    OS4
  • F4-05: PARACHUTE TOY

    F4-05
    Demonstrate how a parachute quickly reaches its terminal velocity.
    A toy rocket has an attached plastic parachute. The parachute is carefully, loosely folded against the rocket and they are tossed into the air together. The parachute opens and fills with air. The system soon reaches its slow terminal velocity and falls gently to the floor. Be careful not to allow the strings to become tangled or detached, as this will prevent the parachute from operating properly.
  • F4-63: MARIOTTE'S BOTTLE

    F4-63
    Show the range of water jets from different heights along a water column.
    Five water jets emerge from the tank at equal vertical intervals, with the height of the water at that same interval above the top jet. The range of each jet is measured at the level of the bottom of the container. The center jet has the greatest range; each pair of jets having the same vertical distance from the center jet has the same range, where the range is less the further the jet is from the center.
    F4, OS2
  • G1-52 STRINGLESS PENDULUM

    G1-52
    Demonstrates an example of SHM
    The ball rolls back and forth in the trough, executing SHM.
    G1