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Now draw your graph of Acceleration v's (1/Mass). Conclusion: What conclusion can you draw from your graph?
Practical No. 4 Acceleration Versus Force (Syllabus 8.4.2 Column 3 Dot Point 5)Introduction: This prac uses Experiment
M9 Force, Mass & Acceleration from the Sensing Science software from Data
Harvest.
Data loggers & light gates are required. Aim: To investigate the relationship between the acceleration of a system of constant mass and the applied net force acting on that system. Method: Use the same basic method as for the Prac No.3 but this
time start with five 50g masses on the trolley and a 50g mass carrier hanging
over the pulley to act as the initial force on the system. Measure the acceleration produced. Increase the force on the system by transferring one 50g mass
from the trolley to the mass carrier and repeat the experiment.
Note that the total mass of the system remains constant as you increase
the force acting on the system. Continue
until all of the 50g masses are on the mass carrier.
(Note: By system in this prac, we mean the trolley + masses on
trolley + interrupt card + masses hanging over pulley + cord.
The force due to gravity acting on the masses hanging over pulley is
applied to this whole system NOT just to the trolley.)
Results: Table: Acceleration v's Force Data
Draw a graph of Acceleration (vertical axis) versus Force (horizontal axis).
Conclusion: What conclusion can you draw from your graph?
If you wish to take the prac
further, you can calculate the mass of the whole system from the slope of the
acceleration v's force graph and then compare this mass with the value obtained
using electronic scales. Mass of
system = 1/slope of your graph.
Practical No. 5 Acceleration
Due to Gravity By Ticker-Timer
Introduction: The Ticker-Timer
provides a simple means of collecting distance versus time data in motion
experiments. Today it has been
superseded by the data logger. It
is, however, worthwhile to have a familiarity with data collection using the
Ticker-Timer. Teachers should discuss with
students the relative merits of the two instruments. Aim: To determine the local value of the acceleration due to gravity using the ticker-timer. Method: 1.
Set up the equipment as shown below. 2. Turn power on and drop paper tape, allowing the attached weight to pull it through the ticker-timer. 3.
Examine tape to ensure that the dots are spaced so as to indicate
uniformly accelerated motion. If
not, repeat step 2. Do not waste
tape! 4. Produce a tape that has at least six dots in a row from the start clearly showing uniformly accelerated motion. Analyse this section of the tape to complete the Table below. Take more dots into account if you can. Remember that the time between consecutive dots is 0.02 seconds (1/50 s the frequency of the mains supply). 5.
Draw a graph of average velocity versus time and calculate the slope
of this graph. Remember that
average velocity over a time interval occurs at the middle of that time
interval. The value of the slope is
your experimental value of the local acceleration due to gravity. Results: Table: Analysis of data from tape
Draw your graph of Average
Velocity versus Time. Slope of your average velocity versus time graph = __________ Comment on any discrepancy between your experimental
value of the acceleration due to gravity and the accepted average value of 980
cms-2. .. .. [Top]
Practical No. 6 Balls on
Slopes
Introduction: In a now famous
experiment, Galileo demonstrated that the motion of a ball rolling down an
inclined plane is uniformly accelerated motion. From this he extrapolated
that the motion of any body free falling vertically is also uniformly
accelerated motion. Using the principle of
conservation of energy and some basic rotational kinematics, it can be shown
that for a solid spherical ball rolling down an inclined plane, the linear speed
of the ball at the bottom of the inclined plane is given by:
where v
= linear speed of ball at bottom of incline, h
= height of inclined plane and g
= acceleration due to gravity, which can be assumed to be 9.8
ms-2. Aim: To verify that the speed of the ball at the bottom of the
inclined plane is proportional to the square root of the height of the incline. Your Task: Design a Method for achieving the above Aim. HINTS: Remember your basic definitional equations for average velocity given earlier in this course. Remember the benefit of graphs and straight-line relationships between variables. Use the equipment available to check out the practicality of your ideas. Draw a diagram of proposed Experimental set-up. Write out your Method.
Practical No. 7 Conservation of Momentum(Syllabus 8.4.4 Column 3 Dot Point 2 perform
first-hand investigations to gather data and analyse the change in momentum
during collisions)
Introduction: If no external net force acts during a collision, the total momentum of the system is not changed by the collision and therefore the total momentum of the system before collision equals the total momentum of the system after collision. The practical that follows is based on Experiment M15 Inelastic Collisions from the Sensing Science software from Data Harvest. Aim: To analyse the change in momentum of a system of two linear
air track vehicles during collision. Method: 1.
Set up the equipment as shown in the following diagram.
The light gates are connected to the input terminals of a data logger as
shown. Place blue tack firmly on the ends of vehicles 1 & 2 that are facing
each other. Measure and record the
masses of vehicles 1 & 2 with blue tack & interrupt cards attached.
Note that the diagram below was copied from the notes supplied with Experiment
M15 Inelastic Collisions from the Sensing Science software from Data Harvest.
Note also that the pin & cork shown on the ends of the vehicles were
replaced by blue tack in our version of the practical. 2. Launch and set-up the Timing Software to enable the velocity of vehicle 1 to be measured before the collision and the velocity of vehicle 1 & 2 combined to be measured after collision. 3. Click on the Run icon to start the timing software. The relevant velocities will be measured as the interrupt cards pass through the relevant light gates and should appear in the Table & graph on the computer screen. 4. Turn the air on in the linear air track. Hold vehicle 2 at rest in a designated spot between the light gates until vehicle 1 is in motion. 5. Push the metal clip on vehicle 1 firmly against the metal clip at the end of the air track until the black pen mark on the side of the air track is just covered by vehicle 1. This will allow vehicle 1 to spring forward when released. The clips & pen mark are not shown in the diagram above. There are many ways of applying an initial force to vehicle 1 in a consistent manner. 6. Release vehicle 1 and record the velocities measured by the data logger in the Table below. Record the before and after velocities only for cases where the vehicles collide and coalesce. 7. Repeat the experiment 4 more times.
Results: Table No.1: System Data Before Collision
Table No.2: System Data After Collision
Table No.3: Change of Momentum of System During Collision
Conclusion: Comment on the extent to which your results support the idea that if no external net force acts during a collision, the total momentum of the system is not changed by the collision.
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Last updated: |
Bob Emery Catholic Schools Diocese of Maitland Newcastle © 2002 |
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