Title: PHYSICS LAB DIVISION C
1PHYSICS LAB DIVISION C
2Event Particulars
- Two student team
- Topic Rotational Motion
- Students can only bring a non-programmable
calculator - Students are expected to know the basic concepts,
definitions and mathematical statements.
3Event Particulars
- Questions will relate to rotational motion about
a fixed axis including rolling objects. - Students are expected to know the basic equations
of motion involving constant angular
acceleration, moment of inertia, torque,
rotational energy including friction and power. - All answers need to be provided in SI units and
correct significant figures.
4Sample Stations
- The measurement and/or calculation of centripetal
force. - The measurement and/or calculation of moment of
inertia - The measurement and/or calculation of angular
momentum or conservation of angular moment
5Sample station
- Determine the mechanical advantage and efficiency
of a gear train and/or pulley and belt system - The measurement and /or calculation of torque
6Students will probably see
- A demonstration of data collection by computer or
calculator probes then given a prepared data set
to analyze and interpret the data. - A test with problems from all areas of rotational
motion.
7SCORING
- Points will be awarded for correct answers,
measurements, calculations and analysis of data. - Ties will be broken using a designated tasks or
questions that may be noted on the student answer
form.
8Example of Lab
- This is a typical centripetal force lab
probability completed by all introductory Physics
students
9Circular MotionObjectives Determine
relationship between linear velocity, centripetal
force and acceleration.Equipment stopwatch, Fc
setup, mass set
10Methods
- 1. Sketch the Fc setup. Label the radius, Fc,
mass m, reference washer, mass holder. - 2. Measure the radius with the reference
washer at its desired position. Hang a 50.0 g
mass on the Fc set up. This mass represents a
force Fc mv2/r. Let g 10m/s2 such that a
50.0 g mass has a weight Fc equal to 0.5 N. - 3. Put your goggles on now. Whirl and time
the stopper for 10 revs in a horizontal circle.
Be sure the reference washer does not move up and
down, and does not touch the handle.
11- Determine the period T (time) for one revolution,
then calculate v, and ac. The radius remains
constant in this lab. v 2pr/T
and ac v2/r. - Repeat for various masses to get 4-5 trials (up
to a maximum of 250 g).
12Analysis
- 1. Plot graphs of (a) Fc vs ac
(ac on the x-axis) (b) v2 vs ac
(ac on the x-axis) - 2. Describe the relationship for each graph.
Calculate the slopes for each. What do the
slopes of each graph represent? (Hint look at
the units for ?y/?x, then examine your data.)
13- 3. Describe how adjustments in the radius r would
affect the velocity given the same Fc.
14Sample Data Table
- radius 0.85 m C 2 p r,
T time/revs, v 2pr
/ T Let g 10 m/s2 - mass kg0.050, Fc (N) 0.50,
revs 10 time (s) 7.2 - T(s) 72s v (m/s) 7.4
- v2 (m2/s2) 55 ac (m/s2) 65
15Simulation Labs (Physlets)
- Go to rolling question
- Go to turntable question
- Walker physlets questions
- Second law of rotation lab
- Mass on turntable
16Examples of general circular motion questions
17Basic Rotational Quantities
In addition to any tangential acceleration, there
is always the centripetal acceleration
18Basic Rotational Quantities
- The angular displancment is defined by
For a circular path it follows that the angular
velocity is
19Angular Velocity
For an object rotating about an axis, every point
on the object on the object has the same angular
velocity. The tangential velocity of any point is
proportional to its distance from the axis of
rotation. Angular velocity has the units rad/s.
20Angular Velocity
- Angular velocity is the rate of change of angular
displacement and can be described by the
relationship - and if v is constant, the angle can be calculated
from