Practice Problems
Frequency and Period #2
Directions:
On this worksheet you will examine properties of a simple pendulum, a vibration graph, and a graph of Period
^{2}
vs Length.
omit
Question 1
During an experiment, data is collected on the vibrations of a simple pendulum. A graph of
Period
^{2}
vs Length
is plotted and forms a linear graph with a slope of
4.16
and a y-axis intercept of
0.06
. Use the fact that the numerical value of the slope represents 4π
^{2}
/g to determine the value of gravity in the lab room.
9.13 m/sec
^{2}
3.02 m/sec
^{2}
9.49 m/sec
^{2}
37.96 m/sec
^{2}
omit
Question 2
If the accepted value for gravity at sea level is 9.8 m/sec
^{2}
, what was the percent error for this group's experiment?
7.059%
31.612%
3.163%
3.267%
omit
Question 3
According to the data summarized by the group's regression line in
Question #1
, determine the frequency of a pendulum that was 96 cm long?
0.0500 hz
0.0730 hz
0.497 hz
0.247 hz
omit
Question 4
How would the period of a 75 cm pendulum compare to the period of the pendulum in
Question #3
?
It would be greater.
It would be smaller.
It would be the same.
omit
Question 5
What is meant by the term pendulum bob?
none of the four other statements listed is a correct answer.
It represents a synonym for a pendulum's frequency.
It represents the angle from which a pendulum is released.
It represents the pivot point from which a pendulum vibrates.
The mass attached to the end of a simple pendulum.
omit
Question 6
What would be the correct units to measure the slope of the regression line described in
Question #1
?
T
^{2}
/L
m/sec
^{2}
L/T
^{2}
sec
^{2}
/m
omit
Question 7
What is the frequency of a pendulum whose vibration graph is shown below if its 1st crest occured at t = 3.85 sec and its last crest occured at 50.85 seconds .
0.170 hz
5.222 x 10
^{0}
hz
0.177 hz
5.875 x 10
^{0}
hz
0.191 hz
omit
Question 8
Using the equation T = 2
p
SQRT(L/g) what would be the length of the pendulum in
Question #7
?
8.57 meters
2.93 meter
6.77 meter
5.88 meter
PhysicsLAB
Copyright © 1997-2018
Catharine H. Colwell
All rights reserved.
Application Programmer
Mark Acton