a de- as these, which do formed, are said to be inelastic. the force causes triple the stretch. Additional weights stretch the spring f pring. Twice the weight spring, the weight applies a force to the spring We can say that causes twice as much stretch; triple That is, the stretch is direct relationship. F A yo hol its el SIMPLE HARMONIC MOTION 98 6. ing loa Length of pendulum Square of period Length of string used Period Number of vibrations Time Initial displacement of sphere the inst 50 30° 45° Elongation Force stretching the spring Scale reading Mass suspended from the spring 0.00 m 0.005 m 0.02 m .35 m 0.50m 0.65 m a 0.00Sm M 0 kg 0.98 N 1.96 N 2.94 N 3.12N 4.40N 0.015 0.015m 0.015m Q.01SM 0.1 kg 0.2 kg 0.3 kg 0.4 kg 0.5 kg Force constant of the spring Mass of the spring Period Mass of the vibrating system Mass suspended from the spring Time for 50 vibrations Amplitude of vibration Percent discrepancy Calculated value Experimental value 5 cm 0.2 kg 10 cm 0.2 kg 5 cm 0.5 kg d io Elougahion (m) d) lo an snt of rt 9 l pwin dh 8 lo mmd a.T to, m d 3. 9:91U BEMio 84io EAD 8 u u0c8 0.015 0.010 9788 2 Le5 d h O.00S 4.90 de .e 3.92 2.94 1.96 0.98 For ce (N) 604 5. From the data of Procedures 7-9, determine the elongation of the spring produced by each load by subtracting the zero reading from the reading corresponding to each load. Also multiply each sus- pended mass load by 9.8 m/s to obtain the force stretching the spring in each case. 7-ma 2 0 Plot a curve using the values of the elongation as ordinates and the forces due to the ing loads as abscissas. correspond- Obtain the force constant of the spring from the slope of the curve plotted in Calculation 6. See the instructions in the Introduction. Sa cala distay a peopotiona h rce apeded enkd sp oher torce /ditance tios i tat spring
a de- as these, which do formed, are said to be inelastic. the force causes triple the stretch. Additional weights stretch the spring f pring. Twice the weight spring, the weight applies a force to the spring We can say that causes twice as much stretch; triple That is, the stretch is direct relationship. F A yo hol its el SIMPLE HARMONIC MOTION 98 6. ing loa Length of pendulum Square of period Length of string used Period Number of vibrations Time Initial displacement of sphere the inst 50 30° 45° Elongation Force stretching the spring Scale reading Mass suspended from the spring 0.00 m 0.005 m 0.02 m .35 m 0.50m 0.65 m a 0.00Sm M 0 kg 0.98 N 1.96 N 2.94 N 3.12N 4.40N 0.015 0.015m 0.015m Q.01SM 0.1 kg 0.2 kg 0.3 kg 0.4 kg 0.5 kg Force constant of the spring Mass of the spring Period Mass of the vibrating system Mass suspended from the spring Time for 50 vibrations Amplitude of vibration Percent discrepancy Calculated value Experimental value 5 cm 0.2 kg 10 cm 0.2 kg 5 cm 0.5 kg d io Elougahion (m) d) lo an snt of rt 9 l pwin dh 8 lo mmd a.T to, m d 3. 9:91U BEMio 84io EAD 8 u u0c8 0.015 0.010 9788 2 Le5 d h O.00S 4.90 de .e 3.92 2.94 1.96 0.98 For ce (N) 604 5. From the data of Procedures 7-9, determine the elongation of the spring produced by each load by subtracting the zero reading from the reading corresponding to each load. Also multiply each sus- pended mass load by 9.8 m/s to obtain the force stretching the spring in each case. 7-ma 2 0 Plot a curve using the values of the elongation as ordinates and the forces due to the ing loads as abscissas. correspond- Obtain the force constant of the spring from the slope of the curve plotted in Calculation 6. See the instructions in the Introduction. Sa cala distay a peopotiona h rce apeded enkd sp oher torce /ditance tios i tat spring
College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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Question
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is elongation equal to change of the scale reading in the first picture?
it looks wrong, because based on that my graph in picture 2 has no increasing slope. Or is that just due to the proportional force/distance ratio of Hooke's force constant?
the question is, shouldn't the graph have a slope for Elongation?
Transcribed Image Text:a de-
as these, which do
formed, are said to be inelastic.
the force causes triple the stretch. Additional weights stretch the spring f
pring. Twice the weight
spring, the weight applies a force to the spring
We can say that
causes twice as much stretch; triple
That is, the stretch is direct
relationship.
F A
yo
hol
its el
SIMPLE HARMONIC MOTION
98
6.
ing loa
Length of pendulum
Square of
period
Length of string used
Period
Number of
vibrations
Time
Initial displacement
of sphere
the inst
50
30°
45°
Elongation
Force stretching
the spring
Scale reading
Mass suspended
from the spring
0.00 m
0.005 m
0.02 m
.35 m
0.50m
0.65 m
a
0.00Sm
M
0 kg
0.98 N
1.96 N
2.94 N
3.12N
4.40N
0.015
0.015m
0.015m
Q.01SM
0.1 kg
0.2 kg
0.3 kg
0.4 kg
0.5 kg
Force constant of the spring
Mass of the spring
Period
Mass
of the
vibrating
system
Mass
suspended
from the
spring
Time
for 50
vibrations
Amplitude
of
vibration
Percent
discrepancy
Calculated
value
Experimental
value
5 cm
0.2 kg
10 cm
0.2 kg
5 cm
0.5 kg
Transcribed Image Text:d
io
Elougahion
(m)
d) lo
an
snt of
rt
9 l
pwin
dh
8 lo mmd a.T
to, m
d
3.
9:91U
BEMio 84io
EAD 8
u
u0c8
0.015
0.010
9788 2
Le5
d h
O.00S
4.90
de .e
3.92
2.94
1.96
0.98
For ce (N)
604
5. From the data of Procedures 7-9, determine the elongation of the spring produced by each load
by subtracting the zero reading from the reading corresponding to each load. Also multiply each sus-
pended mass load by 9.8 m/s to obtain the force stretching the spring in each case.
7-ma
2
0 Plot a curve using the values of the elongation as ordinates and the forces due to the
ing loads as abscissas.
correspond-
Obtain the force constant of the spring from the slope of the curve plotted in Calculation 6. See
the instructions in the Introduction.
Sa cala distay a peopotiona
h
rce apeded enkd sp
oher torce /ditance
tios i tat spring
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