You can determine the acceleration from the slope of a velocity-time graph that the computer software will generate. Record all digits of the acceleration and round off at the end. Record your acceleration data in a tabular form as shown in the table below.

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Chapter1: Units, Trigonometry. And Vectors
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Make a graph from this given table
ure
ace
and
56
Case 1: M constant and m varies
You can determine the acceleration from the slope of a velocity-time graph that the computer
software will generate. Record all digits of the acceleration and round off at the end.
Record your acceleration data in a tabular form as shown in the table below.
Develop a spreadsheet template to analyze your data. Where M is the mass of the block plus any
additional mass added to the top of the block, mis the hanging mass, N the normal force, f the
frictional force, T the tension in the string and is the kinetic coefficient of friction
Data Table 1: M constant and m varies
Trial
No.
m
[kg]
M
[kg]
a₁
[m/s]
1
10.1.1338 2.9
2
0.12.1338 3.5
3 10.14 1338 4.0
0.16-1338 4.5
4
5 0.18-1338 4-6
6 0.20 1338 5.6
<aexp
a₂
[m/s]
If we were to plot a graph where
m
5²
4.7 4.5
4.7 4.8
5.5 5.3
Average kinetic coefficient of friction:
FNET
N
[N] (Normal)
[N]
ay
<aexp>
[m/s]
[m/s]
2.6 2.8 2.8 .375 1-3.11 -461-6050.98
3.7 3.6
4.0
a(M + m) (N)
K
m (kg)
fk
[N]
The basic working equation which can be found from applying Newton's Second Law to the system
is given by
(1)
a(M + m) = mg - Mg
3.6.482 1.3.11-539-6941-176
4
535 1.311-639-8371.372
4.6.6161.311 726-9521.568
4.7.629 1.311-866 1-1351.764
15.57361.311 9344.241.96
y = a(M + m) and
T
[N]
x-m
57
Transcribed Image Text:ure ace and 56 Case 1: M constant and m varies You can determine the acceleration from the slope of a velocity-time graph that the computer software will generate. Record all digits of the acceleration and round off at the end. Record your acceleration data in a tabular form as shown in the table below. Develop a spreadsheet template to analyze your data. Where M is the mass of the block plus any additional mass added to the top of the block, mis the hanging mass, N the normal force, f the frictional force, T the tension in the string and is the kinetic coefficient of friction Data Table 1: M constant and m varies Trial No. m [kg] M [kg] a₁ [m/s] 1 10.1.1338 2.9 2 0.12.1338 3.5 3 10.14 1338 4.0 0.16-1338 4.5 4 5 0.18-1338 4-6 6 0.20 1338 5.6 <aexp a₂ [m/s] If we were to plot a graph where m 5² 4.7 4.5 4.7 4.8 5.5 5.3 Average kinetic coefficient of friction: FNET N [N] (Normal) [N] ay <aexp> [m/s] [m/s] 2.6 2.8 2.8 .375 1-3.11 -461-6050.98 3.7 3.6 4.0 a(M + m) (N) K m (kg) fk [N] The basic working equation which can be found from applying Newton's Second Law to the system is given by (1) a(M + m) = mg - Mg 3.6.482 1.3.11-539-6941-176 4 535 1.311-639-8371.372 4.6.6161.311 726-9521.568 4.7.629 1.311-866 1-1351.764 15.57361.311 9344.241.96 y = a(M + m) and T [N] x-m 57
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