HW #1 - 3
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Apr 3, 2024
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Question 9 L s From HW #1 Problem #4 To find the acceleration of a glider moving down a sloping air track, you measure its velocity at two points (v1 and v2); and the time t it takes between them
....
Assuming all uncertainties are independent and random, and acceleration is v’;v‘ , what should you report for the uncertainty of a? Provide your answer in units of sflz calculated using a = Question 10 0/ 15 pts From HW #1 Problem #5 An Atwood machine consists of two masses m1 and m2 (with m1 > m2) attached to the ends of a light string that passes over a light, frictionless pulley ....
What should you report for the uncertainty of a? Provide your answer in units of m 32
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Related Questions
I need help please
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computational methods - linear regression
do not use spreadsheet program to find answer.
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A flow meter sensor is connected to the microcontroller card to convert the signal and
display it as a volume flow rate (L/min.) on the data show screen. Standard volume
(graduated cylinder) with stopwatch were employed to calibrate the assemble system, and
the calibration results were tabulated as following:
Measuri L/min.
51
52
54.5
57
68
ng value
Real
L/min. 53
55
57
64
71 76
77
0
73
74
80
value
Determine:
1- Absolute relative error (ARE).
2- Mean value, deviation (error) value and standard deviation (σ).
3- Draw the calibration curve.
arrow_forward
Lab 2-Measurement Asynch - Tagged.pdf
Page 4 of 7
?
Part I: Taking Measurements & Estimating Uncertainties for a single measurement
www.stefanelli.eng.br
The mass of the object is_
0
i
Parts on a tripie peam palance
0
0
10 20 30
1
100
2 3
40
200
4
+/-
50 60 70
5
300
7
400
80
Qv Search
8
90
9
500
100
9
10 g
www.stefanelli.eng.br
arrow_forward
5.35 Subsonic aircraft use a pitot tube (impact pressure tube)
and a static pressure port to determine aircraft airspeed
by U =
2Ap
Pair
2PH₂8H
=
where H = Aр/Pнg is
Pair
the differential pressure expressed in either inches Hg
or mm Hg. The value of H can be measured to within
1% (95%) uncertainty. For a measured H of 20 mm Hg,
estimate the airspeed and the uncertainty in airspeed at sea
level due to H. Use International Standard Atmosphere
(ISA) conditions of 15°C and 101,320 Pa abs. For the
densities, use PH₂(kg/m³) = 13595-2.57(°C) ±0.1
and treat dry air as an ideal gas so that pair (kg/m³)
3.4837 x 10³p(Pa abs)/T(K) ± 0.001. Neglect the
uncertainties in the two densities in the analysis.
=
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56.0 mL of two different liquids are poured through a funnel with a narrow exit tube, and the time for
all of the liquid to flow through is recorded. Here are some results:
time to flow through funnel
trial
Liquid X
Liquid Y
1.60 s
3.62 s
1.52 s
3.44 s
1.44 s
3.56 s
Note: the two liquids have the same density.
Which statement below is true about these liquids based only on the data in the table?
O The intermolecular forces in liquid X are stronger than those in liquid Y.
The boiling point of liquid X is higher than the boiling point of liquid Y.
The viscosity of liquid X is greater than the viscosity of liquid Y.
The surface tension of liquid X is greater than the surface tension of liquid Y.
The viscosity of liquid X is less than the viscosity of liquid Y.
3.
arrow_forward
QUESTION 3
Solve the following differential equation in Matlab using ode45.m. Use time interval of 0.1 second. (Don't use options in ode45 to change teh tolerance.)
df (t)
+ƒ (t) ×sin(t) =0
dt
f(0)=0.8.
What is f(t=3.7)?
0.120
0.126
0.491
0.847
0.635
○ 0.695
QUESTION 4
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1| 2 | 3 | 4| 5 | 6 7 8 9 10
Measurement
Flow Rate (liters/hr)| 1066 1022 | 1143 995 1004| 927 | 1024 | 945 979 | 1059
1. The table above contains 10 measurements taken of the volume flow rate through a
pump running at a fixed operating conditions. Find the following statistical quantitie
for this data set:
a. The average flow rate: Vave
liters/hr.
b. The median flow rate: Vmedian
liters/hr.
c. The sample standard deviation: 0,
liters/hr.
arrow_forward
Cardiologists use the short-range scaling exponent α1, which measures the randomness of heart rate patterns, as a tool to assess risk of heart attack. The article “Applying Fractal Analysis to Short Sets of Heart Rate Variability Data” compared values of α1 computed from long series of measurements (approximately 40,000 heartbeats) with those estimated from the first 300 beats to determine how well the long-term measurement (y) could be predicted the short-term one (x). Following are the data (obtained by digitizing a graph).
Short
Long
0.54
0.55
1.02
0.79
1.4
0.81
0.88
0.9
1.68
1.05
1.16
1.05
0.82
1.05
0.93
1.07
1.26
1.1
1.18
1.19
0.81
1.19
0.81
1.2
1.28
1.23
1.18
1.23
0.71
1.24
Note: This problem has a reduced data set for ease of performing the calculations required. This differs from the data set given for this problem in the text.
Compute the least-squares line for predicting the long-term measurement from the short-term measurement.…
arrow_forward
T'sec
In helical spring experiment a
student plotted the graph of T2
versus the oscillating mass (M), and
Used the slope to find the spring
:constant, the value of k is
1.0
0.9
0.8
0.7
0.6
0.5
0.4
0.3
0.2
0.1
0.0
O.
O a. 13.3 N/m
O b. 6.8N/m
O c. 5 N/m
O d. 3.3 N/m
O e. 24 N/m
5
10 15 20 25 30 35 40 45 50 55 60 65
M (9)
70
75
80
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find initial velocity using following equation:
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show working
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The "spring-like effect" in a golf club could be determined by measuring the coeffi cient of restitution (the ratio of the outbound velocity to the
inbound velocity of a golf ball fired at the clubhead). Twelve randomly selected drivers produced by two clubmakers are tested and the
coefficient of restitution measured. The data follow:
Club 1: 0.8406, 0.8104, 0.8234, 0.8198, 0.8235, 0.8562, 0.8123, 0.7976, 0.8184, 0.8265, 0.7773, 0.7871
Club 2: 0.8305, 0.7905, 0.8352, 0.8380, 0.8145, 0.8465, 0.8244, 0.8014, 0.8309, 0.8405, 0.8256, 0.8476
Test the hypothesis that both brands of ball have equal mean overall distance. Use a = 0.05 and assume equal variances. Answer the following
questions regarding the t-test.
1. How many degrees-of-freedom are there in this problem (needed for finding the critical t-
values).
2. What is the absolute values of the critical t-value for this problem? We are using a two-
tailed t-test with a significance level of 5%. (use four significant figures)
3. What is…
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Related Questions
- I need help pleasearrow_forwardcomputational methods - linear regression do not use spreadsheet program to find answer.arrow_forwardA flow meter sensor is connected to the microcontroller card to convert the signal and display it as a volume flow rate (L/min.) on the data show screen. Standard volume (graduated cylinder) with stopwatch were employed to calibrate the assemble system, and the calibration results were tabulated as following: Measuri L/min. 51 52 54.5 57 68 ng value Real L/min. 53 55 57 64 71 76 77 0 73 74 80 value Determine: 1- Absolute relative error (ARE). 2- Mean value, deviation (error) value and standard deviation (σ). 3- Draw the calibration curve.arrow_forward
- Lab 2-Measurement Asynch - Tagged.pdf Page 4 of 7 ? Part I: Taking Measurements & Estimating Uncertainties for a single measurement www.stefanelli.eng.br The mass of the object is_ 0 i Parts on a tripie peam palance 0 0 10 20 30 1 100 2 3 40 200 4 +/- 50 60 70 5 300 7 400 80 Qv Search 8 90 9 500 100 9 10 g www.stefanelli.eng.brarrow_forward5.35 Subsonic aircraft use a pitot tube (impact pressure tube) and a static pressure port to determine aircraft airspeed by U = 2Ap Pair 2PH₂8H = where H = Aр/Pнg is Pair the differential pressure expressed in either inches Hg or mm Hg. The value of H can be measured to within 1% (95%) uncertainty. For a measured H of 20 mm Hg, estimate the airspeed and the uncertainty in airspeed at sea level due to H. Use International Standard Atmosphere (ISA) conditions of 15°C and 101,320 Pa abs. For the densities, use PH₂(kg/m³) = 13595-2.57(°C) ±0.1 and treat dry air as an ideal gas so that pair (kg/m³) 3.4837 x 10³p(Pa abs)/T(K) ± 0.001. Neglect the uncertainties in the two densities in the analysis. =arrow_forward56.0 mL of two different liquids are poured through a funnel with a narrow exit tube, and the time for all of the liquid to flow through is recorded. Here are some results: time to flow through funnel trial Liquid X Liquid Y 1.60 s 3.62 s 1.52 s 3.44 s 1.44 s 3.56 s Note: the two liquids have the same density. Which statement below is true about these liquids based only on the data in the table? O The intermolecular forces in liquid X are stronger than those in liquid Y. The boiling point of liquid X is higher than the boiling point of liquid Y. The viscosity of liquid X is greater than the viscosity of liquid Y. The surface tension of liquid X is greater than the surface tension of liquid Y. The viscosity of liquid X is less than the viscosity of liquid Y. 3.arrow_forward
- QUESTION 3 Solve the following differential equation in Matlab using ode45.m. Use time interval of 0.1 second. (Don't use options in ode45 to change teh tolerance.) df (t) +ƒ (t) ×sin(t) =0 dt f(0)=0.8. What is f(t=3.7)? 0.120 0.126 0.491 0.847 0.635 ○ 0.695 QUESTION 4arrow_forward1| 2 | 3 | 4| 5 | 6 7 8 9 10 Measurement Flow Rate (liters/hr)| 1066 1022 | 1143 995 1004| 927 | 1024 | 945 979 | 1059 1. The table above contains 10 measurements taken of the volume flow rate through a pump running at a fixed operating conditions. Find the following statistical quantitie for this data set: a. The average flow rate: Vave liters/hr. b. The median flow rate: Vmedian liters/hr. c. The sample standard deviation: 0, liters/hr.arrow_forwardCardiologists use the short-range scaling exponent α1, which measures the randomness of heart rate patterns, as a tool to assess risk of heart attack. The article “Applying Fractal Analysis to Short Sets of Heart Rate Variability Data” compared values of α1 computed from long series of measurements (approximately 40,000 heartbeats) with those estimated from the first 300 beats to determine how well the long-term measurement (y) could be predicted the short-term one (x). Following are the data (obtained by digitizing a graph). Short Long 0.54 0.55 1.02 0.79 1.4 0.81 0.88 0.9 1.68 1.05 1.16 1.05 0.82 1.05 0.93 1.07 1.26 1.1 1.18 1.19 0.81 1.19 0.81 1.2 1.28 1.23 1.18 1.23 0.71 1.24 Note: This problem has a reduced data set for ease of performing the calculations required. This differs from the data set given for this problem in the text. Compute the least-squares line for predicting the long-term measurement from the short-term measurement.…arrow_forward
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