A 1 Initial velocity: B с D E F G H 5.2419 m/s 2 Initial position: 11.087 m/s Position vs Time 3 acceleration: 3.3702 m/s^2 4000 4 error bars: 210.05 m 3500 y= 1.6851x²+5.7419x+11.087 5 3000 6 time, s position, m 7 1 18.014 8 3 41.979 9 5 79.424 Position, m 2500 2000 1500 10 7 130.35 1000 11 12 13 14 15 16 17 =མག་་༧༧་ 9 194.76 500 11 272.64 0 13 364.01 0 -500 20 15 468.86 10 20 30 40 50 Time, s 17 587.19 19 719 21 864.29 Theory Consider the equation 1 that described the dependence of position x on time. 1 x = -at² + vot + xo (1) where a is the acceleration, t is time, vo is the initial velocity and x is the initial position. You will use Excel or similar software and the eq. 1 to complete this assignment. You will write the report using the format that is described in this manual. Analysis To analyze the eq. 1, you will first set up the problem. For initial position, use the following: =RAND()*100. For initial velocity: =RAND()*20. For the acceleration:=RAND()*5. And for error bars: =(0.4+RAND())*200. Set up the time column. You can start at 0 or any other value, the increment should be at least 2 seconds, and create at least 50 points. (Hint - don't just type all numbers manually!). Enter the eq. 1 into the column called position or distance (remember units for each!! Remember static cells with $$). Make the scatter plot - no connecting lines etc., only dots. Set the error bars to the value in 'error bars'. Add trendline (what type should it be and why?). Show the fit equation. Do the fit parameters correspond to the ones that you set initially? Remember to label the axis! All helpful hints are in the video that is provided. Other resources also exist!
A 1 Initial velocity: B с D E F G H 5.2419 m/s 2 Initial position: 11.087 m/s Position vs Time 3 acceleration: 3.3702 m/s^2 4000 4 error bars: 210.05 m 3500 y= 1.6851x²+5.7419x+11.087 5 3000 6 time, s position, m 7 1 18.014 8 3 41.979 9 5 79.424 Position, m 2500 2000 1500 10 7 130.35 1000 11 12 13 14 15 16 17 =མག་་༧༧་ 9 194.76 500 11 272.64 0 13 364.01 0 -500 20 15 468.86 10 20 30 40 50 Time, s 17 587.19 19 719 21 864.29 Theory Consider the equation 1 that described the dependence of position x on time. 1 x = -at² + vot + xo (1) where a is the acceleration, t is time, vo is the initial velocity and x is the initial position. You will use Excel or similar software and the eq. 1 to complete this assignment. You will write the report using the format that is described in this manual. Analysis To analyze the eq. 1, you will first set up the problem. For initial position, use the following: =RAND()*100. For initial velocity: =RAND()*20. For the acceleration:=RAND()*5. And for error bars: =(0.4+RAND())*200. Set up the time column. You can start at 0 or any other value, the increment should be at least 2 seconds, and create at least 50 points. (Hint - don't just type all numbers manually!). Enter the eq. 1 into the column called position or distance (remember units for each!! Remember static cells with $$). Make the scatter plot - no connecting lines etc., only dots. Set the error bars to the value in 'error bars'. Add trendline (what type should it be and why?). Show the fit equation. Do the fit parameters correspond to the ones that you set initially? Remember to label the axis! All helpful hints are in the video that is provided. Other resources also exist!
College Physics
1st Edition
ISBN:9781938168000
Author:Paul Peter Urone, Roger Hinrichs
Publisher:Paul Peter Urone, Roger Hinrichs
Chapter1: Introduction: The Nature Of Science And Physics
Section: Chapter Questions
Problem 1PE: The speed limit on some interstate highways is roughly 100 km/h. (a) What is this in meters per...
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Question
help i dont understand this it should look like something like this picture. help me with the steps
Transcribed Image Text:A
1 Initial velocity:
B
с
D
E
F
G
H
5.2419 m/s
2 Initial position:
11.087 m/s
Position vs Time
3 acceleration:
3.3702 m/s^2
4000
4
error bars:
210.05 m
3500
y= 1.6851x²+5.7419x+11.087
5
3000
6 time, s
position, m
7
1 18.014
8
3 41.979
9
5 79.424
Position, m
2500
2000
1500
10
7 130.35
1000
11
12
13
14
15
16
17
=མག་་༧༧་
9 194.76
500
11 272.64
0
13 364.01
0
-500
20
15 468.86
10
20
30
40
50
Time, s
17 587.19
19
719
21 864.29
Transcribed Image Text:Theory
Consider the equation 1 that described the dependence of position x on time.
1
x = -at² + vot + xo
(1)
where a is the acceleration, t is time, vo is the initial velocity and x is the initial position.
You will use Excel or similar software and the eq. 1 to complete this assignment. You
will write the report using the format that is described in this manual.
Analysis
To analyze the eq. 1, you will first set up the problem. For initial position, use the
following: =RAND()*100. For initial velocity: =RAND()*20. For the acceleration:=RAND()*5.
And for error bars: =(0.4+RAND())*200.
Set up the time column. You can start at 0 or any other value, the increment should be at
least 2 seconds, and create at least 50 points. (Hint - don't just type all numbers manually!).
Enter the eq. 1 into the column called position or distance (remember units for each!! Remember
static cells with $$). Make the scatter plot - no connecting lines etc., only dots. Set the error bars
to the value in 'error bars'. Add trendline (what type should it be and why?). Show the fit
equation. Do the fit parameters correspond to the ones that you set initially? Remember to label
the axis! All helpful hints are in the video that is provided. Other resources also exist!
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