(14) Plot the six points (s, A (s)) on the graph of A for s e {0.125,0.135,0.145,0.195,0.205,0.215}. (1.5) At what valuces of s ("Secing") on the horizontal axis in Figure 1 is A (s) the largest?

MATLAB: An Introduction with Applications
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Author:Amos Gilat
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Chapter1: Starting With Matlab
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Question
4
1/1
Problem on Areas From Data
1
1000
800
1,4 and
s Only,
600
1.S
400
200
1
2
3
4
5
Seeing [arcsec]
Figure 1: A plot of a function, based on data from [1].
Table 1: The first twenty values of the function in Figure 1, based on data from {[Y.
Secing [arcsec]
Number of mecasurements
Seeing [arcsec]
Number of measurements
Seeing [arcsec]
Number of measurements
0.13
0.14
0,15
0.16
0.17
0.18 0.19
0.20
4
17
192
685
94
46
0,23 0,24
144
271
0,21
0.22
0.25
0.26
0.27
0.28
0.29
0.30
405
409
447
460
503
508
1045
536
0.34 0.35
548
56
0.31 0.32
0.33
0.36
0.37
0.38
0.39 0.40
560
507
543
492
557
558
504
936
Problem 1 Figure 1 shows a plot of a function. Table 1 lists specific valucs of the same function in Figure 1.
Denote the function by N in Figure 1 and Table 1.
The first entry in Table 1 means that the value 0.13 was measured exactly N (0.13) = 4 times.
The second entry in Table 1 means that the value 0.14 was measured exactly N (014) = 17 times.
Denote by A (s) the number of measurements whose values do not exceed s.
For instance, A (0.125) = 0 because all the measurements have values that exceed 0.125.
Similarly, A (0.135) = 4 because only 4 measurements have values that do not exceed 0.135.
Likewise, A (0.145) = 21 because only 21 measurements have values that do not exceed 0.145.
(1.1) Calculate A (0.195)
(1.2) Calculate A (0.205)
(1.3) Calculate A (0.215)
(1.4) Plot the six points (8, A (s)) on the graph of A for s e {0.125,0.135, 0.145,0.195,0.205,0.215}.
(1.5) At what values of s ("Secing") on the horizontal axis in Figure 1 is A (s) the largest?
Number of measurements []
Transcribed Image Text:1/1 Problem on Areas From Data 1 1000 800 1,4 and s Only, 600 1.S 400 200 1 2 3 4 5 Seeing [arcsec] Figure 1: A plot of a function, based on data from [1]. Table 1: The first twenty values of the function in Figure 1, based on data from {[Y. Secing [arcsec] Number of mecasurements Seeing [arcsec] Number of measurements Seeing [arcsec] Number of measurements 0.13 0.14 0,15 0.16 0.17 0.18 0.19 0.20 4 17 192 685 94 46 0,23 0,24 144 271 0,21 0.22 0.25 0.26 0.27 0.28 0.29 0.30 405 409 447 460 503 508 1045 536 0.34 0.35 548 56 0.31 0.32 0.33 0.36 0.37 0.38 0.39 0.40 560 507 543 492 557 558 504 936 Problem 1 Figure 1 shows a plot of a function. Table 1 lists specific valucs of the same function in Figure 1. Denote the function by N in Figure 1 and Table 1. The first entry in Table 1 means that the value 0.13 was measured exactly N (0.13) = 4 times. The second entry in Table 1 means that the value 0.14 was measured exactly N (014) = 17 times. Denote by A (s) the number of measurements whose values do not exceed s. For instance, A (0.125) = 0 because all the measurements have values that exceed 0.125. Similarly, A (0.135) = 4 because only 4 measurements have values that do not exceed 0.135. Likewise, A (0.145) = 21 because only 21 measurements have values that do not exceed 0.145. (1.1) Calculate A (0.195) (1.2) Calculate A (0.205) (1.3) Calculate A (0.215) (1.4) Plot the six points (8, A (s)) on the graph of A for s e {0.125,0.135, 0.145,0.195,0.205,0.215}. (1.5) At what values of s ("Secing") on the horizontal axis in Figure 1 is A (s) the largest? Number of measurements []
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