Click the icon to view the table of critical t-values. (a) Determine a point estimate for the population mean. A point estimate for the population mean is (Round to two decimal places as needed.)
Click the icon to view the table of critical t-values. (a) Determine a point estimate for the population mean. A point estimate for the population mean is (Round to two decimal places as needed.)
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
Related questions
Question

Transcribed Image Text:Table of Critical t-Values
s
Degrees of
Freedom 0.25 01.20
1
2
2
3
4
wed ddddd 200立方 共村构或构 法构有肉用 北到成试论消防战武幕高度的文早注重,
1000
0.741
0.727
1.000 1.376 1963
0.816 1061 1.386
0.765 0.978 1250
-Ain
Fight
10090
PRVO
0.15 6.10
3.478
1886
1638
0,941 1190 1.533
0.930 1.156 1476 2015
0.718 0.906
1440 1943
6711 0.806 1119 1415 18605
0706 0.889 1108 1.347 1.860
0.703 0883 1100 1.383 1.833
0.700 0.879
1372
1812
PETT
0.897 0.876 LOW
0.605 0.873
0.604 0.870 1079 1.350
0.692 0.368 1076
0.601 0.8661074
0.4090 0.865 1071
0.689 0,863 1069
1.333 1.740
0.688 0862 1067 1330
0.861 1066 1.328
0.687 OURGO 1064
1.325
1323 1.721
0.686 0.859 1063
0.686 0.85 1061
1321 1.717
0.685 0.858 1060 1.319 1.714
0.685 0.857 1059 1.318 1.711
0.684 0.856 1058 1316 1.306
0.856 LOSS
0684 0.355 1057
0.683 0.855 1056
0.683 0.854 1055
0.083 0.854 1055
0001
ISKO
Degrees of 0.25
Freedom
3.700
3.400
2.896 3.355
2821 3.250 3.000
2764
3.581
1363 1.796
3.169
2718 3.106
2682 3.055
2450 3.012
1083 1.356 1.782 2.179
1.771
1.761
1341 1.753
1337 1.346
2.360
2.145
2624 2977
3336
2.331 2.249 2602 2947 1396
2120
0.662 DASS 1054
0.682 0.853
0.682 0.853
0.682 0852
0.682 OAS
Distribution
Area in Right Tul
01.05 0.0125 0.02
0.01 0.005 0.0025
6.314 12.706 15.04 31.821 63.687 122321 318309636619
2.430 4.303 4349 6.965 9925 14.0889 22.327 31.500
2.353 3382 3412 4541 5841 7453 10.215 12.924
2132
2.776 2.909 3747 4.604 5.508 7173 8610
2.571 2.157 3.365 4.832 4.773 5.803 6.869
2.447
2.365
2.97
2.306 2.449
310
2.398
2.350
0.681 0.852 1052 1.306
0681 0.851
0.681 0.851
0.681
0.681 0.851 1050 1308 1464
1901
1901
1487
1305
1.304 1686
1060 1304 1685
SPOT
0.679 0.549 1047
0.679 0.848
1299 1676
1296 1671
0678 0.847 1044 1294 1667
2.235
2.324
1.734 2.101 2.314
1.729 2008
2315
1.725 2086
201
0678
0.546 1043 1292 1664
0677 0.546 1042 1291 1462
0677 0,545
1290 1000
0675 0.542 1037 1242 1646
0.842 1036 1282 1645
0674
2.262
2.228
2.328
2303
2312
LINKE
2.000 2.399 2.518 2831
2014 2.383 2.506 2819
2.069 2.177
2.064 2172
2.367
2021
2009
2.000
1994 2045
1990
19867
4317
4.029
1984
2011
1962 2056
1960
2054
DON'T
4.785
3.843 4.501
2492
2797
2485 2787
2479 2779
2002 2.150 2473 2771 3.857 3421
3,435
3.406
3.674
3.396
3.659
2453 2344
1315 1.706 2006 2.02
1314 1.703
1313 1.701 2048 2.154 2467 2763 3047
1311 1.609 2.045 2.150 2462 2756 3.038
1310 1600 2042 2147 2457 2.750 3.000 3.385 3646
1309 1006 2040 2344
1054 1309 1004 2017 2341 2449 2738
1053 1.308 1662 2035 2.138 2445 2733
1052 1307 1.601 2.032 2136 2441 272
1052
1600 2.000 2.133 2436 2724
2434 2719
2431 2715
2.028
2.026
2.131
2.139
2.024 2327 2429 2712
2.125
2436 2708
2.123 2433 2704
2400 2478
2937
2390 2660 2.915
2.381 264 2.309
2.309
LOVE
4,781
4297
4344 4.587
4.025
3.930
3372 3852
3,787
3.733
3.428
2.583 2921
2.567 2.898
2552 2878
2.539 2861
2.538 2845 3.153
3.135
0.001 0.0005
1252
3606
3.222 3646
3.197 3610
3.174 3.579
3.952
1.022 3375
3.015 3365
3.008 3.356
3.119
3.304 3485 3.768
3091
3.467
3.745
3.078 3.450
3.725
2.364 2636 2871
2.330 2.581 2.813
2326 25%
5.999
5.408
5041
3.527 3819
3.505 3.792
0.20 0.15 0.10 0.05 0.025 BU02 0.01 0.005 0.0025
Distribution
3.211
2.334 2639 2007 3.195
238 2632
3.383
4.437
4318
4.221
4.140
4075
3633
3.622
3611
3.002 3348 3601
2.996
3.591
2.990 3333 3.382
2.983 3336 3.574
2980 3.319 3.566
2976 3313
3.558
2971 3.307 3551
4015
3.965
3.922
3.883
3.850
3,174
3.006
3.361 3.496
3232 3.460
û
3.707
3.600
3.390
3.300
3,000 3291
0.001 0.0005
3435
3416
3.402
0
- X

Transcribed Image Text:t
K
The following data represent the pH of rain for a random sample of 12
rain dates. A normal probability plot suggests the data could come from
a population that is normally distributed. A boxplot indicates there are
no outliers. Complete parts a) through d) below.
Click the icon to view the table of critical t-values.
ame
(a) Determine a point estimate for the population mean.
A point estimate for the population mean is.
(Round to two decimal places as needed.)
5.30
5.02
5.29
5.72
4.57
4.76
5.24
4.74
4.56
4.80
5.19
5.68
n
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