The mean for a data set is 66. The standard deviation is 2 , and the z score is 0.55. Find a raw score.What is the raw score?(Type an integer or a decimal.) z-Score Table0.080.070.06Z0.050.040.010.030.0253188527900.500005239251994+0515955039951197507985714256749563605596655567+0.15398354380551725477661026.60642.6025759871+0.25948358317579265909558706.64803644316405863683+0.363307.617916217262930625526772467364.68439.68082+0.4.65910.65542.66276.6700366640.71226.71904.71566.70884+0.569146.705406984769497.70194.74537.74215.75175.74857+0.6.72575.7290773237.73565 .73891.77637.77337.78230.77935+0.7.75804.76115.77035.76730.7642481057807858051180234+0.8.799557967379389.79103.78814831478364683398+0.9828948263981594821218185982381859938554385769+18531485083.8413484849846148437587900876988810087493+1.1864338665087286870768686489617899738979689435+1.28925188493 8868689065888779130891621.9146691149+1.39098890320 904909065890824+1.4930569292292785919249264792507923649222092073+1.59394394295941799406293822.9369993574.93319.93448+1.6945209535295254950539495094845947389463095154+1.7955439563796246959079581896080959949572896164+1.89640796485965629663896712967849685696926.96995+1.99712897257971939738197320.97441975009755897615+29772597778978319793297982980309807798124978829838298341+2.19821498257 .9830098422984619850098537+2.2986109864598679987139874598778988099884098870+2.3989569892898983990109903699061990869911199134+2.499180992029922499245992669928699324.9930599343+2.599379 9939699430994139944699461.994779949299506+2.6995349956099573.995859959899609.9962199632995479966499653+2.7996839970299693.99711997209972899774.99781997889979599801.9983699841 .998469985199856.998829988699889998939989699674+2.899752 99760 9976799744+2.9 998139983199819 .99825+3 99865 .99869 99874 99878+3.1.9991099906.99913.99903+3.2 99931 99934 .9993699938 .99940 99942+3.3 99952 .99953 .99955 .99957 .9995899960 .99961+3.4 99966 99968 99969 99970 .99971 .99972 99973+3.5 .99977 99978 99978 .99979 99980 .99981 99981.99916.99918.99921999249992699944 .99946 .99948.99962 9996499974.99975.999829998399984 99985 9998599989 99990 9999099987+3.6+3.7+3.89998899987.99991 99992999889999299986 9998699990 .9999199993 999949999499994 9999499995 .99995 99996 .99996 99996 99996 9999699997 99997 99997 99997 99997 99997 999989999299993 .9999399995+3.999995+499996 9999799998 99998Cavemem0.095358657535.6140965173.68793.72240.75490.7852481327838918621488298901479177493189944089544996327970629767098169985749889999158993619952099643997369980799861.9990099929999509996599976999839998999992999959999799998€E6

Answered: Find a raw score. What is the raw…

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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Question

The mean for a data set is 66. The standard deviation is 2 , and the z score is 0.55. Find a raw score. What is the raw score? (Type an integer or a decimal.)

z-Score Table
0.08
0.07
0.06
Z
0.05
0.04
0.01
0.03
0.02
53188
52790
0
.50000
52392
51994
+0
51595
50399
51197
50798
57142
56749
56360
55966
55567
+0.1
53983
54380
55172
54776
61026
.60642
.60257
59871
+0.2
59483
58317
57926
59095
58706
.64803
64431
64058
63683
+0.3
63307
.61791
62172
62930
62552
67724
67364
.68439
.68082
+0.4
.65910
.65542
.66276
.67003
66640
.71226
.71904
.71566
.70884
+0.5
69146
.70540
69847
69497
.70194
.74537
.74215
.75175
.74857
+0.6
.72575
.72907
73237
.73565 .73891
.77637
.77337
.78230
.77935
+0.7
.75804
.76115
.77035
.76730
.76424
81057
80785
80511
80234
+0.8
.79955
79673
79389
.79103
.78814
83147
83646
83398
+0.9
82894
82639
81594
82121
81859
82381
85993
85543
85769
+1
85314
85083
.84134
84849
84614
84375
87900
87698
88100
87493
+1.1
86433
86650
87286
87076
86864
89617
89973
89796
89435
+1.2
89251
88493 88686
89065
88877
91308
91621
.91466
91149
+1.3
90988
90320 90490
90658
90824
+1.4
93056
92922
92785
91924
92647
92507
92364
92220
92073
+1.5
93943
94295
94179
94062
93822
.93699
93574
.93319
.93448
+1.6
94520
95352
95254
95053
94950
94845
94738
94630
95154
+1.7
95543
95637
96246
95907
95818
96080
95994
95728
96164
+1.8
96407
96485
96562
96638
96712
96784
96856
96926
.96995
+1.9
97128
97257
97193
97381
97320
.97441
97500
97558
97615
+2
97725
97778
97831
97932
97982
98030
98077
98124
97882
98382
98341
+2.1
98214
98257 .98300
98422
98461
98500
98537
+2.2
98610
98645
98679
98713
98745
98778
98809
98840
98870
+2.3
98956
98928
98983
99010
99036
99061
99086
99111
99134
+2.4
99180
99202
99224
99245
99266
99286
99324
.99305
99343
+2.5
99379 99396
99430
99413
99446
99461
.99477
99492
99506
+2.6
99534
99560
99573
.99585
99598
99609
.99621
99632
99547
99664
99653
+2.7
99683
99702
99693
.99711
99720
99728
99774
.99781
99788
99795
99801
.99836
99841 .99846
99851
99856
.99882
99886
99889
99893
99896
99674
+2.8
99752 99760 99767
99744
+2.9 99813
99831
99819 .99825
+3 99865 .99869 99874 99878
+3.1
.99910
99906
.99913
.99903
+3.2 99931 99934 .99936
99938 .99940 99942
+3.3 99952 .99953 .99955 .99957 .99958
99960 .99961
+3.4 99966 99968 99969 99970 .99971 .99972 99973
+3.5 .99977 99978 99978 .99979 99980 .99981 99981
.99916
.99918
.99921
99924
99926
99944 .99946 .99948
.99962 99964
99974
.99975
.99982
99983
99984 99985 99985
99989 99990 99990
99987
+3.6
+3.7
+3.8
99988
99987
.99991 99992
99988
99992
99986 99986
99990 .99991
99993 99994
99994
99994 99994
99995 .99995 99996 .99996 99996 99996 99996
99997 99997 99997 99997 99997 99997 99998
99992
99993 .99993
99995
+3.9
99995
+4
99996 99997
99998 99998
C
ave
mem
0.09
53586
57535
.61409
65173
.68793
.72240
.75490
.78524
81327
83891
86214
88298
90147
91774
93189
94408
95449
96327
97062
97670
98169
98574
98899
99158
99361
99520
99643
99736
99807
99861
.99900
99929
99950
99965
99976
99983
99989
99992
99995
99997
99998
€
E
6

Definition Definition Measure of central tendency that is the average of a given data set. The mean value is evaluated as the quotient of the sum of all observations by the sample size. The mean, in contrast to a median, is affected by extreme values. Very large or very small values can distract the mean from the center of the data. Arithmetic mean: The most common type of mean is the arithmetic mean. It is evaluated using the formula: μ = 1 N ∑ i = 1 N x i Other types of means are the geometric mean, logarithmic mean, and harmonic mean. Geometric mean: The nth root of the product of n observations from a data set is defined as the geometric mean of the set: G = x 1 x 2 ... x n n Logarithmic mean: The difference of the natural logarithms of the two numbers, divided by the difference between the numbers is the logarithmic mean of the two numbers. The logarithmic mean is used particularly in heat transfer and mass transfer. ln x 2 − ln x 1 x 2 − x 1 Harmonic mean: The inverse of the arithmetic mean of the inverses of all the numbers in a data set is the harmonic mean of the data. 1 1 x 1 + 1 x 2 + ...

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