At this point, what can you conclude about Group 1? Group 1 has significantly higher VIQ than Group 2 O Group 1 has significantly lower VIQ than Group 2 Group 1 does not differ in VIQ from Group 2 O None of the above

MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
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Question

VIQ = Verbal IQ

Group 1 = 5-25 Years Old

Group 2 = 26- 59 Years Old

Group 3 = 60- 92 Years Old

At this point, what can you conclude about Group 1?
Group 1 has significantly higher VIQ than Group 2
Group 1 has significantly lower VIQ than Group 2
Group 1 does not differ in VIQ from Group 2
None of the above
Transcribed Image Text:At this point, what can you conclude about Group 1? Group 1 has significantly higher VIQ than Group 2 Group 1 has significantly lower VIQ than Group 2 Group 1 does not differ in VIQ from Group 2 None of the above
Descriptives
WAIS-R verbal IQ
95% Confidence Interval for
Mean
Mean
Std. Deviation
Std. Error
Lower Bound
Upper Bound
Minimum
Maximum
1
185
105.66
11.896
.875
103.94
107.39
81
138
380
107.99
12.935
.664
106.69
109.30
67
150
3
185
113.45
11.933
.877
111.72
115.18
78
146
Total
750
108.77
12.748
.465
107.85
109.68
67
150
ANOVA
WAIS-R verbal IQ
Sum of
Squares
df
Mean Square
F
Sig.
Between Groups
6072.641
2
3036.321
19.612
<.001
Within Groups
115648.057
747
154.817
Total
121720.699
749
2.
Transcribed Image Text:Descriptives WAIS-R verbal IQ 95% Confidence Interval for Mean Mean Std. Deviation Std. Error Lower Bound Upper Bound Minimum Maximum 1 185 105.66 11.896 .875 103.94 107.39 81 138 380 107.99 12.935 .664 106.69 109.30 67 150 3 185 113.45 11.933 .877 111.72 115.18 78 146 Total 750 108.77 12.748 .465 107.85 109.68 67 150 ANOVA WAIS-R verbal IQ Sum of Squares df Mean Square F Sig. Between Groups 6072.641 2 3036.321 19.612 <.001 Within Groups 115648.057 747 154.817 Total 121720.699 749 2.
Expert Solution
Step 1

Confidence interval give a range of values for the unknown parameter of the population. The width of confidence interval increases with increase in confidence level.

Measure of central tendency measures the central or average value of a dataset. Measured of dispersion measures the spread of the data.

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