Answer:-
Given that:-
a)
observed frequency ,O | expected proportion | expected frequency, E | (O-E) | (O-E)^{2}/E | |
43 | 0.167 | 50.00 | -7.00 | 0.980 | |
58 | 0.167 | 50.00 | 8.00 | 1.280 | |
42 | 0.167 | 50.00 | -8.00 | 1.280 | |
39 | 0.167 | 50.00 | -11.00 | 2.420 | |
57 | 0.167 | 50.00 | 7.00 | 0.980 | |
61 | 0.167 | 50.00 | 11.00 | 2.420 |
chi square test statistic ,
level of siginificance ,
Degree of freedom =k-1=6-1=5
b)P value = 0.0955 [excel function=chisq.dist.rt(test-stat,df)]
Decision : P value <
Reject
DIE IS NOT FAIR
5 XVI. (Hint: See 8.1 and recall the work we did in class for this section.)...
XVI. (Hint: See 8.1 and recall the work we did in class for this
section.)
a. Test the fairness of the die with α = 0.10
Numbers: 1 2 3 4 5 6
Obs: 43 58 42 39 57 61
b. Can you conclude that the die is fair? Why or why not.
XVII. (Hint: See 8.1 and recall the work we did in class for
this section.) From your text, page 420, do #4. Can you conclude
that the...
XIX. (Hint: Recall the work we did for 9.1) 67 3 87 5 85 5 92 7 Test score, y Student Study Hours, 98 10 х a. Computer to two decimal places and give a qualitative meaning to r. b. Compute the coefficient of determination, r, to two decimal places and state the meaning of r2 in the context of the problem. c. Write the equation of the Line of Best Fit for the given data. Compute the slope and...
XIX. (Hint: Recall the work we did for 9.1)
Test score , y
67
85
87
92
98
Student Study Hours, x
3
5
5
7
10
a. Compute r to two decimal places and give a qualitative
meaning to r.
b. Compute the coefficient of determination, r2, to two decimal
places and state the meaning of r2 in the context of the
problem.
c. Write the equation of the Line of Best Fit for the given
data. Compute the...
The ExceptionLab class provided: – Creates an array of 100
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class will abort with an ArrayIndexOutOfBoundsException • Modify
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We roll a fair die repeatedly. Let N be the number of rolls needed to see the first six, and let Y be the number of fives in the first N -1 rolls. In class, we saw that E[Y I N]- (N - 1)/5. Using this, find EiY]. Also, find Cov(Y, N). Hint: N -1 is a geometric random variable. (Why?)
Business Statistics class
Using the data listed below, can you conclude at the 5% level
that the supplier’s assertion is correct?
Must show all work
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