54. A card-dealing machine deals spades (1), hearts (2), dubs (3), and diamonds (4) at random as if from an infinite dedk. In randomness dcheck, 1,600 cards were dealt and counted. The results are shown below. Sult Observed Spades Hearts Clubs Diamonds To test if the poker-dealing machine deals cards at random, the null and alternative hypotheses are A Ho: Pi P2 = p3 p4 0, HA: Not all population proportions are equal to 0,25 B. Ho: P1 P2 = p3 P4 0.25, HA: Not all population proportions are equal to 0,25 C. Ho: P1 p2 = p3 p4 1, HA: Not all population proportions are equal to 0,25 D. Họ: Pi = P2 = P3 = p4 0.20, HA: Not all population proportions are equal to 0,20 410 405 370 415 %3D %3D %3D %3D

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54. A card-dealing machine deals spades (1), hearts (2), dubs (3), and diamonds (4) at random
as if from an infinite deck. In randomness check, 1,600 cards were dealt and counted. The
results are shown below.
Sult
Observed
Spades
Hearts
410
405
Clubs
370
Diamonds
415
To test if the poker-dealing machine deals cards at random, the null and alternative
hypotheses are
A. Ho: P1 P2 = P3 = P4 = 0, HA: Not all population proportions are equal to 0,25
B. Ho: P1 = P2 = P3 = P4 = 0.25, HA: Not all population proportions are equal to 0,25
C. Ho: P1 = P2 = p3 = P4 = 1, HA: Not all population proportions are equal to 0,25
D. Ho: P1 = P2 = P3 = p. = 0.20, HA: Not all population proportions are equal to 0,20
%3D
%3D
%3D
55. A university has six colleges and takes a poll to gauge student support for a tuition increase.
The university wants to ensure each college is represented fairly. The below table shows the
observed number of students who participate in the poll from each college and the actual
proportion of students in each college.
College
Proportion
o20
Observed,
1.
457
2.
206
0.08
792
0.29
336
015
373
015
For the goodness-of-fit test, the assumed degrees of freedom are
A. 2
В. 3
C. 4
D. 5
56. For the chi-square test of a contingency table, the expected cell frequencies are found as
A. the row total multiplied by the column total divided by the sample size
B. the observed cell frequency
C. (r-1)(c-1)
D. rC
Transcribed Image Text:54. A card-dealing machine deals spades (1), hearts (2), dubs (3), and diamonds (4) at random as if from an infinite deck. In randomness check, 1,600 cards were dealt and counted. The results are shown below. Sult Observed Spades Hearts 410 405 Clubs 370 Diamonds 415 To test if the poker-dealing machine deals cards at random, the null and alternative hypotheses are A. Ho: P1 P2 = P3 = P4 = 0, HA: Not all population proportions are equal to 0,25 B. Ho: P1 = P2 = P3 = P4 = 0.25, HA: Not all population proportions are equal to 0,25 C. Ho: P1 = P2 = p3 = P4 = 1, HA: Not all population proportions are equal to 0,25 D. Ho: P1 = P2 = P3 = p. = 0.20, HA: Not all population proportions are equal to 0,20 %3D %3D %3D 55. A university has six colleges and takes a poll to gauge student support for a tuition increase. The university wants to ensure each college is represented fairly. The below table shows the observed number of students who participate in the poll from each college and the actual proportion of students in each college. College Proportion o20 Observed, 1. 457 2. 206 0.08 792 0.29 336 015 373 015 For the goodness-of-fit test, the assumed degrees of freedom are A. 2 В. 3 C. 4 D. 5 56. For the chi-square test of a contingency table, the expected cell frequencies are found as A. the row total multiplied by the column total divided by the sample size B. the observed cell frequency C. (r-1)(c-1) D. rC
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