Listed below are ages of actresses and actor at the times that they won Oscars for best actress or actor. The data are paired according to the years that they won. Use a 0.05 significance level to test the claim that the winner of the best actress Oscar is younger than the winner of the best actor Oscar. Actresses 28 32 27 27 26 24 25 29 41 40 27 42 33 21 35 Actors 62 41 52 41 34 40 56 41 39 49 48 56 42 62 29 a. Fill in the table with the appropriate signs. Actresses 28 32 27 27 26 24 25 29 41 40 27 42 33 21 35 Actors 62 41 52 41 34 40 56 41 39 49 48 56 42 62 29 Sign: nothing nothing nothing nothing nothing nothing nothing nothing nothing nothing nothing nothing nothing nothing nothing b. State Upper H 0 and Upper H 1 . A. Upper H 0 : Median of differences equals 0 comma Upper H 1 : Median less than 0 B. Upper H 0 : Median of differences equals 0 comma Upper H 1 : Median not equals 0 C. Upper H 0 : Median of differences equals 0 comma Upper H 1 : Median greater than 0 c. Calculate x and n and find the critical value x = nothing n = nothing Critical value = nothing d. State the technical conclusion. A. Reject Upper H 0 B. Do not reject Upper H 0 e. State the final conclusion. A. There is sufficient evidence to warrant rejection of the claim. B. There is not sufficient sample evidence to support the claim. C. There is not sufficient evidence to warrant rejection of the claim. D. The sample data support the claim. f. Do the winners of the best actress Oscar appear to be younger than the winners of the best actor Oscar?
Listed below are ages of actresses and actor at the times that they won Oscars for best actress or actor. The data are paired according to the years that they won. Use a 0.05 significance level to test the claim that the winner of the best actress Oscar is younger than the winner of the best actor Oscar. Actresses 28 32 27 27 26 24 25 29 41 40 27 42 33 21 35 Actors 62 41 52 41 34 40 56 41 39 49 48 56 42 62 29 a. Fill in the table with the appropriate signs. Actresses 28 32 27 27 26 24 25 29 41 40 27 42 33 21 35 Actors 62 41 52 41 34 40 56 41 39 49 48 56 42 62 29 Sign: nothing nothing nothing nothing nothing nothing nothing nothing nothing nothing nothing nothing nothing nothing nothing b. State Upper H 0 and Upper H 1 . A. Upper H 0 : Median of differences equals 0 comma Upper H 1 : Median less than 0 B. Upper H 0 : Median of differences equals 0 comma Upper H 1 : Median not equals 0 C. Upper H 0 : Median of differences equals 0 comma Upper H 1 : Median greater than 0 c. Calculate x and n and find the critical value x = nothing n = nothing Critical value = nothing d. State the technical conclusion. A. Reject Upper H 0 B. Do not reject Upper H 0 e. State the final conclusion. A. There is sufficient evidence to warrant rejection of the claim. B. There is not sufficient sample evidence to support the claim. C. There is not sufficient evidence to warrant rejection of the claim. D. The sample data support the claim. f. Do the winners of the best actress Oscar appear to be younger than the winners of the best actor Oscar?
Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter10: Statistics
Section10.6: Summarizing Categorical Data
Problem 30PPS
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Question
Listed below are ages of actresses and actor at the times that they won Oscars for best actress or actor. The data are paired according to the years that they won. Use a 0.05 significance level to test the claim that the winner of the best actress Oscar is younger than the winner of the best actor Oscar.
Actresses
|
28
|
32
|
27
|
27
|
26
|
24
|
25
|
29
|
41
|
40
|
27
|
42
|
33
|
21
|
35
|
|||||
Actors
|
62
|
41
|
52
|
41
|
34
|
40
|
56
|
41
|
39
|
49
|
48
|
56
|
42
|
62
|
29
|
a. Fill in the table with the appropriate signs.
Actresses
|
28
|
32
|
27
|
27
|
26
|
24
|
25
|
29
|
41
|
40
|
27
|
42
|
33
|
21
|
35
|
|||||
Actors
|
62
|
41
|
52
|
41
|
34
|
40
|
56
|
41
|
39
|
49
|
48
|
56
|
42
|
62
|
29
|
Sign:
|
nothing
|
nothing
nothing
nothing
nothing
nothing
nothing
nothing
nothing
nothing
nothing
nothing
nothing
nothing
nothing
b. State
Upper H 0
and
Upper H 1
.
A.
Upper H 0 : Median of differences equals 0 comma Upper H 1 : Median less than 0
B.
Upper H 0 : Median of differences equals 0 comma Upper H 1 : Median not equals 0
C.
Upper H 0 : Median of differences equals 0 comma Upper H 1 : Median greater than 0
c. Calculate x and n and find the critical value
x =
nothing
n =
nothing
Critical value = nothing
d. State the technical conclusion.
A.
Reject Upper H 0
B.
Do not reject Upper H 0
e. State the final conclusion.
A.
There is sufficient evidence to warrant rejection of the claim.
B.
There is not sufficient sample evidence to support the claim.
C.
There is not sufficient evidence to warrant rejection of the claim.
D.
The sample data support the claim.
f. Do the winners of the best actress Oscar appear to be younger than the winners of the best actor Oscar?
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