In a study to estimate the proportion of residents in a certain city and its suburbs who favor the construction of a nuclear power plant, it is found that 77 of 125 urban residents favor the construction while only 56 of 100 suburban residents are in favor. Is there a significant difference between the proportions of urban and suburban residents who favor construction of the nuclear plant? Make use of a P-value. Click here to view page 1 of the standard normal distribution table. Click here to view page 2 of the standard normal distribution table. Let urban residents correspond to population 1, let suburban residents correspond to population 2, and let a success be a resident who favors the construction of a nuclear power plant. Identify the null and alternative hypotheses. OA. Ho: P1 P2 H₁: P₁ P2 D. Ho: P₁ P2 H₁: P₁ = P2 Find the test statistic. B. Ho: P₁ = P2 H₁: P₁ P2 Find the P-value. E. Ho: P₁ = P2 H₁: P₁ P2 .85 (Round to two decimal places as needed.) (Round to three decimal places as needed.) C. Ho: P₁ P2 H₁: P₁ = P2 F. Ho: P₁ P2 H₁: P₁ = P₂

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In a study to estimate the proportion of residents in a certain city and its suburbs who
favor the construction of a nuclear power plant, it is found that 77 of 125 urban residents
favor the construction while only 56 of 100 suburban residents are in favor. Is there a
significant difference between the proportions of urban and suburban residents who
favor construction of the nuclear plant? Make use of a P-value.
Click here to view page 1 of the standard normal distribution table.
Click here to view page 2 of the standard normal distribution table.
Let urban residents correspond to population 1, let suburban residents correspond to
population 2, and let a success be a resident who favors the construction of a nuclear
power plant. Identify the null and alternative hypotheses.
A. Ho: P₁ = P2
H₁: P₁ P2
D. Ho: P₁ #P2
H₁: P₁ = P2
Find the test statistic.
...
Find the P-value.
B. Ho: P₁ = P2
H₁: P₁ P2
E. Ho: P₁ = P2
H₁: P₁ P2
.85 (Round to two decimal places as needed.)
(Round to three decimal places as needed.)
C. Ho: P₁ > P2
H₁: P₁ = P2
F. Ho: P1
P2
H₁: P₁ = P2
Transcribed Image Text:In a study to estimate the proportion of residents in a certain city and its suburbs who favor the construction of a nuclear power plant, it is found that 77 of 125 urban residents favor the construction while only 56 of 100 suburban residents are in favor. Is there a significant difference between the proportions of urban and suburban residents who favor construction of the nuclear plant? Make use of a P-value. Click here to view page 1 of the standard normal distribution table. Click here to view page 2 of the standard normal distribution table. Let urban residents correspond to population 1, let suburban residents correspond to population 2, and let a success be a resident who favors the construction of a nuclear power plant. Identify the null and alternative hypotheses. A. Ho: P₁ = P2 H₁: P₁ P2 D. Ho: P₁ #P2 H₁: P₁ = P2 Find the test statistic. ... Find the P-value. B. Ho: P₁ = P2 H₁: P₁ P2 E. Ho: P₁ = P2 H₁: P₁ P2 .85 (Round to two decimal places as needed.) (Round to three decimal places as needed.) C. Ho: P₁ > P2 H₁: P₁ = P2 F. Ho: P1 P2 H₁: P₁ = P2
A marketing expert for a pasta-making company believes that 50% of pasta lovers prefer
lasagna. If 13 out of 20 pasta lovers choose lasagna over other pastas, what can be
concluded about the expert's claim? Use a 0.01 level of significance.
Click here to view the binomial probability sums table for n=17 and n=18.
Click here to view the binomial probability sums table for n=19 and n=20.
Let a success be a pasta lover that chooses lasagna over other pastas. Identify the null
and alternative hypotheses.
O A. Ho: p > 0.5
H₁: p = 0.5
D. Ho: p<0.5
H₁: p=0.5
B. Ho: p = 0.5
H₁: p0.5
E. Ho: p= 0.5
H₁: p <0.5
C. Ho: p=0.5
H₁: p>0.5
.18 (Round to three decimal places as needed.)
F. Ho: p0.5
H₁: p=0.5
The test statistic is a binomial variable X with p= .5 and n = 20.
(Type integers or decimals. Do not round.)
Find the P-value.
Transcribed Image Text:A marketing expert for a pasta-making company believes that 50% of pasta lovers prefer lasagna. If 13 out of 20 pasta lovers choose lasagna over other pastas, what can be concluded about the expert's claim? Use a 0.01 level of significance. Click here to view the binomial probability sums table for n=17 and n=18. Click here to view the binomial probability sums table for n=19 and n=20. Let a success be a pasta lover that chooses lasagna over other pastas. Identify the null and alternative hypotheses. O A. Ho: p > 0.5 H₁: p = 0.5 D. Ho: p<0.5 H₁: p=0.5 B. Ho: p = 0.5 H₁: p0.5 E. Ho: p= 0.5 H₁: p <0.5 C. Ho: p=0.5 H₁: p>0.5 .18 (Round to three decimal places as needed.) F. Ho: p0.5 H₁: p=0.5 The test statistic is a binomial variable X with p= .5 and n = 20. (Type integers or decimals. Do not round.) Find the P-value.
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