Answer:
a) [tex]\hat p_1 -\hat p_2 = 0.61-0.74 = -0.13[/tex]
A. -0.13
2) Since we are interested in the population we need to have parameters and the best option is:
D. p1 - p2
3) [tex]\hat p =\frac{p_1 +p_2}{2}= \frac{0.61 +0.74}{2}=0.675[/tex]
F. 0.675
4) A. p
Step-by-step explanation:
For this case we know the following info:
61% of the sampled Ohio residents (group 1) use the word "pop" instead of "soda", and 74% of sampled Michigan residents (group 2) use the word "pop" instead of "soda"
So then we have the following proportions given:
[tex] \hat p_1 = 0.61 , \hat p_2 =0.74[/tex]
Assuming the following questions:
1. Which of the following is the value of the estimate for the difference in population proportions of Ohio residents versus Michigan residents who call a sweetened, carbonated beverage "pop"?
[tex]\hat p_1 -\hat p_2 = 0.61-0.74 = -0.13[/tex]
A. -0.13
2. Which of the following is the symbol for the estimate for the difference in population proportions of Ohio residents versus Michigan residents who call a sweetened, carbonated beverage "pop"?
Since we are interested in the population we need to have parameters and the best option is:
D. p1 - p2
3. If there is no difference in the population rates, which of the following must be the value of the estimate of the common population proportion of Ohio residents and Michigan residents who call a sweetened, carbonated beverage "pop"?
[tex]\hat p =\frac{p_1 +p_2}{2}= \frac{0.61 +0.74}{2}=0.675[/tex]
F. 0.675
4. If there is no difference in the population rates, which of the following is the symbol for the estimate of the common population proportion of Ohio residents and Michigan residents who call a sweetened, carbonated beverage "pop"?
A. p