The general manager of a chain of fast food chicken restaurants wants to determi

Question

The general manager of a chain of fast food chicken restaurants wants to determine how effective their promotional campaigns are. In these campaigns "20% off" coupons are widely distributed. These coupons are only valid for one week. To examine their effectiveness, the executive records the daily gross sales (in $1,000) in one restaurant during the campaign and during the week after the campaign ends. The data are shown below. What statistical test should be conducted to examine the effectiveness of their promotional campaign? a) t-test with df = 6 b) t-test with df = 12 c) z-test d) F-test A consumer research organization is attempting to determine whether there is any difference in mpg for fully loaded 22-foot trucks leased from three companies, A-Haul, Bertz, and Glyder. Five of these trucks are rented from each company. Each truck is driven with the same weight cargo over the same 200-mile route and the mpg recorded. The results of the test are: What statistical test should be conducted to determine whether there is any difference in the average gas mileage in mpg for fully loaded 22-foot tracks leased from the three companies? a) t-test with df = 6 b) t-test with df = 12 c) z-test d) F-test Given the significance level 0.01, the F-value for ndf = 7 and ddf = 3 is: a) 5.89 b) 8.45 c) 14.62 d) 27.67 In testing for the equality of two population variances with sample sizes of n_1 = 8 and n_2 = 10, we would which of the following test statistics: a) F-test with 8 and 10 degrees of freedom b) F-test with 7 and 9 degrees of freedom c) t-test with df = 18 d) t-test with df = 16

Explanation / Answer

Q10) Option A

Q11) Option D (We will use F test)

Q12) Option D (Use excel function F.INV(0.99,7,3) = 27.67

Q13) Option B (We will use F test and degree of freedom is 8-1 =7 and 10-1 = 9

Related Questions

Navigate

• Browse (All)
• Browse T
• Subjects

---

---

Integrity-first tutoring: explanations and feedback only — we do not complete graded work. Learn more.