A soft drink company is introducing a new drink and wishes to evaluate which of three different formulas will be most popular.Five people taste each of the three formulas in a random order and rate each formula's taste on a scale from 1 to 10.The results are given below. Farmula 1 Farmula 2 Farmula 3 Person 1 964 Person 2 782 Persan 3 563 Persan 4 752 Persan 5 872\begin{array} { | c | c | c | c | } & \text { Farmula 1 } & \text { Farmula 2 } & \text { Farmula 3 } \\\hline \text { Person 1 } & 9 & 6 & 4 \\\hline \text { Person 2 } & 7 & 8 & 2 \\\hline \text { Persan 3 } & 5 & 6 & 3 \\\hline \text { Persan 4 } & 7 & 5 & 2 \\\hline \text { Persan 5 } & 8 & 7 & 2 \\\hline\end{array} Person 1 Person 2 Persan 3 Persan 4 Persan 5 Farmula 1 97578 Farmula 2 68657 Farmula 3 42322 Conduct a Friedman test at the 0.05 level of significance to determine if there are differences in consumer ratings between the three formulas.
H0: The distributions of ratings are identical for all three formulas. HA: At least two of the distributions differ from one another. T1= 13,T2 = 12,T3 = 5 Test statistic: S = 7.6,P-value = 0.0224 Reject the null hypothesis.There is sufficient evidence to suggest that at least two formulas differ in terms of the distribution of ratings.
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A larger standard deviation of a normal distribution indicates that the distribution becomes:
A) narrower and more peaked. B) flatter and wider. C) more skewed to the right. D) more skewed to the left.
Special Sports Store, which uses the LIFO method of valuing inventory, has 52 tennis rackets remaining in inventory. Special purchased tennis rackets over a three-month period as follows: 36 purchased at $15 on January 3, 48 purchased at $15.50 on February 5, and 24 purchased at $16 on March 7. Compute the value of the ending inventory of tennis rackets at LIFO cost.