According to the distributor of a kind of trading card, 66% of the cards are common, 25% are uncommon, and 9% are rare. Pin-Yen wondered if the rarity levels of the cards she and her friends owned followed this distribution, so she took a random sample of 500 cards and recorded their rarity levels. Here are her results: Rarity level Common Uncommon Rare Cards 345 125 30 She wants to use these results to carry out a x? goodness-of-fit test to determine if the distribution of rarity levels of cards she and her friends owned disagrees with the claimed percentages. What are the values of the test statistic and P-value for Pin-Yen's test?
According to the distributor of a kind of trading card, 66% of the cards are common, 25% are uncommon, and 9% are rare. Pin-Yen wondered if the rarity levels of the cards she and her friends owned followed this distribution, so she took a random sample of 500 cards and recorded their rarity levels. Here are her results: Rarity level Common Uncommon Rare Cards 345 125 30 She wants to use these results to carry out a x? goodness-of-fit test to determine if the distribution of rarity levels of cards she and her friends owned disagrees with the claimed percentages. What are the values of the test statistic and P-value for Pin-Yen's test?
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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
Transcribed Image Text:Choose 1 answer:
x = 5.682;
A
0.05 < P-value < 0.10
5.682;
B
0.10 < P-value < 0.15
X = 8.15;
C
0.01 < P-value < 0.02
x = 8.15;
D
0.025 < P-value < 0.05

Transcribed Image Text:According to the distributor of a kind of trading card, 66% of the cards are common, 25% are uncommon, and
9% are rare. Pin-Yen wondered if the rarity levels of the cards she and her friends owned followed this
distribution, so she took a random sample of 500 cards and recorded their rarity levels. Here are her results:
Rarity level
Common
Uncommon
Rare
Cards
345
125
30
She wants to use these results to carry out a x goodness-of-fit test to determine if the distribution of rarity
levels of cards she and her friends owned disagrees with the claimed percentages.
What are the values of the test statistic and P-value for Pin-Yen's test?
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