A candy company claims that 92% of consumers like their candies. To test this claim, 9571 people are selected at random from those who have eaten the company's candies. 791 rate the candies as unsatisfactory. Is this an unusual result (show criterion for determining the answer to this question)? Also, how do you interpret your statistical result in terms of the company's claim.

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Hello there
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<br>Firstly, if 92% of the people like the candy, what percepnt of people dislike the candy? This is the key to the solution.
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<br>9571 people are selected, of that 791 people displiked the candy. What proportion of people dislike the ...

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The solution addresses how a candy company claims that 92% of consumers like their candies. To test this claim, 9571 people are selected at random from those who have eaten the company's candies. 791 rate the candies as unsatisfactory. Is this an unusual result (show criterion for determining the answer to this question)? Also, how do you interpret your statistical result in terms of the company's claim.

A normal population has a known mean 50 and unknown variance.
a) A random sample of n=16 is selected from this population and the sample results are x-bar = 52 and s= 8. How unusual are these results? Explain.
b) A random sample of n=30 is selected from this population and the sample results are x-bar = 52 and s=8. How unu

(1) An instructor obsessed with the metric system insists that all multiple-choice questions have 10 different possible answers and only one is correct. What is the probability of answering correctly if a random answer is picked?
An event is unusual if probability is 0.05 or less, so is it unusual to answer the question by c

I've been selected as the change agent for the upcoming implementation of a new HRIS system that will ultimately affect the way all employees complete their daily tasks. The new HRIS system will also necessitate a reduction in workforce. What would be an unusual way to get employee buy-in on this new system while mitigating mora

Phospholipids are unusual and important to cell structure because:
A) they are part of DNA
B) they are found only in animals
C) they contain fatty acids
D) They have a polar and non-polar end
E) They are an important energy carrier molecule

The population mean and standard deviation are given below. Find the required probability and determine whether the given sample mean be considered unusual.
For a sample of n=65, find the probability of a sample mean being greater than 228 if μ =227 and σ = 3.9 .
For a sample of n=65, find the probability of a sampl

A candy company claims that 17% of its plain candies are orange, and a sample of 100 such candies is randomly selected.
a. Find the mean and standard deviation for the number of orange candies in such groups of 100.
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Based on data from a car bumper sticker study, when a car is randomly selected, the number of bumber stickers and corresponding probabilities are shown below.
0 (0.794)
1 (0.099)
2 (0.041)
3 (0.015)
4 (0.014)
5 (0.012)
6 (0.008)
7 (0.006)
8 (0.006)
9 (0.005)
Does the given info describe a probability distribution

1.Senator Hayes is considering a a run for the U.S. presidency, but she is only 35 years of age, which is the minimum required age. While investigating this issue, she finds the ages of past presidents when they were inaugurated, and those ages are listed below. Using the ages listed find the (a) mean; (b) median; (c) mode; (d)