Chapter 8: Problem 58
What percentage of U.S. families earned an after-tax income of \(\$ 80,000\) or more?
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Chapter 8: Problem 58
What percentage of U.S. families earned an after-tax income of \(\$ 80,000\) or more?
These are the key concepts you need to understand to accurately answer the question.
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Kent's Tents has five green knapsacks and four yellow ones in stock. Curt selects four of them at random. Let \(X\) be the number of green knapsacks he selects. Give the probability distribution and find \(P(X \leq 2)\).
I \(\vee\) Supermarkets A survey of supermarkets in the United States yielded the following relative frequency table, where \(X\) is the number of checkout lanes at a randomly chosen supermarket: \(^{49}\) \begin{tabular}{|c|c|c|c|c|c|c|c|c|c|c|} \hline \(\boldsymbol{x}\) & 1 & 2 & 3 & 4 & 5 & 6 & 7 & 8 & 9 & 10 \\ \hline \(\boldsymbol{P}(\boldsymbol{X}=\boldsymbol{x})\) & \(.01\) & \(.04\) & \(.04\) & \(.08\) & \(.10\) & \(.15\) & \(.25\) & \(.20\) & \(.08\) & \(.05\) \\ \hline \end{tabular} a. Compute the mean, variance, and standard deviation (accurate to one decimal place). b. As financial planning manager at Express Lane Mart, you wish to install a number of checkout lanes that is in the range of at least \(75 \%\) of all supermarkets. What is this range according to Chebyshev's inequality? What is the least number of checkout lanes you should install so as to fall within this range?
Your grade in a recent midterm was \(80 \%\), but the class median was \(100 \%\). Your score was lower than the average score, right?
\- Find an algebraic formula for the sample standard deviation of a sample \(\\{x, y\\}\) of two scores \((x \leq y)\).
In one Finite Math class, the average grade was 75 and the standard deviation of the grades was \(5 .\) In another Finite Math class, the average grade was 65 and the standard deviation of the grades was \(20 .\) What conclusions can you draw about the distributions of the grades in each class?
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