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# The length of time it takes to find a parking space at 9 A.M. follows a normal distribution with a mean of 5 minutes and a standard deviation of 3 minutes.Find the ...

## Question

###### The length of time it takes to find a parking space at 9 A.M. follows a normal distribution with a mean of 5 minutes and a standard deviation of 3 minutes.Find the probability that it takes at least 8 minutes to find a parking space. (Round your answer to four decimal places.)

The length of time it takes to find a parking space at 9 A.M. follows a normal distribution with a mean of 5 minutes and a standard deviation of 3 minutes. Find the probability that it takes at least 8 minutes to find a parking space. (Round your answer to four decimal places.) #### Similar Solved Questions

##### Periodic Table of the Elements http Ilchemistry about com 670i) ToddFe hana 7Jcu4Mo4JJFEC E4n89.103UutUus UuoPmSmGdHoTm '6729Ier1leI3nHLeatan140 EJTeAmCmFmMdNoH?OUCCUior440I?Uup
Periodic Table of the Elements http Ilchemistry about com 670i) ToddFe hana 7 Jcu 4 Mo 4JJ FEC E4n 89.103 Uut Uus Uuo Pm Sm Gd Ho Tm '6729 Ier 1le I3nH Leatan 140 EJTe Am Cm Fm Md No H?OUCC Uior 440I? Uup...
##### 84 car IS traveling - blong = highway at s0 that the tires have an without slipping what angular speed of 85 rads: Ifthe 40 cm radius tires roll thc spccd of car? (ans: ms)
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##### Will precipitate form when 100.0 mL of 4.6 x 10 Mg(NO: ) is added to 100.0 mL of 2.2 * 10 NaOH?The ion product for Mg(OH) 2 Since Q is than Ksp= Mg(OH) 2 precipitate from the solution.
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##### #9 GIVEN The POINTS (3,"7) AND (4, 1), FIND: (a) Their MIDPOINT (b) ThE DISTANCE BETWEEN THEM (c) Their SLOPE.ta s
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##### 5. In the history of mathematics_ the problem of finding the tautochrone the curve down which particle will slide freely under gravity alone, reaching the bottom in the same time regardless of its starting point on the curve. The tautochrone O isochrone curve is from the Greek prefixes tauto- meaning same Or iso- equal, and chrono time: The tautochrone curve is the same a8 the brachistochrone curve for any given starting point. The problem arises in the construction of a clock pendulum whose per
5. In the history of mathematics_ the problem of finding the tautochrone the curve down which particle will slide freely under gravity alone, reaching the bottom in the same time regardless of its starting point on the curve. The tautochrone O isochrone curve is from the Greek prefixes tauto- meanin...
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##### Let \$X\$ be binomially distributed with parameters \$n\$ and \$p\$. Show that as \$k\$ goes from 0 to \$n, P(X=k)\$ increases monotonically, then decreases monotonically reaching its largest value(a) in the case that \$(n+1) p\$ is an integer, when \$k\$ equals either \$(n+1) p-1\$ or \$(n+1) p\$,(b) in the case that \$(n+1) p\$ is not an integer, when \$k\$ satisfies \$(n+1) p-1<\$ \$k<(n+1) p\$Hint: Consider \$P{X=k} / P{X=k-1}\$ and see for what values of \$k\$ it is greater or less than 1 .
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