(2).you are giventhefallawingseries :n' 2uwrat isthesmallestnum berofterms tuotto be oddedto estimatewithless than .01?wou ldhaveor olerits suminalbsalu teerror that is

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Answered: (2). you are given the fallawing…

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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Since the z score for the tallest man is z= __________and the z score for the shortest man is z=___________, the tallest or shortest man had the height that was more extreme. (Round to two decimal places.)
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Calculateaconfidenceinterval for the me-dian ofthe second population.Select your confidenc eleve land reportit with your answer.??
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** In Chapter 3, you learned that in a counting experimen t, the uncerta inty associated with a counted number is given by the "square-root rule" as the square root of that number. This rule can now be made more precise with the following statements (proved in Chapter 11): If we make several counts of the number 11 of random events that occur in a time T, then: (I) the best estimate for the true average number tha1 oocur in time T is the mean 'ii = l..vi!N of our mcasuremems,and (2) the sta11dard deviatio11 of the observed numbers should be approximately equal to the square root of this same best estimate; that is, the uncer tainty in each measurement is .,/f,. In particular, if we make only one count 11, the best estimate is just 11 and the uncertainty is the square root --fi,; this result is just the square-root rule of Chapter 3 with the additional in formation that the "uncer tainty" is actually the standard deviation and gives the margins wi thin which we…
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(2). you are given the fallawing series: n' 24 what is the suallest of termus thont to be odded to estimate with an less than o1 ! num ber wou ld have or oler its sum in absalu te error th at is o1?