l':i WS: .-Xssii'nmcn 6 . r. x 'x 5qu. Yes, since the coins do not seem to come if"; B. No Q C. Yes, since coins d Ci E. The resul' ):;://x l it C C. Reject HO. There is sufficient evidence to warrant rej -. L it 2 Ilomcwork-l'umclu Moore ' ' "fi "fl; ("Vl'll . .< JUIclllUll ,irirl llhltlhlJl' d rwl , i tlH ASS. me mat a SSmD'e random sam l= lns been selected lrom u ll()llltl")' L ' [('(qmduwm "Ht "with V ' ' ' '" p L ' ' ' - 1 '1ritlf,t'iti3 tim lin.) w ld'C'HiW We null and alternative hypotheses, test statistic. l'*Vi""" ' , t < ; 3 coll'LCl" C u rv] . It 5 (J A (Larnr)!() (,(.)lnt) VVlI Itf) tri, . . , ' "at ' Welt t O -' -' ' ' - ,. ' "gmco UV'J ' A coin mast has a specification that a particular com has ta int/fl" J 013th 9. Use it 0.05) J griilic ' form to H ' ddrd dOVl'JUOn Of 0' - . hp qppfiar to con coins have a mean weight of 2.49429 9 and a stan L . He UV], to 2'5 9. Do the con ., cp C'am that this sample is from a population with a mean weigt Cl SSrc-Cfcations of the coin mint? What are the hypotheses? H1 u < 2.5 g 'A. . - ri) D. HO: p#2.5 9 MC. HO.p-2.59 Hp:259 1 ' H1. p 2 2 5 g ldentf,' the test s'atistic. t: (Round to three decimal places as needed.) val 2 ; ue. The P-value is O, (Round to four decimal places as needed.) A Reiect HO. There is insufficient evidence to warrant rejection of the claim that the sample is from a population with a mean weight equal to 2.5 g. r hesample is too -pc,culafiom#th-a-meae-weight equal to 2.5 g. ection of the claim that the sample is from a ("am me. "He "SM"! "'tw'c" wkhameaeweigmgual to 2.5 g. I . , , Since the coins seem to come from a worn a population wrth a mean weight population with a mean weight different different from 2.5 9. ti) 'x 0 not seem to come CJ D. No from a populationx with a mean weight dtferent from 2.49429 g. is are inconclusive because indiwduat differences in coin eights need to be analyzed further. L'll'lpllfll,PC{1['S(');')(-irnry ('rxnn /.--- '