APPENDIXCUMULATIVE STANDARD NORMAL DISTRIBUTIONExample Pi:5-196)= 0250The table thows the normal area less than :00.0102030405.06.07.08.09-37000110000000100o01000009000090000800008 0000800008-36000160001500o15000140004000130001300012000120001-3.50002300022 00022000210002000090009000180001700017-340003400032000310003000029000280002700026 0002500024-330004800047000450004300042.0004000039000380003600035-320006900066 000640006200060000580005600054 0005200050-3.10009700094 0009000087000840008200079000760007400071-30O01350013100126O01220014001070010400100-2900190018008001600160015001500140014-2.800260025002400230023.00220021002100200019-2700350034003300320031.00300029002800270026-260047004500440043004100400039003800370036-25006200600059005700550054005200st00490048-2.40082008000780075007300710069006800660064-230107010401020099009600940091008900870084-2.2013901360132012901250122Of19O116O13O10-21017901740170O166O162OI58O154O15001460143-2.0022802220217021202070202O1970192O1880183-190287028102740268026202560250024402390233180359035103440336.03290322O34030703010294-170446043604270418040904010392038403750367-16054805370526O516050504950485047504650455-150668065506430630061806060594058205710559140808079307780764074907350721070806940681-13096809510934091809010885OB69085308380823-1211511311210931075S0561038102010030985-111357133513141292127112511230121011901170101587156215391515149214691446142314011379-0.91841181417881762173617111685166016351611-0.82119209020612033200519771949192218941867-072420238923582327229622662236220621772148-0.62743270926762643261125782546251424832451-053085305030152981294629122877284328102776043446340933723336330032643228319231563121-033821378337453707366936323594355735203483-0.24207416841294090405240133974393638973859-014602456245224483444344044364432542864247-005000496049204880484148014761472146814641 Calculate the test statistic and p-value for each sample. Use Appendix C-2 to calculate the p-value. (Negative values should beindicated by a minus sign. Round your test statistic to 3 decimal places and p-value to 4 decimal places.)Test Statisticp-value(a) Hg:< .55 versus H:> .55, a = .05, x = 55, n = 82(b) Hg:= .30 versus H1:*.30, a = .05, x = 18, n = 35(c) Hg:2.10 versus H1:< .10, a = .01, x = 5, n = 109

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Description: APPENDIXCUMULATIVE STANDARD NORMAL DISTRIBUTIONExample Pi:5-196)= 0250The table thows the normal area less than :00.0102030405.06.07.08.09-37000110000000100o01000009000090000800008 0000800008-36000160001500o15000140004000130001300012000120001-3.5000

To calculate the test statistic and p-value for each sample: (a) H0:π≤0.55 versus H1:π>0.55…

Math

Statistics

Calculate the test statistic and p-value for each sample. Use Appendix C-2 to calculate the p-value. (Negative values should indicated by a minus sign. Round your test statistic to 3 decimal places and p-value to 4 decimal places.) Test Statistic p-value (a) Hg: S.55 versus H: > .55, a - .05, x 55, n = 82 (b) Hạ: .30 versus H: * .30, a = .05, x = (c) He: 18, n - 35 10 versus H: < .10, a = .01, x = 5,n = 109

Calculate the test statistic and p-value for each sample. Use Appendix C-2 to calculate the p-value. (Negative values should indicated by a minus sign. Round your test statistic to 3 decimal places and p-value to 4 decimal places.) Test Statistic p-value (a) Hg: S.55 versus H: > .55, a - .05, x 55, n = 82 (b) Hạ: .30 versus H: * .30, a = .05, x = (c) He: 18, n - 35 10 versus H: < .10, a = .01, x = 5,n = 109

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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