QUESTION
The random sample below is obtained to test the following hypothesis about the population mean.H₀: μ ≥1500H₁: μ < 1500150910281640784102527123848881164541217912901358189848646013831479323739108824399666165642086118114737241879230124543011103218198625321026258216819801517230019051789673227424732125166917241928228715416892071941257512451570152113941539192410041415110323531557156897912431185179019392088155085491625292384447349111620561384505149254713711170242204242610445232227132813492560141658523721261234025601867103511121052956107310562308120329321221713493512788770121019152148152237113049661607192642617161741302The level of significance of the test is α = 0.05. Compute the relevant test statistic.This is a(n) _______ (two-tail, upper-tail, lower-tail) test. The test statistic is TS = _______.a) Lower tail test.|TS| =1.97Reject H₀: μ ≥ 1500. Conclude that the population mean is less than 1500.b) Lower tail test.|TS| =1.97Do not reject H₀: μ ≥ 1500. Conclude that the population mean is not less than 1500.c) Lower tail test.|TS| =1.48Do not reject H₀: μ ≥ 1500. Conclude that the population mean is not less than 1500.d) Upper tail test.|TS| =1.48Reject H₀: μ ≥ 1500. Conclude that the population mean is no greater than 1500. ANSWER: REQUEST HELP FROM A TUTOR
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