Question: PROBLEM 2 [TWO INDEPENDENT SAMPLES] [40 POINTS=10+10+10+10] BILL INTENDS TO COMPARE EFFICIENCY FOR TWO MORTGAGE LENDERS (BANK OF AMERICA AND CHASE) TO FIND OUT

PROBLEM 2 [TWO INDEPENDENT SAMPLES] [40 POINTS=10+10+10+10] BILL INTENDS TO COMPARE EFFICIENCY FOR TWO MORTGAGE LENDERS (BANK OF AMERICA AND CHASE) TO FIND OUT

PROBLEM 2 [TWO INDEPENDENT SAMPLES] [40 POINTS=10+10+10+10] BILL INTENDS TO COMPARE EFFICIENCY FOR TWO MORTGAGE LENDERS (BANK OF AMERICA AND CHASE) TO FIND OUT WHICH IS WORKING HARDER. HE USES THE SAME RECORDS AS ANN (OBTAINED FROM THE PREVIOUS PROBLEM) TO ANALYZE TIME SPENT BY 10 LOAN OFFICERS OF EACH BANK. THE INDIVIDUAL TIMES ARE ASSUMED TO BE NORMALLY DISTRIBUTED WITH UNKNOWN PARAMETERS. THE SAMPLE SUMMARIES ARE SHOWN IN THE TABLE BELOW. AVERAGE TIME FOR BANK OF AMERICA WAS 61.4 MINUTES PER CUSTOMER, WITH THE STANDARD DEVIATION 5 MINUTES. AVERAGE TIME FOR CHASE WAS 70.2 MINUTES, WITH THE STANDARD DEVIATION = 25 MINUTES. MEAN SAMPLE SUMMARIES SD (X-BAR), = 61.4 S=5 SOURCE BOA SIZE N 10 VARIANCE V=S/N (S)=25 25/10=2.5 CHASE N= 10 | (X-BAR);=70.2 | S=15 (S)2=225 225/10-22.5 BILL BELIEVES THAT THE POPULATION VARIANCES ARE ENTIRELY UNKNOWN. (B) HOW MANY DEGREES OF FREEDOM WILL BILL ASSESS UNDER HIS ASSUMPTION? (DEGREES OF FREEDOM) =

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