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Question Help The values isted below are waiting times in minutes of customers at two different banks At Bark A customers are
Interpret the results found in the previous parts. Do the confidence intervals suggest a difference in the variation among wa
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Answer #1

BANK  A

Sample Size,   n=   10
Sample Standard Deviation,   s=   0.4835
Confidence Level,   CL=   0.95
      
      
Degrees of Freedom,   DF=n-1 =    9
alpha,   α=1-CL=   0.05
alpha/2 ,   α/2=   0.025
Lower Chi-Square Value=   χ²1-α/2 =   2.700
Upper Chi-Square Value=   χ²α/2 =   19.023

confidence interval for std dev is       
lower bound= √[(n-1)s²/χ²α/2] =   √(9*0.4835² / 19.0228)=   0.3326
      
      
upper bound= √[(n-1)s²/χ²1-α/2] =   √(9*0.4835² / 2.7004)=   0.8827
      
CI ( 0.33 , 0.88)

................

BANK B

Sample Size,   n=   10
Sample Standard Deviation,   s=   1.8301
Confidence Level,   CL=   0.95
      
      
Degrees of Freedom,   DF=n-1 =    9
alpha,   α=1-CL=   0.05
alpha/2 ,   α/2=   0.025
Lower Chi-Square Value=   χ²1-α/2 =   2.700
Upper Chi-Square Value=   χ²α/2 =   19.023

confidence interval for std dev is       
lower bound= √[(n-1)s²/χ²α/2] =   √(9*1.8301² / 19.0228)=   1.2588
      
      
upper bound= √[(n-1)s²/χ²1-α/2] =   √(9*1.8301² / 2.7004)=   3.3411
      
CI (1.25 , 3.34)

...............

OC. The variation appears to be significantly lower with a single line system. The single-line system appears to be better

............

Please let me know in case of any doubt.

Thanks in advance!


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