The mean arrival rate of flights at OHare Airport in margina
The mean arrival rate of flights at O\'Hare Airport in marginal weather is 195 flights per hour with a historical standard deviation of 13 flights. To increase arrivals, a new air traffic control procedure is implemented. In the next 30 days of marginal weather, the mean arrival rate is 200 flights per hour.
Calculate the test statistic. (Round your answer to 2 decimal places.)
Yes, z.01 = 2.33 and 2.11 < 2.33, so we would still have concluded that there is no evidence to indicate a significant increase.
No, z.01 = 2.33 and 2.11 < 2.33, so we would still have concluded that there has been a significant increase in the average number of flight departures.
| The mean arrival rate of flights at O\'Hare Airport in marginal weather is 195 flights per hour with a historical standard deviation of 13 flights. To increase arrivals, a new air traffic control procedure is implemented. In the next 30 days of marginal weather, the mean arrival rate is 200 flights per hour. | 
Solution
Set Up Hypothesis
 Null, no change in arrivals rate H0: U=195
 Alternate, increase arrivals rate H1: U>195
 Test Statistic
 Population Mean(U)=195
 Given That X(Mean)=200
 Standard Deviation(S.D)=13
 Number (n)=30
 we use Test Statistic (Z) = x-U/(s.d/Sqrt(n))
 Zo=200-195/(13/Sqrt(30)
 Zo =2.1066
 | Zo | =2.1066
 Critical Value
 The Value of |Z | at LOS 0.1% is 1.28
 We got |Zo| =2.1066 & | Z  | =1.28
 Make Decision
 Hence Value of | Zo | > | Z | and Here we Reject Ho
 P-Value : Right Tail - Ha : ( P > 2.1066 ) = 0.0176
 Hence Value of P0.1 > 0.0176, Here we Reject Ho
 b-1) Zo =2.10
 b-2) There has been a significant increase in the average number
    of flight departures.
 b-3) .  
 Yes, z.01 = 2.33 and 2.11 < 2.33, so we would still have concluded
 that there is no evidence to indicate a significant increase.
c)
 We have assumed a normal population or at least one that is not badly skewed.

