A consumer agency randomly selected 1700 flights for two major airlines, A and B. The following table gives the two-way classification of these flights based on airline and arrival time. Note that ”less than 30 minutes late” includes flights that arrived early or on time.     Less Than 30 Minutes Late 30 Minutes to 1 Hour Late More Than 1 Hour Late Airline A 418 392 94 Airline B 389 324 83   If one flight is selected at random from these 1700 flights, find the following probability:    P(more than 1 hour late or on airline A)= Enter your answer in accordance to the question statement (Round your answer to 4 decimal places.)

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A consumer agency randomly selected 1700 flights for two major airlines, A and B. The following table gives the two-way classification of these flights based on airline and arrival time. Note that ”less than 30 minutes late” includes flights that arrived early or on time.

 

  Less Than 30 Minutes Late 30 Minutes to 1 Hour Late More Than 1 Hour Late
Airline A 418 392 94
Airline B 389 324 83

 

If one flight is selected at random from these 1700 flights, find the following probability:

 

 P(more than 1 hour late or on airline A)= Enter your answer in accordance to the question statement (Round your answer to 4 decimal places.)

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Given that a consumer agency randomly selected 1700 flights for two major airlines, A and B. 

  Less Than 30 Minutes Late 30 Minutes to 1 Hour Late More Than 1 Hour Late Total
Airline A 418 392 94 904
Airline B 389 324 83 796
Total 807 716 177 1700
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