the following table contains data from a study of two airlines which fly to small town, usa. if one flight…

the following table contains data from a study of two airlines which fly to small town, usa. if one flight is selected, find p(on time and upstate airlines).\npodunk airlines: number of flights which were on time 33, number of flights which were late 6\nupstate airlines: number of flights which were on time 43, number of flights which were late 5\na. $\frac{11}{76}$\nb. $\frac{43}{87}$\nc. $\frac{43}{76}$\nd. none of the above

the following table contains data from a study of two airlines which fly to small town, usa. if one flight is selected, find p(on time and upstate airlines).\npodunk airlines: number of flights which were on time 33, number of flights which were late 6\nupstate airlines: number of flights which were on time 43, number of flights which were late 5\na. $\frac{11}{76}$\nb. $\frac{43}{87}$\nc. $\frac{43}{76}$\nd. none of the above

Answer

Explanation:

Step1: Calculate total number of flights

Total number of flights = (33 + 6+43 + 5=87)

Step2: Determine number of on - time Upstate Airlines flights

Number of on - time Upstate Airlines flights is 43.

Step3: Calculate probability

Probability (P(\text{on time and Upstate Airlines})=\frac{\text{Number of on - time Upstate Airlines flights}}{\text{Total number of flights}}=\frac{43}{87})

Answer:

B. (\frac{43}{87})