The analytics team at ParadiseWings, a small airline company out of Miami, has been collecting and analyzing data from their most active flight paths, Denver to Miami. Using this data, a small group of analytics experts at ParadiseWings have created the table shown below. The experts predict that the cost incurred by ParadiseWings for each unoccupied seat will be $69 USD for this flight. They have also estimated that the cost associated when having to turn away a customer who got overbooked is around $119 USD. Question: The table's last line labeled DDD indicates the anticipated: Based on the ParadiseWings information and data provided in the previous question (i.e., question 4), the number of additional reservations (above the maximum available seats on the flight from Miami to Denver) that ParadiseWings should book would be: a. Zero b. One c. Two d. Three For this question, use the data and table given in question 4. Also, use the Critical Fractile (CF) math equation/inequality from this week's lecture. Based on CF and data in question 4 , the number of additional reservations (above the maximum available seats on the Miami-Denver flight) that ParadiseWings should book would be: One Two Three Four