Assume that two fair dice are rolled. First compute P(F) and then P(F|E). Explain why one would expect the probability of F to change as it did when we added the condition that E had occurred. F: the total is three E: an odd total shows on the dice E) Compute P(F). P(F) = Cl (Simplify your answer.) rect: 0 Assume that two fair dice are rolled. First compute P(F) and then P(FIE). Explain why one would expect the probability of F to change as it did when the condition that E had occurred was added. E: a five shows on at least one of the dice F: the total is less than eight <:> Compute P(F). P(F) = E (Type an integer or a simplied fraction.) We are drawing a single card from a standard 52-card deck. Find the following probability. P(six | nonface card) . . . The probability is . (Type an integer or a simplified fraction.)We are drawing a single card from a standard 52-card deck. Find the following probability. P(six | nonface card) . . . The probability is . (Type an integer or a simplified fraction.)You are to randomly pick one disk from a bag that contains the disks shown below. Find P(star|blue), the probability of picking a disk with a star, given that the disk is blue. Pink Blue Yellow Blue @@6 @0 @ Find P(star|blue). P(star|blue) = D (Simplify your answer.) You are to randomly pick one disk from a bag that contains the disks shown below. Find P(star|blue), the probability of picking a star disk, given that it is a blue disk. \"@696? @\"@ Yellow Yellow Blue Plk Blue Find P(star|blue). P(star|blue) = D (Simplify your answer.)