The age distribution for politicians in a certain country is shown in the accompanying table. Suppose that a politician is selected at random. Complete parts (a) and (b) below. Click the icon to view the number of politicians in each age bracket a. Use the complementation rule to find the probability that a randomly selected politician in 50 years old or older. How would the complementation rule be used to calculate this probability? Choose the correct answer below OA Calculate the probability that the randomly selected politician is 50 years old or older, then subtract that probability from 1 OB. Divide the number of politicians who are 50 years old or older by the total number of politicians Oc. Calculate the probability that the randomly selected politician is not 50 years old or older, then subtract that probably from 1. OD. Divide the number of politicians who are not 50 years old or older by the total number of politicians The probability that a randomly selected politician is 50 years old or olderis (Type an integer or a decimal Round to three decimal places as needed) b. Use the complementation rule to find the probability that a randomly selected politician is under 60 years old How would the complementation rule be used to calculate this probability? Choose the comect answer below OA. Divide the number of politicians who are not under 60 years old by the total number of politicians OB. Divide the number of politicians who are under 60 years old by the total number of politicians OC. Calculate the probability that the randomly selected politician is not under 60 years old, then subtract that probability from t OD. Calculate the probability that the randomly selected politician is under 60 years old, then subtract that probability The probability that a randomly selected politician is under 60 years old is (Type an integer or a decimal Round to three decimal places as needed.) 1 Time Remaining: 00.37.50 Next A recent census found that 51.0% of adults are female, 10.7% are divorced, and 6.1% are divorced females. For an adult selected at random, let F be the event that the person is female and D be the event that the person diver Obtain PIF), PID), and P(FAD) b. Determine PF or D), and interpret your answer in terms of percentages Find the probability that a randomly selected adult is main a Ottain P(F), P(D), and PF&D) PF-Type an integer or a decimal. Do not round) PID) (Type an integer or a decimal. Do not round) PF&D)-(Type an integer or a decimal. Do not round) b. Determine PF or D), and interpret your answer in terms of percentages PIF or D) (Type an integer or a decimal. Do not round) interpret PF or D) in terms of percentages. Select the correct choice below and Type an integer or a decimal. Do not round) OA OM OD of divorced adults are female % of adults are either female or divorced or bot % of adults are divorced females. of adult females are divorced e. Find the probability that a randomly selected adult male Pimale) Type an integer or a decimal. Do not round) box within your choice Time Remaining: 00:37:22 Next Suppose that A and B are independent events such that P(A) = 0.4 and P(B)=0.6. Find P(A & B). P(A & B)=(Type an integer or a decimal. Do not round.) 44100