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HOMEWORK The face cards are removed from a standard deck of 52 cards, and the rest are set aside. Two cards are drawn at random from the face cards. Once a card is selected, it is not replaced. Find each probability. 1) P(2 queens) 2) P(black jack and then red queen) 3) P(black card and then red king) 4) P(two black cards) 5) P(jack and then king) 6) P(black jack and then black card) 7) A bowl of fruit is on the table. It contains 3 apples, 5 oranges, and 6 bananas. What is the probability that someone grabs an apple, keeps it, and then grabs a banana? 8) A bottle contains 20 blue bags and 15 red bags. If two bags are picked at random one after the other WITHOUT replacement, what is the probability that the first bag is blue and then red? 9) The names of 6 boys and 10 girls from your class are put into a hat. One name is drawn it is NOT replaced into the hat. What is the probability that the first two names chosen will be a boy followed by a girl? 10) In a file, there are 4 science papers, 6 English papers, and 5 history papers. If you select two papers at random, what is the probability of getting science then a English paper from the file assuming you did NOT replace the first paper? Ϯϯ 11) A bag contains 12 black cards, 14 red cards and 12 green cards. What is the probability of drawing a black card first and then a red card WITHOUT replacement? REVIEW HOMEWORK 1) Make a ratio table to solve. When you measure Mr. Short’s height in paperclips, he is 6 paperclips tall. When you measure his height in buttons, he is 4 buttons tall. Mr. Tall’s height is 6 buttons. What would Mr. Tall’s height be in paperclips? 3) Solve the inequality. Then graph the solution. 2) Given the rule make a table of ordered pairs. ! x -1 0 1 2 # 5) Numbers in _______________________ order are placed in order from greatest to least. 4) Evaluate for $ %$&'( )$ (* Ϯϰ " y