Step 1 Decide whether the events are inclusive. The events overlap: there is a card that is both a 3 and a heart. The events are inclusive. Step 2 Find the probability of drawing a 3. Step 3 Find the probability of drawing a heart. Step 4 Find the probability of drawing a 3 and a heart. Step 5 Use the rule for the probability of inclusive events. P(3 or heart) P(3) P(heart) P(3 and heart)    Charles draws a card from a deck. Find each probability. 3. He draws a red card or a king. a. P(red) b. P(king) c. P(red and king) d. P(red or king) P(red) P(king) P(red and king)    4. He draws a diamond or a face card. a. P(diamond) b. P(face card) c. P(diamond and face card) d. P(diamond or face card) P(diamond) P(face card) P(diamond and face card)    ______________________________________________________________________
Step 1 Decide whether the events are inclusive. The events overlap: there is a card that is both a 3 and a heart. The events are inclusive. Step 2 Find the probability of drawing a 3. Step 3 Find the probability of drawing a heart. Step 4 Find the probability of drawing a 3 and a heart. Step 5 Use the rule for the probability of inclusive events. P(3 or heart)  P(3)  P(heart)  P(3 and heart) Charles draws a card from a deck. Find each probability. 3. He draws a red card or a king. a. P(red) b. P(king) c. P(red and king) d. P(red or king)  P(red)  P(king)  P(red and king) 4. He draws a diamond or a face card. a. P(diamond) b. P(face card) c. P(diamond and face card) d. P(diamond or face card)  P(diamond)  P(face card)  P(diamond and face card) ______________________________________________________________________
milestone_review_packet_2015.docx