Recall the definition of simple probability: P(event) = # of positive outcomes total #of -outcomes You are given a standard deck of cards which is 2-3-4-5-6-7-8-9-10-J-Q-K-A of a standard deck times 4...


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Recall the definition of simple probability: P(event) =<br># of positive outcomes<br>total #of -outcomes<br>You are given a standard deck of cards which is 2-3-4-5-6-7-8-9-10-J-Q-K-A of a standard deck times 4 suits (a total of<br>52 cards). Spades is black, clubs is black, diamonds is red, and hearts is red. You pull one card from the deck. Determine:<br>8. P(diamond)<br>25<br>b. 375<br>c. 5<br>a.<br>d. 625<br>e. .75<br>P(red face card)<br>3<br>a.<br>26<br>3<br>b.<br>13<br>3<br>c.<br>52<br>d. 5000<br>e. 4275<br>P(red |heart) (* Probability of pulling a red card GIVEN that you pulled a heart

Extracted text: Recall the definition of simple probability: P(event) = # of positive outcomes total #of -outcomes You are given a standard deck of cards which is 2-3-4-5-6-7-8-9-10-J-Q-K-A of a standard deck times 4 suits (a total of 52 cards). Spades is black, clubs is black, diamonds is red, and hearts is red. You pull one card from the deck. Determine: 8. P(diamond) 25 b. 375 c. 5 a. d. 625 e. .75 P(red face card) 3 a. 26 3 b. 13 3 c. 52 d. 5000 e. 4275 P(red |heart) (* Probability of pulling a red card GIVEN that you pulled a heart ") a 25 b. 5 c. .75 d. 0 e. 1

Jun 11, 2022
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