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A single card is drawn from a deck of 52 cards. Find the probability the card chosen is as follows. the jack of hearts or a spade STEP 1: Count the number of ways the event, S₁, that the jack of hearts is selected can occur. n(S₁) = STEP 2: Count the number of ways the event, S₂, that a spade is selected can occur. n(S₂) = STEP 3: Give the total number of possibilities U. n(u) = STEP 4: Give the probability, P(S₁), that the jack of hearts is selected. (Enter your probability as a fraction.) P(S₁) = STEP 5: Give the probability, P(S₂), that a spade is selected. (Enter your probability as a fraction.) P(S₂) = STEP 6: Give the probability, P(E), that the jack of hearts or a spade is selected. (Enter your probability as a fraction.) P(E) = STEP 7: Indicate which property was used to solve this problem. O Property 1 (Impossible Events) Property 2 (Range of Probability) Property 3 (Probabilities with Or) O Property 4 (Mutually Exclusive Events) Onone of the four properties

A single card is drawn from a deck of 52 cards. Find the probability the card chosen is as follows. the jack of hearts or a spade STEP 1: Count the number of ways the event, S₁, that the jack of hearts is selected can occur. n(S₁) = STEP 2: Count the number of ways the event, S₂, that a spade is selected can occur. n(S₂) = STEP 3: Give the total number of possibilities U. n(u) = STEP 4: Give the probability, P(S₁), that the jack of hearts is selected. (Enter your probability as a fraction.) P(S₁) = STEP 5: Give the probability, P(S₂), that a spade is selected. (Enter your probability as a fraction.) P(S₂) = STEP 6: Give the probability, P(E), that the jack of hearts or a spade is selected. (Enter your probability as a fraction.) P(E) = STEP 7: Indicate which property was used to solve this problem. O Property 1 (Impossible Events) Property 2 (Range of Probability) Property 3 (Probabilities with Or) O Property 4 (Mutually Exclusive Events) Onone of the four properties

A First Course in Probability (10th Edition)
A First Course in Probability (10th Edition)
10th Edition
ISBN:9780134753119
Author:Sheldon Ross
Publisher:Sheldon Ross
Chapter1: Combinatorial Analysis
Section: Chapter Questions
Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...
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A single card is drawn from a deck of 52 cards. Find the probability the card chosen is as follows. the jack of hearts or a spade STEP 1: Count the number of ways the event, S₁, that the jack of hearts is selected can occur. n(S₁) = STEP 2: Count the number of ways the event, S₂, that a spade is selected can occur. n(S₂) = STEP 3: Give the total number of possibilities U. n(u) = STEP 4: Give the probability, P(S₁), that the jack of hearts is selected. (Enter your probability as a fraction.) P(S₁) = STEP 5: Give the probability, P(S₂), that a spade is selected. (Enter your probability as a fraction.) P(S₂) = STEP 6: Give the probability, P(E), that the jack of hearts or a spade is selected. (Enter your probability as a fraction.) P(E) = STEP 7: Indicate which property was used to solve this problem. Property 1 (Impossible Events) Property 2 (Range of Probability) Property 3 (Probabilities with Or) Property 4 (Mutually Exclusive Events) none of the four properties
Transcribed Image Text:A single card is drawn from a deck of 52 cards. Find the probability the card chosen is as follows. the jack of hearts or a spade STEP 1: Count the number of ways the event, S₁, that the jack of hearts is selected can occur. n(S₁) = STEP 2: Count the number of ways the event, S₂, that a spade is selected can occur. n(S₂) = STEP 3: Give the total number of possibilities U. n(u) = STEP 4: Give the probability, P(S₁), that the jack of hearts is selected. (Enter your probability as a fraction.) P(S₁) = STEP 5: Give the probability, P(S₂), that a spade is selected. (Enter your probability as a fraction.) P(S₂) = STEP 6: Give the probability, P(E), that the jack of hearts or a spade is selected. (Enter your probability as a fraction.) P(E) = STEP 7: Indicate which property was used to solve this problem. Property 1 (Impossible Events) Property 2 (Range of Probability) Property 3 (Probabilities with Or) Property 4 (Mutually Exclusive Events) none of the four properties
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