Aisha draws a card from a deck of 52 standard playing cards and 4 jokers. A joker can be any card you choose it to be: for instance, if red is the favorable outcome and draw a joker, you can choose it to be red.
a. Determine the probability the card is a face card.
b. Determine the odds in favor of the card being a face card.
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OpenStudy (agent0smith):
How many face cards are there? (not counting jokers)
OpenStudy (anonymous):
26 but wouldn't you count the jokers?
OpenStudy (anonymous):
aren't jokers face cards
OpenStudy (anonymous):
@agent0smith
OpenStudy (agent0smith):
Yes. So you add 4.
There isn't 26 face cards... face are jacks, queens, kings. There's four of each
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OpenStudy (anonymous):
okay so it would be 16 then
OpenStudy (anonymous):
@agent0smith
OpenStudy (agent0smith):
Yep. 16, out of how many total cards? Don't forget jokers.
OpenStudy (anonymous):
out of 56
OpenStudy (anonymous):
okay and my second question is how would you determine the probability of the card being red? @agent0smith
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OpenStudy (anonymous):
would it be 26/56 or would you count the jokers.. too ugh
OpenStudy (anonymous):
@agent0smith
OpenStudy (agent0smith):
Find how many cards are red (half the deck is) add the jokers, put it over the total.
OpenStudy (anonymous):
why do we add the jokers? are jokers face cards? @agent0smith
OpenStudy (agent0smith):
Reread the question to see why...
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