Cards are drawn from a well-shuffled deck of 52 without replacement. Find the probability for each event below.

Aros

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Cards are drawn from a well-shuffled deck of 52 without replacement. Find the probability for each event below:

a) Drawing an ace or a black card.

b) Drawing two heart cards.
 
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a) Drawing an ace or a black card.

b) Drawing two heart cards.
How many black cards are present in a deck (I would not count Jokers)?

How many Aces are there in a deck?

How many Aces are black?

Please show us what you have tried and exactly where you are stuck.

Please follow the rules of posting in this forum, as enunciated at:


Please share your work/thoughts about this problem.
 
there is no joker. but im stuck on how to exactly find a and b
 

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there is no joker. but im stuck on how to exactly find a and b
How many black cards are present in a deck ?

How many Aces are there in a deck?

How many Aces are black?
 
This is a help site and not a homework service site. That is, helpers here are willing to help you get your answer, but no helpers here will do the work for you.

Again, can you answer the following questions?

How many black cards are present in a deck ?

How many Aces are there in a deck?

How many Aces are black?
 
Cards are drawn from a well-shuffled deck of 52 without replacement. Find the probability for each event below:
a) Drawing an ace or a black card.
Suppose that \(\mathscr{A}\) is the event of drawing an ace, while \(\mathscr{B}\) is the event of drawing a black card.
Then the probability of \(\mathscr{A\cup B}\), drawing a ace or a black card is
\(\mathcal{P}(\mathscr{A})+\mathcal{P}(\mathscr{B}) -\mathcal{P}(\mathscr{A\cap B}) \) Can you find the value of those?
 
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