Interpret probabilities of compound events

A standard deck of

52

cards has

13

clubs,

13

diamonds,

13

hearts, and

13

spades.

Suppose that Anya is going to draw

2

cards without replacement. Here are some events and their meanings:

Consider this probability:

P (H_{1} and H_{2}) = P (H_{1}) \cdot P (H_{2} ∣ H_{1})

What does $P (H_{1} and H_{2})$ ‍ represent in this context?

(Choice A)
The probability that neither card is a heart.
(Choice B)
The probability that both cards are hearts.
(Choice C)
The probability that the first card is a heart given the second card is a heart.
(Choice D)
The probability that the second card is a heart given the first card is a heart.

Precalculus