All $52$ cards in a standard deck of cards are different, so we need to take that account for counting problems with decks of cards.

In case more details are needed for a standard deck of cards. There are:

• 13 ranks/values: $2, 3, 4, \ldots, 10$, $J$ (Jack), $Q$ (Queen), $K$ (King), and $A$ (Ace)
• 4 suits: Hearts and Diamonds (both red), Spades and Clubs (both black)

Each of the $13\times 4 = 52$ cards has one rank and one suit. So there is one "4 of Spaces", one "King of Clubs", etc. Hence, there are $4$ of each rank (one for each suit) and $13$ of each suit (one for each rank).

Hope this helps!