Two different packs of cards are shuffled together. Cards dealt equally among 4 players, each getting 13 cards. The number of ways in which a player get his cards if no two cards are from the same suit with the same denomination is

Options

A. `""^(52)C_(13)`
B. `2^(13)`
C. `""^(52)P_(13)`
D. `""^(52)C_(13)xx2^(13)`

Explanation

To solve the problem step by step, we need to determine the number of ways a player can receive 13 cards from two shuffled packs of cards, ensuring that no two cards have the same suit and denomination.

### Step 1: Determine the Total Number of Cards
Since we have two packs of cards, and each pack contains 52 cards, the total number of cards is:
\[ \text{Total Cards} = 2 \times 52 = 104 \]

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