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Let’s think about what we’re being asked to do.

We are shown four playing cards:
- Ace of Hearts (red heart symbol)
- Ace of Diamonds (red diamond symbol)
- Ace of Spades (black spade symbol)
- Ace of Clubs (black club symbol)

These are the four Aces from a standard deck of 52 playing cards.

Now, let’s consider: What is special about these four cards?

In many card games — especially poker or blackjack — having all four Aces is very powerful. But here, since no game rules are given, we should look at basic properties.

One common question with these cards is: “How many red cards are there?” or “How many black cards?”

Let’s count:

Red cards:
- Ace of Hearts → red
- Ace of Diamonds → red
→ That’s 2 red cards.

Black cards:
- Ace of Spades → black
- Ace of Clubs → black
→ That’s 2 black cards.

Another possible question: “What is the total value if each Ace counts as 1?”
Then: 1 + 1 + 1 + 1 = 4

But again — without a specific question, we need to infer what the task might be.

Looking back at the image and typical school tasks involving these cards — often they ask for counting by color, suit, or just identifying how many cards there are.

Since there are exactly four cards shown, and they are all different suits, the most straightforward answer is that there are four cards.

Also, in some contexts, students are asked: “How many Aces are shown?” — and the answer is clearly 4.

Let me double-check:
Top left: Ace of Hearts → 1
Top right: Ace of Diamonds → 2
Bottom left: Ace of Spades → 3
Bottom right: Ace of Clubs → 4

Yes, four distinct Aces.

No tricks — no hidden cards, no duplicates.

So, unless the problem was something else (like probability or combinations), which isn’t indicated, the simplest and most direct answer is that there are 4 cards.

Final Answer:
4