There are 4 fewer cats than dogs . There are 2 cats . How many dogs are there

Let's define the number of dogs as \( d \).

According to the problem, there are 4 fewer cats than dogs. This means:

\[
\text{Number of cats} = d - 4
\]

We know there are 2 cats, so we can set up the equation:

\[
2 = d - 4
\]

To solve for \( d \), add 4 to both sides:

\[
2 + 4 = d
\]

\[
d = 6
\]

So, there are **6 dogs**.

Would you like more details or have any questions? Here are 5 related questions you might find interesting:

1. If there were 5 cats, how many dogs would there be given the same condition?
2. What if there were twice as many dogs as cats instead? How many dogs would there be then?
3. If the number of dogs doubled, how many more dogs would there be than cats?
4. How can we represent this problem using an inequality instead of an equation?
5. Can you think of another way to solve this problem using a different approach?

**Tip:** When translating word problems into mathematical equations, carefully identify what quantities are being compared and how they relate to each other.

There are 4 fewer cats than dogs. There are 2 cats. How many dogs are there?

Learn how to solve this simple algebra problem: 'There are 4 fewer cats than dogs, and there are 2 cats. How many dogs are there?' This problem uses basic algebra and equations, ideal for students in Grades 5-6. Step-by-step solution included.

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