Each friend received $$ b $$ cookies. How many cookies did each friend receive? Write an equation to represent this problem.

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To represent the problem where each friend receives $$ b $$ cookies, you'll need to establish the relationship between the number of friends and the total number of cookies distributed.

**Let's define the variables:**
- Let $$ f $$ represent the number of friends.
- Let $$ c $$ represent the total number of cookies.

**Equation Formation:**

Since each friend receives $$ b $$ cookies, the total number of cookies distributed can be calculated by multiplying the number of friends by the number of cookies each friend receives.

$$
f \times b = c
$$

**Final Equation:**
$$
fb = c
$$

**Explanation:**
- **$$ f $$** (number of friends) multiplied by **$$ b $$** (cookies per friend) gives you **$$ c $$** (total cookies).

**Example:**
If there are 5 friends and each receives 3 cookies, the total number of cookies distributed would be:
$$
5 \times 3 = 15 \text{ cookies}
$$
Each friend received $$ b $$ cookies. The equation representing this is: $$ f \times b = c $$ where $$ f $$ is the number of friends and $$ c $$ is the total number of cookies.

Each friend received \( b \) cookies. How many cookies did each friend receive? Write an equation to represent this problem.

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