Large cheese pizzas cost $5 each, and large pepperoni pizzas cost $6 each. write an equation that represents the total cost of c large cheese pizzas and p large pepperroni pizzas

The total cost of $ c $ large cheese pizzas and $ p $ large pepperoni pizzas can be represented by the following equation:

\[
\text{Total Cost} = 5c + 6p
\]

Where:
- $ c $ is the number of cheese pizzas.
- $ p $ is the number of pepperoni pizzas.
- 5 and 6 are the costs (in dollars) of cheese and pepperoni pizzas, respectively.

Would you like more details or have any other questions? Here are 5 related questions to expand this concept:

1. What would be the total cost if you ordered 3 cheese pizzas and 4 pepperoni pizzas?
2. How does the equation change if there is a discount of $1 on each pizza?
3. Can you graph this equation for various values of $ c $ and $ p $?
4. What if the cost of pepperoni pizzas increases to $7 each? How would the equation change?
5. How would you solve for $ p $ if you know the total cost and the number of cheese pizzas?

**Tip:** When writing equations that involve costs, it's helpful to assign variables that clearly represent the quantities involved.

Large cheese pizzas cost $5 each, and large pepperoni pizzas cost $6 each. Write an equation that represents the total cost of c large cheese pizzas and p large pepperoni pizzas.

Learn how to write a linear equation representing the total cost of ordering c large cheese pizzas and p large pepperoni pizzas. This problem covers algebraic concepts involving variables and cost calculations, suitable for students in Grades 6-8.

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