Applying Distributive Property in Real-Life Scenarios

A school is organizing a trip for p classes. Each class has q students, and each student needs r dollars for the trip. How much money does the school need in total? Use the equation p(qx+r) to express this situation.

• p * (q + r)

• p + q + r

• p * q * r

• (p + q) * r

A factory produces p items each hour. Each item requires q hours of labor, and there is an additional r hours of setup time. How many total hours of labor are needed for p items? Formulate this using p(qx+r) and explain your reasoning.

• p(q * r)

• p(q - r)

• p(q + r)

• p(q / r)

A bookstore sells p types of books. Each type has q copies, and each copy costs r dollars. How much revenue does the bookstore generate from selling all the books? Write the equation p(qx+r) and describe its components.

• p * q * r

• p * (q + r)

• p * q + r

• p + q + r

A concert hall has p rows of seats. Each row has q seats, and each ticket costs r dollars. How much revenue does the concert generate if all seats are sold? Use p(qx+r) to represent this scenario and interpret the variables.

• Total revenue = p * (q + r)

• Total revenue = p * q + r

• Total revenue = p * q * r

• Total revenue = p + q + r

A gym has p membership plans. Each plan allows q visits per month, and each visit costs r dollars if paid separately. How much would a member pay if they used all their visits? Write the equation p(qx+r) and explain your findings.

• p(q+r)

• p(q*r^2)

• p(q*r)

• (p*q)*r

A delivery service has p routes. Each route has q stops, and each stop takes r minutes. How long does it take to complete all routes? Use p(qx+r) to express the total time and interpret the result.

• p(q * r)

• p(q * r * 2)

• (p + q)(r)

• p(q + r)

A bakery makes p types of pastries. Each type requires q ingredients, and each ingredient costs r dollars. How much does it cost to make all types of pastries? Formulate this using p(qx+r) and explain the calculation.

• (p + q)r

• p(q + r)

• pq + r

• p(q * r)

A car rental company has p cars available. Each car can be rented for q days, and each day costs r dollars. How much would it cost to rent all the cars for q days? Write the equation p(qx+r) and interpret the variables involved.

• p + q + r

• p * q + r

• p * (q + r)

• p * q * r

A clothing store has p different styles of shirts. Each style has q sizes, and each size costs r dollars. How much does the store earn if all shirts are sold? Use p(qx+r) to represent this situation and explain your reasoning.

• p + q + r

• p * (q + r)

• p * q * r

• p * q + r