Lesson 1

Planning a Pizza Party

  • Let’s write expressions to estimate the cost of a pizza party.

Problem 1

The videography team entered a contest and won a monetary prize of $1,350.

Which expression represents how much each person would get if there were \(x\) people on the team?

A:

\(\frac{1350}{x}\)

B:

\(1350+x\)

C:

\(\frac {1350}{5}\)

D:

\(1350-x\)

Problem 2

To support a local senior citizens center, a student club sent a flyer home to the \(n\) students in the school. The flyer said, "Please bring in money to support the senior citizens center. Paper money and coins accepted!" Their goal is to raise \(T\) dollars.

Match each quantity to an expression, an equation, or an inequality that describes it.

Problem 3

Each of the 10 students in the baking club made 2 chocolate cakes for a fundraiser. They all used the same recipe, using \(C\) cups of flour in total.

Write an expression that represents the amount of flour required for one cake.

Problem 4

A student club started a fundraising effort to support animal rescue organizations. The club sent an information flyer home to the \(n\) students in the school. It says, "We welcome donations of any amount, including any change you could spare!" Their goal is to raise \(T\) dollars, and to donate to a cat shelter and a dog shelter.

Match each quantity to an expression, an equation, or an inequality that describes it. 

Problem 5

A softball team is ordering pizza to eat after their tournament. They plan to order cheese pizzas that cost $6 each and four-topping pizzas that cost $10 each. They order \(c\) cheese pizzas and \(f\) four-topping pizzas.

Which expression represents the total cost of all of the pizzas they order?

A:

\(6 + 10\)

B:

\(c + f\)

C:

\(6c + 10f\)

D:

\(6f + 10c\)

Problem 6

The value of coins in the pockets of several students is recorded. What is the mean of the values: 10, 20, 35, 35, 35, 40, 45, 45, 50, 60

A:

10 cents

B:

35 cents

C:

37.5 cents

D:

50 cents

(From Unit 1, Lesson 9.)

Problem 7

The dot plot displays the number of hits a baseball team made in several games. The distribution is skewed to the left.

Dot plot from 2 to 13 by 1's. Hits per game. Beginning at 2, number of dots above each increment is 0, 1, 0, 0, 0, 2, 4, 5, 4, 4, 0, 0.

If the game with 3 hits is considered to be recorded in error, it might be removed from the data set. If that happens:

  1. What happens to the mean of the data set?
  2. What happens to the median of the data set?
(From Unit 1, Lesson 10.)

Problem 8

A set of data has MAD 0 and one of the data values is 14. What can you say about the data values?

(From Unit 1, Lesson 11.)