Question

Janie and Jasmine are playing three games at an arcade. Each of the games requires either 2, 3, or 4 tokens. The girls plan to play as many games as they can before running out of tokens.

Write an expression to represent the total number of tokens that Janie and Jasmine will need to play each of the three games at least once. Let
represent the number of games that require 2 tokens;
represent the number of games that require 3 tokens; and
represent the number of games that require 4 tokens.

need right answers now

Answer 1

Explanation:

denote the number of games that require 2 tokens as x

the number of games that require 3 tokens as y

and the number of games that require 4 tokens as z.

To find the total number of tokens needed to play each of the three games at least once, we need to consider the tokens required for each type of game:

For games requiring 2 tokens:

2x

For games requiring 3 tokens:

3y

For games requiring 4 tokens:

4z

The expression for the total number of tokens needed is the sum of these three quantities:

2x+3y+4z

So, the expression to represent the total number of tokens that Janie and Jasmine will need to play each of the three games at least once is

2x+3y+4z.