Starts With S
Solving by Graphing
Solving by Elimination
Solving by Substitution
Word Problems
100
More than one equation to be solved at the same time is know as this.
What is System of Equations
100

The solution to the system of equations

y = x + 4
y = 2x + 5

What is (-1,3)

100
The solution to the system of equations:

r + s = -6
r - s = -10

What is (-8, 2)?
100
The solution to the system:

x = 4y
2x + 3y = 22

What is (8, 2)
100

Given the following equation of a line, find one equation that is equivalent to the given line.

3x + 2y = 6


6x + 4y = 12

9x + 6y = 18

12x+ 8y = 24

etc.

200
The ratio of rise to run
What is slope?
200
The solution to the system of equations:

y = 3x - 2
y = -x - 2

What is (0, -2)?
200

The solution to the system:

-3x - 2y = -4

9x + 3y = 15

What is (2,-1)?

200
The solution to the system

y = x - 2
3x - y = 16

What is (7, 5)
200

A shopper bought 6 shirts and 8 hats for $700. A week later, at the same prices, he bought 9 shirts and 6 hats for $660. What was the cost of one shirt?

What is $30?

300

The answer to an equation or system of equations.

What is a solution?

300
The solution to the system of equations:

y = -3
x = 5

What is (5, -3)
300
The solution to the system:

2x + 3y = 6
3x + 5y = 15

What is (-15, 12)?
300
The solution to the system

y = 3x - 1
7x + 2y = 37

What is (3, 8)
300

An animal shelter spends $2.20 per day to care for each cat and $3.50 per day to care for each dog. Pat noticed that the shelter spent $120.25 caring for cats and dogs on Friday. Write an equation to represent the possible numbers of cats and dogs that could have been at the shelter on Wednesday.

2.20c + 3.50d = 120.25

Let c = # of cats

Let d = # of dogs

400
y = mx + b is more formally known as this.
What is slope-intercept form.
400

The solution to the system of equations

y = (1/3)x - 3
y = 2x - 8

What is (3, -2)

400
The solution to the system

2a - 4b = 12
-8a + 16b = -48

What is infinitely many solutions?
400

How many sides does a hexagon have?

SIX!

400

Allysa spent $35 to purchase 12 chickens. She bought two different types of chickens. Americana chickens cost $3.75 each and Delaware chickens cost $2.50 each. Write a system of equations that can be used to determine the number of Americana chickens, A, and the number of Delaware chickens, D, she purchased. Determine algebraically how many of each type of chicken Allysa purchased.

Americana 4 Delaware 8

500

The vehicle by which presents are transported on Christmas Eve.

What is Santa's Sleigh?

500

The solution to the system of equations:

y = 3x + 3
y = 3x - 2

What is no solution?

500

If you are running a race and you pass the person in second place, what place are you in?

Second place (You haven't passed the person in first!) 

500

The solution to the system

x = 4y

5x - 10y = -50

What is (-20, -5)?

500

A local theater is showing an animated movie. They charge $5 per ticket for a child and $12 per ticket for an adult. They sell a total of 342 tickets and make a total of 2,550. Write a system of equations and use it to find the number of each ticket sold. Let c represent the number of children’s tickets sold and a represent the number of adult tickets sold.


The theater sold 222 children’s tickets and 120 adult tickets.

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