- Solve systems of equations by graphing - Verify solutions algebraically - Write and solve systems of equations for real world scenarios
Next
graphing systems of linear equations
Jake is buying strawberries and blueberries for a fruit salad. Strawberries are $3 per pint and blueberries are $2 per pint. He spents $15 on 6 pints of berries. How many of each berry did Jake buy?
Next
Back
graphing systems of linear equations
What is the only point the lines have in common?
Next
Back
graphing systems of linear equations
A system of linear equations is made up of two or more equations with the same variables. The solution to a system of equations is the ordered pair that makes both equations true! On a graph, the solution is the point of intersection.
Next
Back
The solution to the system is (-5, 1).
verify
Solutions algebraically
Next
Back
Which ordered pair is a solution to the sytem?
verify
Solutions algebraically
a) (3, -1) b) (2, 1) c) (1, -1)
Next
Back
Graphto solve
Next
Back
Graph to solve
Next
Back
graphing systems of linear equations
Jake is buying strawberries and blueberries for a fruit salad. Strawberries are $3 per pint and blueberries are $2 per pint. He spents $15 on 6 pints of berries. How many of each berry did Jake buy?
Next
Back
Jasmine has biked 4 miles, and continues to travel at 8 miles per hour.Sadie has driven 2 miles, and continues to travel at 10 miles per hour. After how many hours will Sadie catch up to Jasmine?
real world app
Write the inequalities and graph using Desmos! Verify algebraically.
Back
Next
Zoompoll
Maura graphed the system of equations and found (4, 2) as the solution.
x + y = 6 5x - 10y = -4
Next
Back
Graphing Systems of equations
you should be able to
- Solve systems of equations by graphing - Verify solutions algebraically - Write and solve systems of equations for real world scenarios
Graphing Systems of Linear Eqns
Gable C Rhoads
Created on October 23, 2025
Start designing with a free template
Discover more than 1500 professional designs like these:
View
Smart Presentation
View
Practical Presentation
View
Essential Presentation
View
Akihabara Presentation
View
Startup Presentation
View
Black and White Presentation
View
Human Rights Presentation
Explore all templates
Transcript
Graphing Systems of equations
objectives
- Solve systems of equations by graphing - Verify solutions algebraically - Write and solve systems of equations for real world scenarios
Next
graphing systems of linear equations
Jake is buying strawberries and blueberries for a fruit salad. Strawberries are $3 per pint and blueberries are $2 per pint. He spents $15 on 6 pints of berries. How many of each berry did Jake buy?
Next
Back
graphing systems of linear equations
What is the only point the lines have in common?
Next
Back
graphing systems of linear equations
A system of linear equations is made up of two or more equations with the same variables. The solution to a system of equations is the ordered pair that makes both equations true! On a graph, the solution is the point of intersection.
Next
Back
The solution to the system is (-5, 1).
verify
Solutions algebraically
Next
Back
Which ordered pair is a solution to the sytem?
verify
Solutions algebraically
a) (3, -1) b) (2, 1) c) (1, -1)
Next
Back
Graphto solve
Next
Back
Graph to solve
Next
Back
graphing systems of linear equations
Jake is buying strawberries and blueberries for a fruit salad. Strawberries are $3 per pint and blueberries are $2 per pint. He spents $15 on 6 pints of berries. How many of each berry did Jake buy?
Next
Back
Jasmine has biked 4 miles, and continues to travel at 8 miles per hour.Sadie has driven 2 miles, and continues to travel at 10 miles per hour. After how many hours will Sadie catch up to Jasmine?
real world app
Write the inequalities and graph using Desmos! Verify algebraically.
Back
Next
Zoompoll
Maura graphed the system of equations and found (4, 2) as the solution.
x + y = 6 5x - 10y = -4
Next
Back
Graphing Systems of equations
you should be able to
- Solve systems of equations by graphing - Verify solutions algebraically - Write and solve systems of equations for real world scenarios
Back