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1.3 The Intersection Point of Lines System of Equation A system of two equations in two variables looks like: – Notice, these are both lines. Linear Systems.

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Presentation on theme: "1.3 The Intersection Point of Lines System of Equation A system of two equations in two variables looks like: – Notice, these are both lines. Linear Systems."— Presentation transcript:

1 1.3 The Intersection Point of Lines System of Equation A system of two equations in two variables looks like: – Notice, these are both lines. Linear Systems Graphically Two lines can: – Intersect – Be parallel – Be the same line Which means the number of solutions (or intersection points) is, respectively: – One – None – Infinite

2 1.3 The Intersection Point of Lines Solving Systems of Equations In order to solve a system, you: – Find the point of intersection Graphically Algebraically There are some other more complex ways we will discuss later – Or state the number of solutions When there are infinite or no points of intersection Find the point of intersection. (Solve the system)

3 1.3 The Intersection Point of Lines Solving Systems of Equations

4 1.3 The Intersection Point of Lines Solving Systems of Equations

5 1.3 The Intersection Point of Lines Solving Systems of Equations

6 1.3 The Intersection Point of Lines Problems from 1.3 to complete: – #11 – 6, 9, 10


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