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Bell Ringer Don bought a tie for $15. If tax was 9%, how much did he pay for the tie? 1. Calculate Tax: $15 • 0.09 = $1.35 2. Final Cost (Price + Tax):

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Presentation on theme: "Bell Ringer Don bought a tie for $15. If tax was 9%, how much did he pay for the tie? 1. Calculate Tax: $15 • 0.09 = $1.35 2. Final Cost (Price + Tax):"— Presentation transcript:

1 Bell Ringer Don bought a tie for $15. If tax was 9%, how much did he pay for the tie? 1. Calculate Tax: $15 • 0.09 = $ Final Cost (Price + Tax): $15 + $1.35 = $16.35

2 This Week in Algebra… Monday – Graphing Linear Equations Tuesday – More Graphing Wednesday – Introduction to Slope Thursday – Finding Slope on a Graph Friday – Review: Coordinate Points, Graphing Linear Equations, and Slope. (Next week: Quiz Tuesday – Plotting points, Graphing Linear Equations, and Finding Slope.)

3 Sit: Marcella’s Bagels
Due Friday, January 11th Remember the problem: 1. Marcella gave half her bagels and two more to: a. The needy b. Some surfers c. Her friend Susan. 2. She had two left when she got home. 3. How many bagels did she buy?

4 Homework

5 Graphing Linear Equations
GRE 401: Locate points in the coordinate plane GRE 503: Match linear graphs with their equations

6 Linear Equations y x Linear Not Linear

7 Linear Equations The equations we will be graphing will have two variables, x & y. y = 2x + 1 A solution to the equation is any ordered pair (x, y) that makes the equation true. The ordered pair (3, 7) is a solution since 7 = 2(3) + 1.

8 Solutions to Linear Equations
There are an infinite number of points that would satisfy this equation. When you plot these points on a coordinate plane, you create a graph of the equation. Every point on the line is a possible solution to the equation! y = 2x – 1 -1 1 1 2 3 3 5 4 7

9 Graphing Linear Equations
y = 2x – 1 This is the graph of the equation y = 2x – 1. . . -1 . 1 1 . 2 3 . 3 5 4 7

10 Graphing Linear Equations
y = -3x + 2 2 . 1 -1 2 -4 . We only need three points to graph a line. .

11 Horizontal and Vertical Lines
Horizontal Lines Equations like y = 3, y = -6, y = 8, etc. result in horizontal lines. Vertical Lines Equations like x = 4, x = -4, x = 12, etc. result in vertical lines.

12 y is always 4, so x can be any number!
Horizontal Lines y = 4 4 . . . 1 4 2 4 y is always 4, so x can be any number!

13 x is always -4, so y can be any number!
Vertical Lines x = -4 . -4 1 . -4 3 . -4 6 x is always -4, so y can be any number!


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