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EOC Strategy - GEOMETRY Parallel & Perpendicular Slopes.

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Presentation on theme: "EOC Strategy - GEOMETRY Parallel & Perpendicular Slopes."— Presentation transcript:

1 EOC Strategy - GEOMETRY Parallel & Perpendicular Slopes

2 STRATEGY #1 – LOOK FOR KEY WORDS PARALLEL  Parallelogram  Same direction FIND: SAME SLOPES PERPENDICULAR  Right angles  Square or rectangle  FIND:  OPPOSITE SIGNS & RECIPROCALS

3 STRATEGY #2 –USE A GRAPH  If there are coordinates & equations given in a problem -GRAPH THEM -LABEL THEM

4 SOMETIMES THE PROBLEMS ARE DIRECTLY STATED

5 SOMETIMES WE MUST INFER WHAT TO DO USING KEY WORDS & GRAPHS  EXAMPLE G2.2 A triangle has vertices G(1, 1), H(4, -1), and I( 3, 4). Identify any right angles.

6 CHECK IT OUT G2.3 Use both strategies: graph & key words  Parallelogram RSTU has vertices R(3, 5), S(6, 3), and T(3, 2). Which is an equation of side RU?

7 CHECK IT G2.4 When graphed on a coordinate plane, Monarch Street runs from (-1, 6) to (1, 2). Wildcat Avenue runs perpendicular to Monarch Street and passes through (4, 1). What equation represents Wildcat Avenue?

8 CHECK IT G2.5  Which is an equation of a line that is perpendicular to the graph of x – 3y = 12? a. x + 3y = 9 b. 3x – y = 5 c. 3x + y = 6 d. x – 3y = -3

9 Check it G2.6  Which is an equation of a line parallel to segment MN? A. 2x – y = 5 B. x – 2y = 4 C. x + 2y = 12 D. 2x + y = 3


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