5. How to use a protractor… correctly Day 1 2. Place the base line of the protractor directly over the base side of the angle, with the center mark of the protractor directly over the vertex (corner) of the angle.
6. How to use a protractor… correctly Day 1 3. Find where the rising side of the angle crosses the two sets of numbers for measuring degrees.
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10. Vertex What it looks like What it is The part of an angle where the two rays connect (the corner of the angle) Day 2
11. Congruent Angles What they look like What they are Angles that have the same measure Day 2
12. Adjacent Angles What they look like What they are Angles that share a vertex and a side and are next to each other. Shared vertex Shared side Adjacent angles Day 2
13. Vertical Angles What they look like What they are Angles that are formed by two intersecting lines and are opposite of each other Intersecting lines Vertical angles Day 2
14. Supplementary Angles What they look like What they are Angles whose total is 180 o (they make a straight line) 40 + 140 = 180 Day 2
15. Complimentary Angles What they look like What they are Angles whose total is 90 o (they make a right angle) 40 + 50 = 90 Day 2
16. Parallel Lines What they look like What they are Lines that will never cross and are in the same plane Day 2
17. Transversal What it looks like What it is A line that crosses another line Day 2
18. Corresponding Angles What they look like What they are Angles that are on the same side of a transversal and on the same side of the line Day 2
19. Alternate Interior Angles What they look like What they are Angles that are not next to each other on the inside of a pair of lines and on opposite sides of a transversal Day 2
20. Alternate Exterior Angles What they look like What they are Angles that are not next to each other on the outside of a pair of lines and on opposite sides of a transversal Day 2
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22. Special Angles Target: I will develop and use rules about angles formed by parallel lines and transversals. Day 3
23. Day 3 Target: I will develop and use rules about angles formed by parallel lines and transversals. Rule #1: Vertical angles are always congruent. Rule #2: When parallel lines are cut by a transversal, corresponding angles are congruent. Rule #3: When parallel lines are cut by a transversal, alternate interior angles are congruent. Rule #4: When parallel lines are cut by a transversal, alternate exterior angles are congruent. Summary
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25. Sum of the Angles in Any Triangle Target: I will determine and use the relationship among the measures of the interior angles of a triangle. Day 4
26. Day 4 Use a straight edge to draw a triangle on a sheet of scratch paper and label the angles A, B, and C (as shown) . Then cut it out. A B C
28. Lay each angle adjacent to the others (in any order). Day 4 (Tape in your compbook)
29. 2. Repeat this with two more triangles. Does it work every time? 3. With your partner, write a rule for the sum of the angle measures in any triangle. Day 4 1. What do you notice about the angles of the triangle? Answer the 3 questions that follow in your compbook
30. Day 4 Target: I will determine and use the relationship among the measures of the interior angles of a triangle . Rule for the interior angles of any triangle: The total degrees within any triangle are 180 o . Summary
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32. Sum of Angles in Any Polygon Target: I will determine and use the relationship among the measures of the interior angles of any polygon. Day 5
33. Polygon Review Triangle: any 3 sided figure Trapezoid: a 4 sided figure with one set of parallel lines Rectangle: a 4 sided figure with 2 sets of parallel lines and 90 o angles Hexagon: any 6 sided figure Octagon: any 8 sided figure Day 5 Pentagon: any 5 sided figure
34. Day 5 Target: I will determine and use the relationship among the measures of the interior angles of any polygon. Summary The sum of any interior angles of a polygon is 180 multiplied by the number of sides minus 2. d = 180(s-2) Rule for interior angles of any polygon:
