2. Congruent angles of parallel lines cut by a transversal
ALTERNATE INTERIOR ANGLES
3  6 and 4  5
VERTICAL ANGLES
1  4, 2  3
5  8, and 6  7
CORRESPONDING ANGLES
1  5, 2  6, 3  7,
and 4  8
* Cutting and sliding on top will give you corresponding angles

3. Congruent angles with parallel linesOR 1 1 2 2 4 3 4 3 6  5 5 6 8 7 8 7
ALTERNATE INTERIOR ANGLES
< 4  < 6, <3  <5
VERTICAL ANGLES
<1  < 3
CORRESPONDING ANGLES
LOOK FOR THE “ F “ s:
Regular, UpsideDown, or
Backwards

4. Complementary Angles
You only get a compliment when you get a 90 on your math test
Two angles whose sum is = to 90o
a + b = 90 a b

5. Congruent angles with parallel linesOR 1 1 2 2 4 3 4 3 6  5 5 6 8 7 8 7
ALTERNATE INTERIOR ANGLES
< 4  < 6, <3  <5
VERTICAL ANGLES
<1  < 3
CORRESPONDING ANGLES
LOOK FOR THE “ F “ s:
Regular, UpsideDown, or
Backwards

6. Pe RIM -et er
P E
R I M
E R
E T

7. Cherry Pies Delicious Circumference = p = Circumference p x Diameter

8. A E R

11. Complementary Angles
You only get a compliment when you get a 90 on your math test
Two angles whose sum is = to 90o
a b

12. Parallelogram A = bh 8 9 7 The h or height looks like a chair
The chair has to sit flat on the floor so as not to tip over
A = bh
Find the area of the shape on the right 8 9 7

13. Congruent angles with parallel lines1 c 1 2 2 C 3 4 c 4 3 C 6 c  5 5 6 8 7 8 c C 7
ALTERNATE INTERIOR ANGLES
< 4  < 6, <3  <5
VERTICAL ANGLES
<1  < 3
CORRESPONDING ANGLES
LOOK FOR THE SMALL C’S AND THE LARGE C’S 5 2 7 1

15. Pythagorean Theorem Right On with Right Triangles
hypotenuse
hypotenuse 6 5 3 10 4 8
a2 + b2 = c2
= 52
+ 16 = 25
= 25
a2 + b2 = c2
= 102
+ 64 = 100
= 100

16. Sin Cosine Tangent Cos = Cah Sin = Soh Tan = Toa Hypotenuse Hypotenuse
Opposite
Opposite
Angle a
Angle a
Angle a
Adjacent
Adjacent

17. Special Quadrilateral Family
____________
_____________
________
________
_________
____________

18. Pe RIM e + er
Explain what is meant by perimeter. ________________________________________________________________
Give some possible dimensions of a yard with a perimeter of 10.
____________________________________________________________________________

19. Rectangle A= bh Area = base X height
Name some rectangles with areas of 80
______________________________________________________________________________

28. Turn around a central point
ROTATION
Turn around a central point E E 45 90
135
180
225
270
315

29. Slide to a new location along a straight line
TRANSLATION
Slide to a new location along a straight line
After
Before

30. Flip over a line of symmetry
Reflection
Flip over a line of symmetry M M M M

31. Volume of a circle  R2  R2 Volume paint the bottom of the can
Find the area of circle
 R2
Multiply by the height
 R2

32. Volume of a Prism Find the area of the bottom l w
Multiply by the height
l w h
Paint the bottom of the box