Station 1:
Write an equation, solve and then find mABC.
1.
2.
3.
Station 2:
Match the terms:
A. A change in position, size or shape of a figure.
______1. Adjacent Angles
B.
______2. Distance
A transformation in which the figure does not change orientation.
C. Two adjacent angles that are supplementary.
______3.Vertical Angles
______4. Perimeter formulas
D. √(𝑥2 − 𝑥1 )2 + (𝑦2 − 𝑦1 )2
______5. Supplementary Angles
E. A transformation that requires a center point and an angle
______6. Congruent
F. The original figure in a transformation
______7. Linear Pairs
G. Separate into two congruent segments with equal measures
______8. Midpoint
(𝑥2 +𝑥1 ) (𝑦2 +𝑦1 )
______9. Endpoint
______10.Complementary Angles
______11. Area formulas
H. (
2
,
2
)
I. The figure after a transformation
J.
It is the same distance to the preimage as it is to the image
K.
Two nonadjacent, congruent angles formed by intersecting lines.
______12. Transformation
______13. Preimage
______14. Image
L. Points on a grid that require surrounding parentheses.
______15. Reflection
M. Two angles whose measures have a sum of 180
______16. Rotation
N. Figures that have the same measure are said to be this
______17. Translation
O. Also called a line of symmetry
______18. Bisect
P. 4s; 2l + 2w; a+b+c; 2πr
______19. Line of Reflection
______20. Ordered Pair
Q. Two angles that share a ray and do not overlap
R. Two angles whose measures have a sum of 90
S. Multiply the midpoint by 2, then subtract the known endpoint
T. S2; lw; ½ bh; π r2
Station 3
1.
2.
3.
Use the angles and figure above to complete the statements:
1 is adjacent to _______ and ________.
4 is a linear pair with ________.
A pair of vertical angles is _______ and _______.
4. Write equations for each of the following:
a. 6 and 7 are complementary: ____________________________________
b. 8 and 9 are supplementary:_____________________________________
c. 10 and 11 are vertical angles:___________________________________
d. 12and 13 are a linear pair:___________________________________
Station 4
1. Find the distance from K(5,6) to P(1, – 4 ) as a simplified radical.
2. Find the midpoint M of the ̅̅̅̅
𝐾𝑃 in # 1.
3. P(1, – 4) is the midpoint of ̅̅̅̅̅
𝐾𝑁. If K is (5, 7), find the other
endpoint.
4. Find the coordinates for the midpoint of ̅̅̅̅̅
𝑀𝑁 with
endpoints M(– 3, 8) and N(– 9, – 4).
5. Find the length of the segment in number 4 above as a simplified
radical.
Station 5
4.
5.
Station 6
3.
4.
Station 7
1.
2.
3.
Use the angles and figure above to complete the statements:
5 is adjacent to _______ and ________.
3 is a linear pair with ________.
A pair of vertical angles is _______ and _______.
4. Write equations for each of the following:
a. P and Q are complementary: ____________________________________
b. J and K are supplementary:_____________________________________
c. G and H are a linear pair:________________________________________
d. L and M are vertical angles:_____________________________________