Coordinate Geo 1
Coordinate Geo 2
Review Topic 1
Review Topic 2
100

Determine the slope in simplest form of a line parallel to segment AB if A(-2, 5) and B(4, 4).

-1/6

100

Determine the slope in simplest form of a line perpendicular to segment AB if A(-3, 3) and B(5, 8).

-8/5

100

What is the minimum number of degrees that a regular octagon must rotate around its center to carry it onto itself.

45 degrees

100

(Multiple Choice)

Which statement is not always true when Triangle ABC is congruent to Triangle XYZ. 

1) BC ≅YZ 

2) CA≅ XY 

3) ∠CAB≅ ∠ZXY 

4) ∠BCA≅ ∠YZX

Choice 2

200

The coordinates of point R are (−3,2) and the coordinates of point T are (4,1).  What is the length of RT? in simplest radical form?

5 square root of 2

200

The accompanying diagram shows a kite that has been secured to a stake in the ground with a 20-foot string.  The kite is located 12 feet from the ground, directly over point X.  What is the distance, in feet, between the stake and point X?

(Look at picture)

 

16 ft.

200

Multiple Choice:

Which set of integers could represent the lengths of an isosceles triangle?

1) {1,1,3}

2) {2,2,5}

3) {3,3,6}

4) {4,4,7}

Choice 4

200

On Word Document


Choice 2 x = 16

300

What is an equation of a line in slope intercept form that is perpendicular to the line whose equation is 2y=3x+10 and passes through (-6,1)?

Hint- use point slope form first then solve for y to convert to slope intercept form

y = -(2/3)x - 3

300

A line segment has endpoints A(7,−1) and B(−3,3).

If a line bisects AB. What would be the coordinates of the point that the bisecting line must go through?

(2 ,1)

300

Triangle DAN is graphed on the set of axes below.   The vertices of DAN have coordinates D(−6,−1), A(6,3), and N(−3,10). What is the area of Triangle DAN?

60 units squared

300

Question on Word Document

Choice 1 AAs

400

Which equation represents the perpendicular bisector of AB whose endpoints are A(8,2) and B(0,6) in any form

point slope: y - 4 = 2(x - 4)

slope-intercept: y= 2x - 4

400

Triangle JOE has vertices whose coordinates are J(4,6), O(−2,4), and E(6,0).  Prove that JOE is isosceles.  

Coordinate proof must show OY = YE