1.   Solve the equation
    A. a = B. a = 0
    C. a = D. a = 5
    Hint

  2.   Which triangle is isosceles?
    A. with vertices R(3,5), S(1,-8),and T(-1,7)
    B. with vertices M(4,5), N(4,2), and P(-5,2)
    C. with vertices F(-1,-5), G(-3,4), and H(5,2)
    D. with vertices A(3,0), B(0,6), and C(3,6)
    Hint

  3.   Name the remote interior angles of
   
    A. B.
    C. D.
    Hint

  4.   Find
   
    A. 68 B. 56
    C. 50 D. 62
    Hint

  5.   Which angle corresponds to if
    A. B.
    C. D.
    Hint

  6.   In the figure, intersects at H. Which additional fact is needed to prove by ASA?
   
    A. B.
    C. D.
    Hint

  7.   Refer to the figure. If and
then _____ by _____.
   
    A. by ASA B. by ASA
    C. by ASA D. by ASA
    Hint

  8.   In is 10 more than 3 times a number,
is 8 less than 5 times the same number. Find
    A. 116 B. 48
    C. 37 D. 106
    Hint

  9.   Find XY on the number line shown.
   
    A. 7 B. -7
    C. 0 D. 4
    Hint

  10.   ABC is ______.
   
    A. scalene and acute B. isosceles and scalene
    C. equilateral D. scalene but not acute
    Hint

  11.   How many other triangles in the figure appear to be congruent to ABC?
   
    A. 4 B. 3
    C. 7 D. 8
    Hint

  12.   Which postulate or theorem can be used to prove that the two triangles shown are congruent?
   
    A. ASA Postulate B. SSS Postulate
    C. AAS Theorem D. SAS Postulate
    Hint

  13.   Refer to the figure. If and is perpendicular to both and , then FDA ________ by __________.
   
    A. ACF by ASA B. ACF by SAS
    C. CAD by ASA D. CAD by SAS
    Hint

  14.   Find the value of x.
   
    A. 13 B. 10
    C. 26 D. 20
    Hint

  15.   Find the coordinates of O.
   
    A. (3a, 0) B. (0, 3a)
    C. (a, 0) D. (0, 3Ka)
    Hint

  16.   Which of the following is not a guideline for placing figures on the coordinate plane?
    A. Use coordinates that make computation as simple as possible. B. Place at least one side of a polygon on an axis.
    C. Keep the figure in the first quadrant. D. Use the point (1, 1) as a vertex or center.
    Hint