1.   In a tessellation, the sum of the measures of the angles of the polygons surrounding a point (at a vertex) is________.
    A. 720 B. 180
    C. 360 D. 90
    Hint

  2.   Find the magnitude of to the nearest tenth.
    A. 4.6 units B. 5.4 units
    C. 29.0 units D. 21.0 units
    Hint

  3.   Which figure has a point of symmetry?
    A. B.
    C. D.
    Hint

  4.   Two intersecting lines have a rotation angle of 80°. What is the measure of the angle formed by the intersecting lines?
    A. 40° B. 80°
    C. 180° D. 160°
    Hint

  5.   For which value is a dilation with that scale factor a congruence transformation?
    A. 0 B. 2
    C. 1 D.
    Hint

  6.   A square is reduced by a scale factor of . The area of the image is how many times the area of the preimage?
    A. 2 B. 4
    C. D.
    Hint

  7.   Determine if a regular dodecagon will tessellate.
    A. Yes, the sum of the interior angles is 1800
    B. No, the sum of the interior angles is 2160
    C. No, interior angle is 150
    D. Yes, interior angle is 216
    Hint

  8.   Find the magnitude of JK if J is (-2,-4) and K is (3,7)
    A. 11.2 B. 18.2
    C. 12.1 D. 13
    Hint

  9.   If C (-2, 3) is reflected over the line y = x, what are its new coordinates?
    A. (3, 2) B. (3, -2)
    C. (2, -3) D. (2, -1)
    Hint

  10.   The point W (-2, 1) is in quadrilateral WXYZ. If the quadrilateral is translated 3 units down and 2 units to the left, what are the coordinates of W'?
    A. (2, -4) B. (-4, -2)
    C. (0, -4) D. (0, 4)
    Hint

  11.   Find the coordinates of A (3, -2) after it has been translated by reflecting it over the graph of y = 1 and then y = -1.
    A. (-1, -2) B. (-2, 3)
    C. (3, -6) D. (6, -3)
    Hint

  12.   If two lines intersect so that the angle of rotation equals 98°, what is the angle formed by the intersecting lines?
    A. 98° B. 49°
    C. 196° D. 82°
    Hint

  13.   For a reflection in the x-axis, multiply the vertex matrix on the left by _____ .
    A. B.
    C. D.
    Hint

  14.   For a 270° counterclockwise about the origin, multiply the vertex matrix on the left by _____ .
    A. B.
    C. D.
    Hint



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