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1.
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A trapezoid is located entirely in quadrant III. If this trapezoid is reflected
across the origin, in which quadrant will the new trapezoid be located?
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2.
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Which is the contrapositive of the statement below? If you do your
homework, then you will be prepared for the test.
A) | If you are not prepared for the test, then you did not do your
homework. | B) | If you do your homework, then you will be prepared for the test. | C) | If you are prepared
for the test, then you did your homework. | D) | If you did not do your homework, then you will
not be prepared for the test. |
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3.
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Given: Segment AC congruent to segment
AB and Segment DC congruent to segment
DB
Which could be used to prove ? |  | | |
A) | (SAS) If 2 sides and the angle between them in one triangle are congruent to 2
sides and the angle between them in another triangle, then the triangles are
congruent | B) | (SSS) If 3 sides of one triangle are congruent to 3 sides of another triangle,
then the triangles are congruent | C) | (AAS) If 2 angles and a side not between
them in one triangle are congruent to 2 angles and a side not between them in another triangle, then
the triangles are congruent | D) | (ASA) If 2 angles and the side between
them in one triangle are congruent to 2 angles and the side between them in another triangle, then
the triangles are congruent |
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4.
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What value of x makes  ? 
A) | x = 4.8 | B) | x = 7.2 | C) | x = 3.9 | D) | x =
8.7 |
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5.
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With the information given in the drawings, which pair of triangles can be
proven congruent by the Angle-Angle-Side theorem?
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6.
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In the figure shown, and .
Which of the following must be true? |  | | |
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7.
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In the figure below,  and  .   Which additional information would be enough to prove that  ?
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8.
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Which triangle below is not congruent to the other three
triangles?
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9.
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Given: and intersect
at X AX = XB CX = XD
Which congruency
statement is true? |  | | |
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10.
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How many different lines of symmetry does a regular heptagon
have?
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11.
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Given: Angle DAC congruent to angle
CBD and Angle ADC congruent to angle BCD
Which could be used to prove ? |  | | |
A) | (SAS) If 2 sides and the angle between them in one triangle are congruent to 2
sides and the angle between them in another triangle, then the triangles are
congruent | B) | (ASA) If 2 angles and the side between them in one triangle are congruent to 2
angles and the side between them in another triangle, then the triangles are
congruent | C) | (SSS) If 3 sides of one triangle are congruent to 3 sides of another triangle,
then the triangles are congruent | D) | (AAS) If 2 angles and a side not between
them in one triangle are congruent to 2 angles and a side not between them in another triangle, then
the triangles are congruent |
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12.
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The figure has angle measures as shown.
What is the measure of ÐBCD? |  | | |
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13.
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 and  are congruent.
What is the measure of ? |  | | |
A) | 8 in | B) | 5 in | C) | 10 in | D) | 9
in |
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14.
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DL'M'N' is apparently the
result of: 
A) | rotating DLMN about the point (–3,
4) | C) | reflecting DLMN across the line
y=x | B) | reflecting DLMN across the
x-axis | D) | reflecting
DLMN across the y-axis |
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15.
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The slope of the line joining the coordinate points (7, –4) and (2,
3) is
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16.
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Given: Segments AE and BD bisect each other
at C
Which could be used to prove ? |  | | |
A) | (ASA) If 2 angles and the side between them in one triangle are congruent to 2
angles and the side between them in another triangle, then the triangles are
congruent | B) | (AAS) If 2 angles and a side not between them in one triangle are congruent to
2 angles and a side not between them in another triangle, then the triangles are
congruent | C) | (SAS) If 2 sides and the angle between them in one triangle are congruent to 2
sides and the angle between them in another triangle, then the triangles are
congruent | D) | (SSS) If 3 sides of one triangle are congruent to 3 sides of another triangle,
then the triangles are congruent. |
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17.
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If  , which statement is always true?
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18.
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Given: M is the midpoint of segment
KP and Angle KLM congruent to angle MNP
The given
information is sufficient to prove by which postulate/theorem? |  | | |
A) | Angle-Side-Angle | C) | Side-Angle-Side | B) | Side-Side-Side | D) | Angle-Angle-Side |
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19.
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Which set of information
is
NOT enough to prove that is congruent to ? | | | |
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20.
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Given: 
Which must be true if y ||
z? |  | | |
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21.
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Use the proof to answer the question below: What reason can be used to prove that the triangles are congruent?
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22.
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The distance between the points (–6, 9) and (2, –7) is:
A) |  | B) |  | C) | 320 | D) | 24 |
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23.
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24.
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Given: E is a midpoint of AC Angle DAE congruent to angle
BCE
Based on the information given, |  | | | which triangle
congruence theorem could be used to prove ?
A) | Angle-Angle-Side (AAS) | C) | Side-Side-Side (SSS) | B) | Side-Angle-Side
(SAS) | D) | Angle-Side-Angle (ASA) |
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25.
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Given: Segment AD congruent to segment
AC and Angle DBA congruent to angle CEA
Which could be used to prove ? |  | | |
A) | (SSS) If 3 sides of one triangle are congruent to 3 sides of another triangle,
then the triangles are congruent. | B) | (SAS) If 2 angles and a side not between
them in one triangle are congruent to 2 angles and a side not between them in another triangle, then
the triangles are congruent | C) | (ASA) If 2 angles and the side between
them in one triangle are congruent to 2 angles and the side between them in another triangle, then
the triangles are congruent | D) | (AAS) If 2 angles and the side between
them in one triangle are congruent to 2 angles and the side between them in another triangle, then
the triangles are congruent |
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