Exam 12: Geometry Problems: Complementary Angles, Collinear Points, and Similar Triangles
Exam 1: Line and Angle Relationships13 Questions
Exam 2: Parallel Lines13 Questions
Exam 3: Triangles16 Questions
Exam 4: Quadrilaterals14 Questions
Exam 5: Similar Triangles12 Questions
Exam 6: Circles10 Questions
Exam 7: Locus and Concurrence4 Questions
Exam 8: Areas of Polygons and Circles5 Questions
Exam 9: Surfaces and Solids4 Questions
Exam 10: Analytical Geometry8 Questions
Exam 11: Introduction to Trigonometry4 Questions
Exam 12: Geometry Problems: Complementary Angles, Collinear Points, and Similar Triangles916 Questions
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If a triangle has exactly two congruent sides, then it is an isosceles triangle.
(True/False)
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How is the radius of a regular polygon related to the angle to whose vertex the radius was drawn?
(Short Answer)
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-The lengths of the sides of a right triangle are a, b, and c (the hypotenuse). Given that
, find an expression for
.



(Essay)
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Find the volume of the box that has dimensions of 10 cm, 12 cm, and 16 cm.
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-For kite MNPQ,
and
. If diagonal
is drawn, what type of triangles are formed?




(Short Answer)
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Assuming that statements (1) and (2) are true, which conclusion completes the Law of Negative Inference? (1) P
Q
(2) ∼ Q

(Multiple Choice)
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Find the area of the triangle whose sides have lengths 13 cm, 14 cm, and 15 cm.
(Essay)
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-The slant height of a regular square pyramid meets the apothem of the base to form an angle measuring 59°. If the length of the slant height is 12.6 cm, find the length of each side of the square base of the pyramid. Provide the answer correct to the nearest tenth of a centimeter.

(Short Answer)
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-If coplanar lines r and s are cut by transversal t so that alternate exterior angles
are congruent, then r || s.

(True/False)
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-Given that P is the midpoint of
and
, what reason is used to establish that
is congruent to
?







(Short Answer)
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-In
,
is a right angle. If m
is 26° larger than m
, find m
.






(Multiple Choice)
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-For the triangle shown, vertices are R(0,0), S(s,0), and T(t,v). If
, find the
coordinates of the point at which the bisector of
intersects side
.




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For a parallelogram to be a rhombus, what condition must it satisfy?
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