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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-In
,
,
, and
are medians. If the centroid of the triangle is point C, find the relationship between TC and PC.





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-A regular square pyramid has base edges of 9 inches and an altitude length of 12 inches. Find the volume of the pyramid.

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To circumscribe a circle about regular hexagon ABCDEF, the center can be determined by the intersection of diagonals
and
.


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In
(not shown),
is a right angle. Where M is a point on
and N is a point on
, how are
and
related?






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Where c is the length of the hypotenuse and a and b are the lengths of the legs, what equation relates these lengths?
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-In kite MNPQ,
. For this kite, name another pair of congruent sides.


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-In trapezoid RSTV,
. If SR = TV = 6 cm, ST = 4 cm, and m
= 60°, find the area of RSTV.





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What is the locus of points in a plane that are equidistant from points X and Y?
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-The total area of a right circular cylinder is
. If the height of the cylinder is 4,find the length of the radius.


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-A circle has the area 126
. To the nearest tenth of a centimeter, find the length of its diameter.


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-Consider the noncollinear points A, B, C, and D. By using two points at a time, find the total number of lines that they determine.

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-In addition to being congruent, how are the diagonals of a square related?

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Write the formula for the measure c of the central angle of a regular polygon of n sides.
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A square has an area of 13
. What is the exact length of each side of the square?

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