Exam 12: Geometry Problems: Complementary Angles, Collinear Points, and Similar Triangles

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Of the upper case letters R, S, and T, which one has point symmetry?

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Where Where   , the slope of the line through the points (   ) and (   ) is   . , the slope of the line through the points ( Where   , the slope of the line through the points (   ) and (   ) is   . ) and ( Where   , the slope of the line through the points (   ) and (   ) is   . ) is Where   , the slope of the line through the points (   ) and (   ) is   . .

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  -Find the area of a square whose apothem has length 7 cm. -Find the area of a square whose apothem has length 7 cm.

(Multiple Choice)
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A sphere is circumscribed about a cube that has edges of 4 cm. Correct to nearest tenth of a square centimeter, find the approximate surface area for the sphere. Use the calculator value of A sphere is circumscribed about a cube that has edges of 4 cm. Correct to nearest tenth of a square centimeter, find the approximate surface area for the sphere. Use the calculator value of   . .

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In a right triangle, the side opposite the right angle is called the base of the right triangle.

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What is the consumption rate for a vehicle that travels a distance of 240 miles while consuming 10 gallons of gasoline?

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What type of quadrilateral has vertices with coordinates (0,0), (a,0), (a,b), and (0,b)? Be as specific as possible.

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  -If two planes intersect, they intersect in a(n): -If two planes intersect, they intersect in a(n):

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  -Using       , find the approximate area of a circle with a diameter of length 7 inches. -Using   -Using       , find the approximate area of a circle with a diameter of length 7 inches.   -Using       , find the approximate area of a circle with a diameter of length 7 inches.   -Using       , find the approximate area of a circle with a diameter of length 7 inches. , find the approximate area of a circle with a diameter of length 7 inches.

(Multiple Choice)
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  -Suppose that   and   are complementary. If m   and m   , find x. -Suppose that   -Suppose that   and   are complementary. If m   and m   , find x. and   -Suppose that   and   are complementary. If m   and m   , find x. are complementary. If m   -Suppose that   and   are complementary. If m   and m   , find x. and m   -Suppose that   and   are complementary. If m   and m   , find x. , find x.

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Construction of an angle's bisector can be justified (proven) by showing that two triangles are congruent.

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  -If m   = 50°, then what fraction of the area of the circle represents the area of the sector shown? -If m   -If m   = 50°, then what fraction of the area of the circle represents the area of the sector shown? = 50°, then what fraction of the area of the circle represents the area of the sector shown?

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  -For the isosceles trapezoid shown, what expression represents the length of each diagonal? -For the isosceles trapezoid shown, what expression represents the length of each diagonal?

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How many edges does a regular octahedron have?

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

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When the midpoints of the sides of a quadrilateral are joined in order, the quadrilateral formed is always a square.

(True/False)
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  -If lines l, m, and n are concurrent, then: -If lines l, m, and n are concurrent, then:

(Multiple Choice)
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  -In   for which   ,   bisects   . It follows that: -In   -In   for which   ,   bisects   . It follows that: for which   -In   for which   ,   bisects   . It follows that: ,   -In   for which   ,   bisects   . It follows that: bisects   -In   for which   ,   bisects   . It follows that: . It follows that:

(Multiple Choice)
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Write the formula for the area A of any quadrilateral that has perpendicular diagonals of lengths Write the formula for the area A of any quadrilateral that has perpendicular diagonals of lengths   and   . and Write the formula for the area A of any quadrilateral that has perpendicular diagonals of lengths   and   . .

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What is the measure of the angle formed by the hands of a clock at exactly 4:20 PM?

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