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

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  -If X is the midpoint of   and X-V-T on   ,   ,   ,   , and   , find the length of   . -If X is the midpoint of   -If X is the midpoint of   and X-V-T on   ,   ,   ,   , and   , find the length of   . and X-V-T on   -If X is the midpoint of   and X-V-T on   ,   ,   ,   , and   , find the length of   . ,   -If X is the midpoint of   and X-V-T on   ,   ,   ,   , and   , find the length of   . ,   -If X is the midpoint of   and X-V-T on   ,   ,   ,   , and   , find the length of   . ,   -If X is the midpoint of   and X-V-T on   ,   ,   ,   , and   , find the length of   . , and   -If X is the midpoint of   and X-V-T on   ,   ,   ,   , and   , find the length of   . , find the length of   -If X is the midpoint of   and X-V-T on   ,   ,   ,   , and   , find the length of   . .

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  -Given that   is congruent to   ,   ,   , and   , find   . -Given that   -Given that   is congruent to   ,   ,   , and   , find   . is congruent to   -Given that   is congruent to   ,   ,   , and   , find   . ,   -Given that   is congruent to   ,   ,   , and   , find   . ,   -Given that   is congruent to   ,   ,   , and   , find   . , and   -Given that   is congruent to   ,   ,   , and   , find   . , find   -Given that   is congruent to   ,   ,   , and   , find   . .

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In a production process 240 pounds of aluminum are used with 780 pounds of steel. How many pounds of aluminum would be used with 1,240 pounds of steel?

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Given that Given that   , it follows that: , it follows that:

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Which method for proving triangles congruent is used only for proving right triangles congruent?

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Both pairs of opposite sides of quadrilateral WXYZ are congruent. Being as specific as possible, what type of quadrilateral is WXYZ?

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Having proved that Having proved that   by the reason SSS, what reason allows you to conclude that   ? by the reason SSS, what reason allows you to conclude that Having proved that   by the reason SSS, what reason allows you to conclude that   ? ?

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In In   ,   and   . If   and   , find the perimeter of   . , In   ,   and   . If   and   , find the perimeter of   . and In   ,   and   . If   and   , find the perimeter of   . . If In   ,   and   . If   and   , find the perimeter of   . and In   ,   and   . If   and   , find the perimeter of   . , find the perimeter of In   ,   and   . If   and   , find the perimeter of   . .

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In isosceles trapezoid HJKL, In isosceles trapezoid HJKL,       . If m   = 45°, JK = 6 cm, and the length of an altitude is 4 cm, find the exact perimeter of HJKL. In isosceles trapezoid HJKL,       . If m   = 45°, JK = 6 cm, and the length of an altitude is 4 cm, find the exact perimeter of HJKL. In isosceles trapezoid HJKL,       . If m   = 45°, JK = 6 cm, and the length of an altitude is 4 cm, find the exact perimeter of HJKL. . If m In isosceles trapezoid HJKL,       . If m   = 45°, JK = 6 cm, and the length of an altitude is 4 cm, find the exact perimeter of HJKL. = 45°, JK = 6 cm, and the length of an altitude is 4 cm, find the exact perimeter of HJKL.

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In regular octagon ABCDEFGH, AB = 6. Find the perimeter of trapezoid ABCH.

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  -Find the sum of the interior angles for an octagon. -Find the sum of the interior angles for an octagon.

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For two similar triangle, the ratio of two corresponding sides is For two similar triangle, the ratio of two corresponding sides is   :   = 1:3. Find the ratio of their areas   :   . : For two similar triangle, the ratio of two corresponding sides is   :   = 1:3. Find the ratio of their areas   :   . = 1:3. Find the ratio of their areas For two similar triangle, the ratio of two corresponding sides is   :   = 1:3. Find the ratio of their areas   :   . : For two similar triangle, the ratio of two corresponding sides is   :   = 1:3. Find the ratio of their areas   :   . .

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Which type of triangle has sides of lengths a = 8, b = 15, and c = 17?

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In In   , AB = 12, AD = 18, and m   = 56°. To the nearest square unit, find the area of   . , AB = 12, AD = 18, and m In   , AB = 12, AD = 18, and m   = 56°. To the nearest square unit, find the area of   . = 56°. To the nearest square unit, find the area of In   , AB = 12, AD = 18, and m   = 56°. To the nearest square unit, find the area of   . .

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Point D lies in the interior of Point D lies in the interior of   . Line segments are drawn from vertices A, B, and C through point D to intersect   at point E,   at point F, and   at point G. If   ,   ,   ,   , and   , find AG. [Hint: Use Ceva's Theorem.] . Line segments are drawn from vertices A, B, and C through point D to intersect Point D lies in the interior of   . Line segments are drawn from vertices A, B, and C through point D to intersect   at point E,   at point F, and   at point G. If   ,   ,   ,   , and   , find AG. [Hint: Use Ceva's Theorem.] at point E, Point D lies in the interior of   . Line segments are drawn from vertices A, B, and C through point D to intersect   at point E,   at point F, and   at point G. If   ,   ,   ,   , and   , find AG. [Hint: Use Ceva's Theorem.] at point F, and Point D lies in the interior of   . Line segments are drawn from vertices A, B, and C through point D to intersect   at point E,   at point F, and   at point G. If   ,   ,   ,   , and   , find AG. [Hint: Use Ceva's Theorem.] at point G. If Point D lies in the interior of   . Line segments are drawn from vertices A, B, and C through point D to intersect   at point E,   at point F, and   at point G. If   ,   ,   ,   , and   , find AG. [Hint: Use Ceva's Theorem.] , Point D lies in the interior of   . Line segments are drawn from vertices A, B, and C through point D to intersect   at point E,   at point F, and   at point G. If   ,   ,   ,   , and   , find AG. [Hint: Use Ceva's Theorem.] , Point D lies in the interior of   . Line segments are drawn from vertices A, B, and C through point D to intersect   at point E,   at point F, and   at point G. If   ,   ,   ,   , and   , find AG. [Hint: Use Ceva's Theorem.] , Point D lies in the interior of   . Line segments are drawn from vertices A, B, and C through point D to intersect   at point E,   at point F, and   at point G. If   ,   ,   ,   , and   , find AG. [Hint: Use Ceva's Theorem.] , and Point D lies in the interior of   . Line segments are drawn from vertices A, B, and C through point D to intersect   at point E,   at point F, and   at point G. If   ,   ,   ,   , and   , find AG. [Hint: Use Ceva's Theorem.] , find AG. [Hint: Use Ceva's Theorem.]

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  -Like the pyramid, the volume formula for a right circular cone can be expressed as   . State another form of the formula for the volume of the cone. -Like the pyramid, the volume formula for a right circular cone can be expressed as   -Like the pyramid, the volume formula for a right circular cone can be expressed as   . State another form of the formula for the volume of the cone. . State another form of the formula for the volume of the cone.

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Find the number of sides for a regular polygon in which each interior angle is 120° larger than each exterior angle.

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  -In rhombus MNPQ, diagonal   is congruent to side   . Find m   . -In rhombus MNPQ, diagonal   -In rhombus MNPQ, diagonal   is congruent to side   . Find m   . is congruent to side   -In rhombus MNPQ, diagonal   is congruent to side   . Find m   . . Find m   -In rhombus MNPQ, diagonal   is congruent to side   . Find m   . .

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  -In an equilateral triangle whose radius has length 6, find the length of an apothem. -In an equilateral triangle whose radius has length 6, find the length of an apothem.

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  -For a pentagonal pyramid, the total number of edges is 10. -For a pentagonal pyramid, the total number of edges is 10.

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