Exam 6: Similar Triangles
Exam 1: Preliminary Concepts23 Questions
Exam 2: Line and Angle Relationships35 Questions
Exam 3: Parallel Lines80 Questions
Exam 4: Triangles79 Questions
Exam 5: Quadrilaterals94 Questions
Exam 6: Similar Triangles71 Questions
Exam 7: Circles78 Questions
Exam 8: Locus and Concurrence51 Questions
Exam 9: Areas of Polygons and Circles77 Questions
Exam 10: Surfaces and Solids79 Questions
Exam 11: Analytic Geometry85 Questions
Exam 12: Introduction to Trigonometry66 Questions
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In the figure,
. Also,
,
, and
. Find TX .




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In a 30°-60°-90° triangle, the hypotenuse has a length of 20 cm. Find the exact perimeter of this triangle.
(Multiple Choice)
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What does the question mark represent in this extended proportion? 

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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.]](https://storage.examlex.com/TBX8811/11ebfb55_24ab_e908_9d86_ab4c132edcf7_TBX8811_11.jpg)
![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.]](https://storage.examlex.com/TBX8811/11ebfb55_24ab_e909_9d86_b1f885fbbd21_TBX8811_11.jpg)
![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.]](https://storage.examlex.com/TBX8811/11ebfb55_24ab_e90a_9d86_91fd9c04530b_TBX8811_11.jpg)
![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.]](https://storage.examlex.com/TBX8811/11ebfb55_24ab_e90b_9d86_cf07e91e127d_TBX8811_11.jpg)
![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.]](https://storage.examlex.com/TBX8811/11ebfb55_24ab_e90c_9d86_c5b49a33f9ec_TBX8811_11.jpg)
![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.]](https://storage.examlex.com/TBX8811/11ebfb55_24ab_e90d_9d86_490256bc5a0b_TBX8811_11.jpg)
![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.]](https://storage.examlex.com/TBX8811/11ebfb55_24ab_e90e_9d86_b54a661abc19_TBX8811_11.jpg)
![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.]](https://storage.examlex.com/TBX8811/11ebfb55_24ab_e90f_9d86_7100bb787437_TBX8811_11.jpg)
![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.]](https://storage.examlex.com/TBX8811/11ebfb55_24ab_e910_9d86_0963b12550d0_TBX8811_11.jpg)
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Two sides of
have lengths 5 inches and 6 inches. The length of the remaining and longest side is x inches. Determine all integer (whole number)values of x so that
is an obtuse triangle.


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In the legs of a right triangle are congruent, then the triangle is a 45°-45°-90° triangle.
(True/False)
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Given that
, the two triangles are similar. Which side of
corresponds to side
of the second triangle?



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If
and
are divided proportionally at points M and N (as shown), then
.



(True/False)
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In an equilateral triangle, each side measures 12 cm. Find the length of the altitude of this triangle.
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In the figure,
and
. What method allows you to conclude that
?



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In the figure,
intersects two sides of
as shown. If
, what relationship must hold true?



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Given that
, what angle of
is congruent to
of
?




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In the figure,
. If
,
,
, and
,
find the value of x .





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In isosceles triangle RST ,
. If
, find the length of
.



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