Exam 12: Congruence and Similarity With Constructions

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Solve. -Draw two parallelograms such that two angles and an included side are congruent respectively to two angles and an included side of the other parallelogram, and yet the two parallelograms are not congruent.

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Use a ruler, protractor, and compass to construct, if possible, a triangle with the stated properties. If such a triangle cannot be drawn, explain why. Decide if there can be two or more noncongruent triangles with the stated properties. -A triangle with sides of length 17 cm, 28 cm, and 8 cm

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Solve. -Inscribe a circle into a rhombus.

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Solve. -Can a quadrilateral be formed given two 10-cm sides and a 75° angle that is not a trapezoid, parallelogram, kite, or rhombus?

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Solve. -Inscribe a circle into an acute triangle.

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Tell whether the triangles are similar or not similar. -Tell whether the triangles are similar or not similar. -

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Answer the question. -What type of figure is formed by joining the midpoints of the adjacent sides of a rhombus?

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Use a ruler, protractor, and compass to construct, if possible, a triangle with the stated properties. If such a triangle cannot be drawn, explain why. Decide if there can be two or more noncongruent triangles with the stated properties. -An equilateral triangle with sides of length 10 cm

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State whether the triangles are congruent. If the information given is not sufficient, state "No conclusion possible". -State whether the triangles are congruent. If the information given is not sufficient, state No conclusion possible. -

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Answer the question. -A square has the properties of which three quadrilaterals?

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These triangles are similar. Find the missing length. -These triangles are similar. Find the missing length. -

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State whether the triangles are congruent. If the information given is not sufficient, state "No conclusion possible". -State whether the triangles are congruent. If the information given is not sufficient, state No conclusion possible. -

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Tell whether the triangles are similar or not similar. -Tell whether the triangles are similar or not similar. -

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Solve. -Inscribe a circle into an obtuse triangle.

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Tell whether the triangles are similar or not similar. -Tell whether the triangles are similar or not similar. -

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Answer the question. -Are two equilateral triangles always similar? Explain why or why not.

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Provide the requested proof. -Suppose polygon ABCD\mathrm { ABCD } is any square with diagonals AC\overline { \mathrm { AC } } and BD\overline { \mathrm { BD } } intersecting at point F\mathrm { F } .  Provide the requested proof. -Suppose polygon  \mathrm { ABCD }  is any square with diagonals  \overline { \mathrm { AC } }  and  \overline { \mathrm { BD } }  intersecting at point  \mathrm { F } .    What is the measure of angle BFC? What is the measure of angle BFC?

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Provide an appropriate response. -The two triangles shown below are congruent. ABC\triangle \mathrm { ABC } \cong ______  Provide an appropriate response. -The two triangles shown below are congruent.  \triangle \mathrm { ABC } \cong ______

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The diagonals of a rectangle bisect each other.

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State whether the triangles are congruent. If the information given is not sufficient, state "No conclusion possible". -State whether the triangles are congruent. If the information given is not sufficient, state No conclusion possible. -

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