Exam 9: Geometry

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a and b represent the two legs of a right triangle, while c represents the hypotenuse. Find the length of the unknown side. -a and b represent the two legs of a right triangle, while c represents the hypotenuse. Find the length of the unknown side. -

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The two triangles below are similar. Find the unknown side lengths. -The two triangles below are similar. Find the unknown side lengths. -

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Provide a STATEMENT/REASON proof for the congruence. - Provide a STATEMENT/REASON proof for the congruence. -  Given:  \mathrm { AC } = \mathrm { DC } , \angle \mathrm { BAC } = \angle \mathrm { EDC }  Prove:  \triangle \mathrm { ACB } \cong \triangle \mathrm { DCE } Given: AC=DC,∠BAC=∠EDC\mathrm { AC } = \mathrm { DC } , \angle \mathrm { BAC } = \angle \mathrm { EDC } Prove: △ACB≅△DCE\triangle \mathrm { ACB } \cong \triangle \mathrm { DCE }

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Decide whether the statement is true or false. -If a quadrilateral is a parallelogram, then it must be a rhombus.

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If two lines intersect in more than one point, they must be the same line.

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Give the measure of the missing angle using the similar triangles below. - ∠E\angle E  Give the measure of the missing angle using the similar triangles below. - \angle E     \triangle \mathrm{ABC} \sim \triangle \mathrm{DEF}, \overline{\mathrm{AC}}=24 \mathrm{~cm}, \angle \mathrm{B}=113 △ABC∼△DEF,AC‾=24 cm,∠B=113\triangle \mathrm{ABC} \sim \triangle \mathrm{DEF}, \overline{\mathrm{AC}}=24 \mathrm{~cm}, \angle \mathrm{B}=113

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Solve the problem. -A square with sides of length 14 is inscribed in a circle and circumscribed about another circle. What is the area of the larger circle? Solve the problem. -A square with sides of length 14 is inscribed in a circle and circumscribed about another circle. What is the area of the larger circle?

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a and b represent the two legs of a right triangle, while c represents the hypotenuse. Find the length of the unknown side. -b = 21 cm, c = 29 cm

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The two triangles below are similar. Find the unknown side lengths. -The two triangles below are similar. Find the unknown side lengths. -

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Decide whether the figure is convex or not convex. -Decide whether the figure is convex or not convex. -

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For the given pair of similar triangles, name the corresponding side or angle in the other triangle. - ∠B\angle B  For the given pair of similar triangles, name the corresponding side or angle in the other triangle. - \angle B

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For the given pair of similar triangles, name the corresponding side or angle in the other triangle. -For the given pair of similar triangles, name the corresponding side or angle in the other triangle. -

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Identify the curve as simple, closed, both, or neither. -Identify the curve as simple, closed, both, or neither. -

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a and b represent the two legs of a right triangle, while c represents the hypotenuse. Find the length of the unknown side. - a=18 m, b=24 m\mathrm { a } = 18 \mathrm {~m} , \mathrm {~b} = 24 \mathrm {~m}

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Solve the problem. -Find the measure of the indicated exterior angle.  Solve the problem. -Find the measure of the indicated exterior angle.    \angle X=(6 n-20)^{\circ}, \angle y=(5 n+0)^{\circ}, \angle Z=(172-n)^{\circ} ∠X=(6n−20)∘,∠y=(5n+0)∘,∠Z=(172−n)∘\angle X=(6 n-20)^{\circ}, \angle y=(5 n+0)^{\circ}, \angle Z=(172-n)^{\circ}

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If a(n)right angle is broken up into two new angles, these two new angles are also right angles.

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Solve the problem. -Find the measure of an angle if its supplement measures 72° less than 4 times its complement.

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Give the symbol that represents the portion of the line named and draw a figure showing just the portion named. - Give the symbol that represents the portion of the line named and draw a figure showing just the portion named. -   \text { Ray RP }  Ray RP \text { Ray RP }

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Find the requested angle. -Complement of 35°

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Based on the figure, specify the given set in a simpler way. -Based on the figure, specify the given set in a simpler way. -

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