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Laabri

Unit 4 Test

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Asemmisa {{asɛmmisaAhyɛnsode}}
1.

1. Classify the triangle by its SIDES and ANGLES.

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2.

What would you use to prove corresponding parts of congruent triangles congruent?

Use the following figure below for 3- 5.

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3.

If ∆ALX is congruent to ∆GIW, then what is measure of angle I ?

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4.

Complete the sentence:

If ∆ALX is congruent to ∆GIW, then segment LA is congruent to...

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5.

Complete the sentence:

If ∆ALX is congruent to ∆GIW, then ∆XAL is congruent to...

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6.

Can you prove ∆ABD ≅ ∆CBD by one of the following theorems?

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7.

Can you prove ∆ABC ≅ ∆ADC by one of the following theorems?

Given: Segment AC bisects angle BAD and angle BCD.

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8.

How would you conclude that ∆ABD ≅ ∆CDB ?

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9.

If segment AE is parallel to segment CD, then which of the following statement would be true?

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10.

Classify the triangle with vertices A (0, 0), B (4, 10), and C (8, 0) by its sides and angles?

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11.

What is the value of the exterior angle?

Hint: The exterior angle is the sum of the two nonadjacent interior angles.

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12.

Determine the value of x.

Note: You must first figure out the measure of the base angle in the isosceles triangle.

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13.

Determine the value of x.

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14.

Given an equilateral triangle, determine the values of x.

Note: You must first figure out the measure of an angle in an equilater triangle.

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15.

Given an equilateral triangle, determine the values of y.

Note: You must first figure out the measure of an angle in an equilater triangle.

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16.

Prove that ∆ABD is congruent to ∆DCA by matching the statements to the correct reasons.

Draggable itemarrow_right_altCorresponding Item

∠B ≅ ∠C

arrow_right_alt

Given

arrow_right_alt

All right angles are congruent.

∆ABD ≅ ∆DCA

arrow_right_alt

Given

∠BAD ≅ ∠CDA

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Reflexive Property

∠B & ∠C are right angles

arrow_right_alt

AAS Theorem

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17.

Prove that triangle TSN is congruent to triangle USH by putting the steps of the following proof in logical order.

  1. (Definition of a Midpoint)

  2. ∠T ≅ ∠U and S is the midpoint of segment NH (Given Facts)

  3. ∆TSN ≅ ∆USH (AAS Theorem)

  4. ∠TSN ≅ ∠USH (Vertical Angles are Congruent)

For problems 18 – 22, fill in the missing statements or reasons to complete the proof.

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18.

Fill in the missing statement from above.

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19.

Fill in the missing reason from above.

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20.

Fill in the missing reason from above.

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21.

Fill in the missing reason from above.

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22.

Fill in the missing statement from above.