Staci Gallun
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Honors Geometry Unit 1 Topic 4 Test Review 2016

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Staci Gallun
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Honors Geometry Unit 1 Topic 4 Test Review

Question 1 of 15 Question 1 of 15

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Identify they type of quadrilateral ABCD is.

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    Isosceles Trapezoid
    Trapezoid
    Kite
    Square
    Rhombus
    Rectangle

Explanation

Question 2 of 15 Question 2 of 15

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Click on each orange point and select the correct answer.

Use the definitions and properties of quadrilaterals to determine if each statement is true or false.

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Explanation

Question 3 of 15 Question 3 of 15

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Click on each orange point and write the correct answer.

Find the missing measures.

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Explanation

Question 4 of 15 Question 4 of 15

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Click on each orange point and write the correct answer.

Determine the missing measures.

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Explanation

Question 5 of 15 Question 5 of 15

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Click on each orange point and write the correct answer.

Determine the missing measures.

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Explanation

Question 6 of 15 Question 6 of 15

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Click on each orange point and write the correct answer.

Determine the missing measures.

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Explanation

Question 7 of 15 Question 7 of 15

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Complete the proof below

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    Symmetric
    angle 1≅ angle 2
    BD ≅ DB
    ∆ABD≅∆CBD
    Given 1
    Proven
    CB ≅ AB
    Definition of Congruence
    angle D ≅ angle D
    BD ≅ BD
    ∆ADB≅∆BCD
    HL
    CPCTC
    Given 2
    AD≅CD
    Reflexive
    Definition of Segment Bisector
    CCPTC
    DB Bisects angle ABC
    SAS
    angle ABD ≅ angle CBD
    CTPCT
    Definition of Angle Bisector
    ASA

Explanation

Question 8 of 15 Question 8 of 15

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Fill in the proof below.

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    Substitution 2
    m∠5=m∠2
    ∠6≅∠3
    AD ∥ CB
    m∠1=m∠4
    m∠5 + m∠6
    2(m∠5)=2(m∠2)
    Substitution 1
    ABCD is a parallelogram
    m∠6=m∠3
    Definition of Parallelogram
    AB∥CD
    m∠5+m∠6=m∠2+m∠3
    Substitution 3
    m∠2+m∠3
    Angle Congruence Postulate
    ∠5≅∠2
    Subtraction
    m∠1+m∠2+m∠6=180 and m∠3+m∠4+m∠5=180
    Given

Explanation

Question 9 of 15 Question 9 of 15

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Complete the proof below.

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    AAA
    given
    ∠R≅∠N
    QP=MS
    QP≅MS
    CPCTC
    Segment subtraction
    ASA
    Definition of Congruence
    ∠RQ and ∠NM are right
    CPTPC
    CTPCP
    QS=MP
    ∠RQS=∠NMP
    SAS
    ∠RQS≅∠NMP
    prove
    AAS
    Segment addition
    ∠RQS and ∠NMP are right angles
    Addition
    Substitution

Explanation

Question 10 of 15 Question 10 of 15

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Complete the proof below.

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Drag an answer into the correct orange point.

    Reflexive
    QK≅QA
    SSS
    ∆KQB≅∆AQB
    Definition of Congruence
    KB≅AB
    Corresponding Angles
    SAA
    Given 1
    ∠KQB≅∠AQB
    Given 3
    Vertical
    Linear Pair Property
    SAS
    Symmetric
    QB≅QB
    Given 2
    CPCTC

Explanation

Question 11 of 15 Question 11 of 15

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Click on each orange point and write the correct answer.

Find the value of x.

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Explanation

Question 12 of 15 Question 12 of 15

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Click on each orange point and write the correct answer.

Find the value of x and k.

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Question 13 of 15 Question 13 of 15

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Click on each orange point and write the correct answer.

Determine the value of x.

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Explanation

Question 14 of 15 Question 14 of 15

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Click on each orange point and write the correct answer.

Apply what you know about mid-segments to determine x and y.

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Explanation

Question 15 of 15 Question 15 of 15

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Click on the orange point and select the correct answer.

Apply what you know about mid-segments.

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Explanation