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
Variant 0
DifficultyLevel
620
Question
Lines AB and CD are parallel.
Line EF intersects lines AB and CD as shown.
Which pair of angles are equal?
Worked Solution
∠CPQ and ∠PQB
(Alternate angles)
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Lines $AB$ and $CD$ are parallel.
Line $EF$ intersects lines $AB$ and $CD$ as shown.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2016/12/naplan-2016-20mc.png 320 indent vpad
Which pair of angles are equal?
|
| workedSolution | {{{correctAnswer}}}
(Alternate angles) |
| correctAnswer | $\angle$CPQ and $\angle$PQB |
Answers
| Is Correct? | Answer |
| x | ∠FQA and ∠FQB |
| x | ∠CPQ and ∠AQE |
| x | ∠DPE and ∠DPF |
| ✓ | ∠CPQ and ∠PQB |
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
Variant 1
DifficultyLevel
621
Question
Lines AB and CD are parallel.
Line EF intersects lines AB and CD as shown.
Which pair of angles are equal?
Worked Solution
∠FQA and ∠QPC
(Corresponding angles)
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Lines $AB$ and $CD$ are parallel.
Line $EF$ intersects lines $AB$ and $CD$ as shown.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2016/12/naplan-2016-20mc.png 320 indent vpad
Which pair of angles are equal?
|
| workedSolution | {{{correctAnswer}}}
(Corresponding angles) |
| correctAnswer | $\angle$FQA and $\angle$QPC |
Answers
| Is Correct? | Answer |
| ✓ | ∠FQA and ∠QPC |
| x | ∠CPQ and ∠AQE |
| x | ∠DPE and ∠DPF |
| x | ∠CPQ and ∠FQB |
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
Variant 2
DifficultyLevel
622
Question
Lines AB and CD are parallel.
Line EF intersects lines AB and CD as shown.
Which pair of angles are equal?
Worked Solution
∠AQP and ∠QPD
(Alternate angles)
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Lines $AB$ and $CD$ are parallel.
Line $EF$ intersects lines $AB$ and $CD$ as shown.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2016/12/naplan-2016-20mc.png 320 indent vpad
Which pair of angles are equal?
|
| workedSolution | {{{correctAnswer}}}
(Alternate angles) |
| correctAnswer | $\angle$AQP and $\angle$QPD |
Answers
| Is Correct? | Answer |
| x | ∠CPQ and ∠AQE |
| ✓ | ∠AQP and ∠QPD |
| x | ∠DPE and ∠DPF |
| x | ∠CPQ and ∠FQB |
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
Variant 3
DifficultyLevel
623
Question
Lines AB and CD are parallel.
Line EF intersects lines AB and CD as shown.
Which pair of angles are equal?
Worked Solution
∠FQB and ∠QPD
(Corresponding angles)
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Lines $AB$ and $CD$ are parallel.
Line $EF$ intersects lines $AB$ and $CD$ as shown.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2016/12/naplan-2016-20mc.png 320 indent vpad
Which pair of angles are equal?
|
| workedSolution | {{{correctAnswer}}}
(Corresponding angles) |
| correctAnswer | $\angle$FQB and $\angle$QPD |
Answers
| Is Correct? | Answer |
| ✓ | ∠FQB and ∠QPD |
| x | ∠AQF and ∠QPD |
| x | ∠CPQ and ∠AQE |
| x | ∠DPE and ∠DPF |
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
Variant 4
DifficultyLevel
624
Question
Lines AB and CD are parallel.
Line EF intersects lines AB and CD as shown.
Which pair of angles are equal?
Worked Solution
∠CPE and ∠AQP
(Corresponding angles)
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Lines $AB$ and $CD$ are parallel.
Line $EF$ intersects lines $AB$ and $CD$ as shown.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2016/12/naplan-2016-20mc.png 320 indent vpad
Which pair of angles are equal?
|
| workedSolution | {{{correctAnswer}}}
(Corresponding angles) |
| correctAnswer | $\angle$CPE and $\angle$AQP |
Answers
| Is Correct? | Answer |
| x | ∠AQF and ∠QPD |
| x | ∠CPQ and ∠AQE |
| ✓ | ∠CPE and ∠AQP |
| x | ∠DPE and ∠DPF |
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
Variant 5
DifficultyLevel
645
Question
Lines AB and CD are parallel.
Line EF intersects lines AB and CD as shown.
Which pair of angles are supplementary?
Worked Solution
Supplementary angles sum to 180°
∠CPQ and ∠AQP
(Cointerior angles are supplementary)
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Lines $AB$ and $CD$ are parallel.
Line $EF$ intersects lines $AB$ and $CD$ as shown.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2016/12/naplan-2016-20mc.png 320 indent vpad
Which pair of angles are supplementary?
|
| workedSolution | Supplementary angles sum to 180$\degree$
{{{correctAnswer}}}
(Cointerior angles are supplementary) |
| correctAnswer | $\angle$CPQ and $\angle$AQP |
Answers
| Is Correct? | Answer |
| x | ∠AQF and ∠CPQ |
| ✓ | ∠CPQ and ∠AQP |
| x | ∠CPE and ∠AQP |
| x | ∠DPE and ∠BQP |