Geometry, NAPX-G3-NC18
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
Variant 0
DifficultyLevel
572
Question
The rectangle below will be folded along the dashed line, BD.
Where will point C move to?
Worked Solution
∴C moves to R
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The rectangle below will be folded along the dashed line, $BD$.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/08/NAPX-G3-NC18.svg 200 indent vpad
Where will point $C$ move to?
|
| workedSolution | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/08/NAPX-G3-NC18ans.svg 200 indent vpad
$\therefore C$ moves to {{{correctAnswer}}}
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
573
Question
The rectangle below will be folded along the dashed line, BD.
Where will point A move to?
Worked Solution
∴A moves to X
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The rectangle below will be folded along the dashed line, $BD$.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/09/Geom_NAPX-G3-NC18_v1q.svg 250 indent3 vpad
Where will point $A$ move to?
|
| workedSolution | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/09/Geom_NAPX-G3-NC18_v1aws.svg 250 indent3 vpad
$\therefore A$ moves to {{{correctAnswer}}}
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
575
Question
The rectangle below will be folded along the dashed line, MO
Where will point P move to?
Worked Solution
∴P moves to C
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The rectangle below will be folded along the dashed line, $MO$
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/09/Geom_NAPX-G3-NC18_v2.svg 210 indent3 vpad
Where will point $P$ move to?
|
| workedSolution | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/09/Geom_NAPX-G3-NC18_v2a.svg 210 indent3 vpad
$\therefore P$ moves to {{{correctAnswer}}}
|
| correctAnswer | |
Answers