Geometry, NAPX-I4-NC19, NAPX-I3-NC22
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
Variant 0
DifficultyLevel
619
Question
The square ABDC is cut into two triangles along the diagonal AD.
Which of the following best describes triangle ABD?
Worked Solution
Triangle ABD is an isosceles triangle.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/05/NAPX-I4-NC19.svg 170 indent3 vpad
The square $ABDC$ is cut into two triangles along the diagonal $AD$.
Which of the following best describes triangle $ABD$?
|
| workedSolution | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/05/NAPX-I4-NC19-ans.svg 170 indent vpad
{{{correctAnswer}}}
|
| correctAnswer | Triangle $ABD$ is an isosceles triangle. |
Answers
| Is Correct? | Answer |
| x | Triangle ABD is a scalene triangle. |
| ✓ | Triangle ABD is an isosceles triangle. |
| x | Triangle ABD is an equilateral triangle. |
| x | Triangle ABD is an obtuse triangle. |
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
Variant 1
DifficultyLevel
618
Question
The rectangle ABCD is cut into two triangles along the diagonal AC.
Which of the following best describes triangle ABC?
Worked Solution
Triangle ABC is a scalene triangle.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/11/Geom_NAPX-I4-NC19_NAPX-I3-NC22_v1.svg 250 indent3 vpad
The rectangle $ABCD$ is cut into two triangles along the diagonal $AC$.
Which of the following best describes triangle $ABC$?
|
| workedSolution | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/11/Geom_NAPX-I4-NC19_NAPX-I3-NC22_v1_ws.svg 250 indent vpad
{{{correctAnswer}}}
|
| correctAnswer | Triangle $ABC$ is a scalene triangle. |
Answers
| Is Correct? | Answer |
| ✓ | Triangle ABC is a scalene triangle. |
| x | Triangle ABC is an isosceles triangle. |
| x | Triangle ABC is an equilateral triangle. |
| x | Triangle ABC is an obtuse angled triangle. |
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
Variant 2
DifficultyLevel
620
Question
The regular pentagon ABCDE is cut in two along the line BE.
Which of the following best describes triangle AEB?
Worked Solution
Triangle AEB is an isosceles triangle.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/11/Geom_NAPX-I4-NC19_NAPX-I3-NC22_v2.svg 190 indent3 vpad
The regular pentagon $ABCDE$ is cut in two along the line $BE$.
Which of the following best describes triangle $AEB$?
|
| workedSolution | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/11/Geom_NAPX-I4-NC19_NAPX-I3-NC22_v2_ws.svg 190 indent vpad
{{{correctAnswer}}}
|
| correctAnswer | Triangle $AEB$ is an isosceles triangle. |
Answers
| Is Correct? | Answer |
| x | Triangle AEB is a scalene triangle. |
| x | Triangle AEB is an acute angled triangle. |
| ✓ | Triangle AEB is an isosceles triangle. |
| x | Triangle AEB is an equilateral triangle. |
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
Variant 3
DifficultyLevel
621
Question
The regular hexagon ABCDEF is cut in two along the line DF.
Which of the following best describes triangle DEF?
Worked Solution
Triangle DEF is an isosceles triangle.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/11/Geom_NAPX-I4-NC19_NAPX-I3-NC22_v3.svg 190 indent3 vpad
The regular hexagon $ABCDEF$ is cut in two along the line $DF$.
Which of the following best describes triangle $DEF$?
|
| workedSolution | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/11/Geom_NAPX-I4-NC19_NAPX-I3-NC22_v3_ws.svg 110 indent2 vpad
{{{correctAnswer}}}
|
| correctAnswer | Triangle $DEF$ is an isosceles triangle. |
Answers
| Is Correct? | Answer |
| x | Triangle DEF is an equilateral triangle. |
| x | Triangle DEF is an acute angled triangle. |
| x | Triangle DEF is a scalene triangle. |
| ✓ | Triangle DEF is an isosceles triangle. |
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
Variant 4
DifficultyLevel
622
Question
The regular octagon ABCDEFGH is cut in two along the line AC.
Which of the following best describes triangle ABC?
Worked Solution
Triangle ABC is an isosceles triangle.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/11/Geom_NAPX-I4-NC19_NAPX-I3-NC22_v4.svg 250 indent3 vpad
The regular octagon $ABCDEFGH$ is cut in two along the line $AC$.
Which of the following best describes triangle $ABC$?
|
| workedSolution | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/11/Geom_NAPX-I4-NC19_NAPX-I3-NC22_v4_ws.svg 210 indent2 vpad
{{{correctAnswer}}}
|
| correctAnswer | Triangle $ABC$ is an isosceles triangle. |
Answers
| Is Correct? | Answer |
| ✓ | Triangle ABC is an isosceles triangle. |
| x | Triangle ABC is a scalene triangle. |
| x | Triangle ABC is an acute angled triangle. |
| x | Triangle ABC is an equilateral triangle. |