Geometry, NAPX-G4-CA19
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
Variant 0
DifficultyLevel
685
Question
Which one of the following triangles has an area of 16 cm2 ?
(Triangles are not drawn to scale)
Worked Solution
|
|
| Area |
= 21×b × h |
|
= 21×8×4 |
|
= 16 cm2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which one of the following triangles has an area of 16 cm$^2$ ?
(Triangles are not drawn to scale)
|
| workedSolution | {{{correctAnswer}}}
|||
|-|-|
|Area|= $\dfrac{1}{2} \times \large b$ × $\large h$|
||= $\dfrac{1}{2} \times 8 \times 4$|
||= 16 cm$^2$|
|
| correctAnswer | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/05/NAPX-G4-CA19a1.svg 200 indent vpad |
Answers
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
Variant 1
DifficultyLevel
687
Question
Which one of the following triangles has an area of 20 cm2 ?
(Triangles are not drawn to scale)
Worked Solution
|
|
| Area |
= 21×b × h |
|
= 21×5×8 |
|
= 20 cm2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which one of the following triangles has an area of 20 cm$^2$ ?
(Triangles are not drawn to scale)
|
| workedSolution | {{{correctAnswer}}}
|||
|-|-|
|Area|= $\dfrac{1}{2} \times \large b$ × $\large h$|
||= $\dfrac{1}{2} \times 5 \times 8$|
||= 20 cm$^2$|
|
| correctAnswer | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/10/Geom_NAPX-G4-CA19_v1d.svg 220 indent vpad |
Answers
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
Variant 2
DifficultyLevel
689
Question
Which one of the following triangles has an area of 10 cm2 ?
(Triangles are not drawn to scale)
Worked Solution
|
|
| Area |
= 21×b × h |
|
= 21×5×4 |
|
= 10 cm2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which one of the following triangles has an area of 10 cm$^2$ ?
(Triangles are not drawn to scale)
|
| workedSolution | {{{correctAnswer}}}
|||
|-|-|
|Area|= $\dfrac{1}{2} \times \large b$ × $\large h$|
||= $\dfrac{1}{2} \times 5 \times 4$|
||= 10 cm$^2$|
|
| correctAnswer | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/10/Geom_NAPX-G4-CA19_v1a.svg 220 indent vpad |
Answers
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
Variant 3
DifficultyLevel
691
Question
Which one of the following triangles has an area of 15 cm2 ?
(Triangles are not drawn to scale)
Worked Solution
|
|
| Area |
= 21×b × h |
|
= 21×5×6 |
|
= 15 cm2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which one of the following triangles has an area of 15 cm$^2$ ?
(Triangles are not drawn to scale)
|
| workedSolution | {{{correctAnswer}}}
|||
|-|-|
|Area|= $\dfrac{1}{2} \times \large b$ × $\large h$|
||= $\dfrac{1}{2} \times 5 \times 6$|
||= 15 cm$^2$|
|
| correctAnswer | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/10/Geom_NAPX-G4-CA19_v3c.svg 100 indent vpad |
Answers
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
Variant 4
DifficultyLevel
693
Question
Which one of the following triangles has an area of 12 cm2 ?
(Triangles are not drawn to scale)
Worked Solution
|
|
| Area |
= 21×b × h |
|
= 21×12×2 |
|
= 12 cm2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which one of the following triangles has an area of 12 cm$^2$ ?
(Triangles are not drawn to scale)
|
| workedSolution | {{{correctAnswer}}}
|||
|-|-|
|Area|= $\dfrac{1}{2} \times \large b$ × $\large h$|
||= $\dfrac{1}{2} \times 12 \times 2$|
||= 12 cm$^2$|
|
| correctAnswer | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/10/Geom_NAPX-G4-CA19_v4a.svg 240 indent vpad |
Answers
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
Variant 5
DifficultyLevel
693
Question
Which one of the following triangles has an area of 100 cm2 ?
(Triangles are not drawn to scale)
Worked Solution
|
|
| Area |
= 21×b × h |
|
= 21×20×10 |
|
= 100 cm2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which one of the following triangles has an area of 100 cm$^2$ ?
(Triangles are not drawn to scale)
|
| workedSolution | {{{correctAnswer}}}
|||
|-|-|
|Area|= $\dfrac{1}{2} \times \large b$ × $\large h$|
||= $\dfrac{1}{2} \times 20 \times 10$|
||= 100 cm$^2$|
|
| correctAnswer | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/10/Geom_NAPX-G4-CA19_v5d.svg 150 indent vpad |
Answers