Measurement, NAPX-F4-NC29
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
Variant 0
DifficultyLevel
711
Question
A wheelchair ramp is pictured below.
The ramp is in the shape of a triangular prism?
What is the volume of the ramp?
Worked Solution
|
|
| Volume |
= Ah |
|
= (21×7×0.4)×2 |
|
= 1.4 × 2 |
|
= 2.8 m3 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A wheelchair ramp is pictured below.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/06/NAPX-F4-NC29.svg 360 indent3 vpad
The ramp is in the shape of a triangular prism?
What is the volume of the ramp? |
| workedSolution |
|||
|-|-|
|Volume| = $A\large h$|
||= $\bigg( \dfrac{1}{2} \times 7 \times 0.4 \bigg) \times 2$|
||= 1.4 $\times$ 2|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
710
Question
A boat ramp is pictured below.
The ramp is in the shape of a triangular prism?
What is the volume of the ramp?
Worked Solution
|
|
| Volume |
= Ah |
|
= (21×10×0.3)×5 |
|
= 1.5 × 5 |
|
= 7.5 m3 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A boat ramp is pictured below.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_NAPX-F4-NC29_v1.svg 550 vpad
The ramp is in the shape of a triangular prism?
What is the volume of the ramp? |
| workedSolution |
|||
|-|-|
|Volume| = $A\large h$|
||= $\bigg( \dfrac{1}{2} \times 10 \times 0.3 \bigg) \times 5$|
||= 1.5 $\times$ 5|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
708
Question
A large access ramp is pictured below.
The ramp is in the shape of a triangular prism?
What is the volume of the ramp?
Worked Solution
|
|
| Volume |
= Ah |
|
= (21×3×0.7)×1.5 |
|
= 1.05 × 1.5 |
|
= 1.575 m3 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A large access ramp is pictured below.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_NAPX-F4-NC29_v2.svg 350 vpad
The ramp is in the shape of a triangular prism?
What is the volume of the ramp? |
| workedSolution |
|||
|-|-|
|Volume| = $A\large h$|
||= $\bigg( \dfrac{1}{2} \times 3 \times 0.7 \bigg) \times 1.5$|
||= 1.05 $\times$ 1.5|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
715
Question
An timber sleeper in the shape of a rectangular prism is to be cut into to 2 equal triangular prisms as pictured below.
What is the volume in cubic centimetres, of one of the triangular prism shaped pieces of timber?
Worked Solution
Using 1 m = 100 cm
|
|
| Volume |
= Ah |
|
= (21×100×10)×20 |
|
= 500 × 20 |
|
= 10 000 cm3 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | An timber sleeper in the shape of a rectangular prism is to be cut into to 2 equal triangular prisms as pictured below.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_NAPX-F4-NC29_v3_a.svg 450 indent1 vpad
What is the volume in cubic centimetres, of one of the triangular prism shaped pieces of timber?
|
| workedSolution | Using 1 m = 100 cm
|||
|-|-|
|Volume| = $A\large h$|
||= $\bigg( \dfrac{1}{2} \times 100 \times 10 \bigg) \times 20$|
||= 500 $\times$ 20|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
710
Question
An timber door wedge is pictured below.
The wedge is in the shape of a triangular prism?
What is the volume of the wedge in cubic centimetres?
Worked Solution
Using 1 cm = 10 mm
|
|
| Volume |
= Ah |
|
= (21×10×3)×2.5 |
|
= 15 × 2.5 |
|
= 37.5 cm3 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | An timber door wedge is pictured below.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_NAPX-F4-NC29_v4.svg 600 indent vpad
The wedge is in the shape of a triangular prism?
What is the volume of the wedge in cubic centimetres?
|
| workedSolution | Using 1 cm = 10 mm
|||
|-|-|
|Volume| = $A\large h$|
||= $\bigg( \dfrac{1}{2} \times 10 \times 3 \bigg) \times 2.5$|
||= 15 $\times$ 2.5|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
712
Question
A rubber access ramp is pictured below.
The access ramp is in the shape of a triangular prism?
What is the volume of the access ramp?
Worked Solution
|
|
| Volume |
= Ah |
|
= (21×30×10)×90 |
|
= 150 × 90 |
|
= 13 500 cm3 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A rubber access ramp is pictured below.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_NAPX-F4-NC29_v_5.svg 400 indent3 vpad
The access ramp is in the shape of a triangular prism?
What is the volume of the access ramp? |
| workedSolution |
|||
|-|-|
|Volume| = $A\large h$|
||= $\bigg( \dfrac{1}{2} \times 30 \times 10 \bigg) \times 90$|
||= 150 $\times$ 90|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers