30036
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
Variant 0
DifficultyLevel
518
Question
A giant earthworm measures 2.1 metres.
How long is it in centimetres?
Worked Solution
Length=2.1×100=210 cm
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A giant earthworm measures 2.1 metres.
How long is it in centimetres? |
| workedSolution | $\begin{aligned}
\text{Length} &= 2.1 \times 100 \\
&= 210 \ \text{cm}
\end{aligned}$ |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
519
Question
A great white shark measures 5.7 metres.
How long is it in centimetres?
Worked Solution
Length=5.7×100=570 cm
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A great white shark measures 5.7 metres.
How long is it in centimetres? |
| workedSolution | $\begin{aligned}
\text{Length} &= 5.7 \times 100 \\
&= {{{correctAnswer}}} \ \text{cm}
\end{aligned}$ |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
520
Question
The wingspan of an albatross measures 3.3 metres.
How long is it in centimetres?
Worked Solution
Length=3.3×100=330 cm
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The wingspan of an albatross measures 3.3 metres.
How long is it in centimetres? |
| workedSolution | $\begin{aligned}
\text{Length} &= 3.3 \times 100 \\
&= {{{correctAnswer}}}\
\text{cm}
\end{aligned}$ |
| correctAnswer | |
Answers