Measurement, NAPX-G2-21
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Variant 0
DifficultyLevel
429
Question
Avril bought half a kilogram of ham at the butchers.
How many grams of ham did Avril buy?
Worked Solution
1 kilogram = 1000 grams
|
|
| ∴ 21 kilogram |
= 1000 ÷ 2 |
|
= 500 grams |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Avril bought half a kilogram of ham at the butchers.
How many grams of ham did Avril buy? |
| workedSolution | 1 kilogram = 1000 grams
|||
|-|-|
|$\therefore \ \dfrac{1}{2}$ kilogram|= 1000 ÷ 2|
||= {{{correctAnswer}}} grams|
|
| correctAnswer | |
Answers
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wxgd2Ce8e6UFuQs2naaBrTebZbnlfX4u4Kvp84s3A92g6YOBgSwWXYYkEcZzlf01JbUzjLEezZAP8dRtw8eSSiY91bmyd6wqb9m9LTNKqnhD5NB+L2Nac6WDs/GpZ16Dyt0q9KSTELSwwpx9YJ8crgDQ41PDe2DUrre4HRSexMmSA2x8KnKfptoQT2LWzffxBv2UKwGvwraiX6hAnPEuZsNvl+dGI1HsY7IyOI8+sJGeswYrix1ZPf1MdSpVLKfvxhaS7HmuEcgCzg==
Variant 1
DifficultyLevel
434
Question
Barnsy owned a carp that was one quarter of a metre long.
How long was Barnsy's carp in millimetres?
Worked Solution
1 metre = 1000 millimetres
|
|
| 41 metre |
= 41 × 1000 |
|
= 250 millimetres |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Barnsy owned a carp that was one quarter of a metre long.
How long was Barnsy's carp in millimetres? |
| workedSolution | 1 metre = 1000 millimetres
|||
|-|-|
|$\dfrac{1}{4}$ metre|= $\dfrac{1}{4}\ \times$ 1000|
||= {{{correctAnswer}}} millimetres|
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
436
Question
Harvey missed the bus and walked half a kilometre to school?
How many metres did Harvey walk?
Worked Solution
1 kilometre = 1000 metres
|
|
| 21 kilometre |
= 21 × 1000 |
|
= 500 metres |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Harvey missed the bus and walked half a kilometre to school?
How many metres did Harvey walk? |
| workedSolution | 1 kilometre = 1000 metres
|||
|-|-|
|$\dfrac{1}{2}$ kilometre|= $\dfrac{1}{2}\ \times$ 1000|
||= {{{correctAnswer}}} metres|
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
440
Question
Michelle bought two and a half litres of milk.
How many millilitres did she buy?
Worked Solution
1 litre = 1000 millilitres
|
|
| 21 litre |
= 21 × 1000 |
|
= 500 millilitres |
|
|
| 221 litre |
= 2 × 1000 + 500 |
|
= 2500 millilitres |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Michelle bought two and a half litres of milk.
How many millilitres did she buy? |
| workedSolution | 1 litre = 1000 millilitres
|||
|-|-|
|$\dfrac{1}{2}$ litre|= $\dfrac{1}{2}\ \times$ 1000|
||= 500 millilitres|
|||
|-|-|
|2$\dfrac{1}{2}$ litre|= ${2}\ \times$ 1000 + 500|
||= {{{correctAnswer}}} millilitres|
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
443
Question
Roxanne needed three quarters of a metre of blue material to finish her halloween costume.
How many centimetres of material did she need?
Worked Solution
1 metre = 100 centimetres
|
|
| 41 metre |
= 41 × 100 |
|
= 250 centimetres |
|
|
| 43 metre |
= 3 × 250 |
|
= 750 centimetres |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Roxanne needed three quarters of a metre of blue material to finish her halloween costume.
How many centimetres of material did she need? |
| workedSolution | 1 metre = 100 centimetres
|||
|-|-|
|$\dfrac{1}{4}$ metre|= $\dfrac{1}{4}\ \times$ 100|
||= 250 centimetres|
|||
|-|-|
|$\dfrac{3}{4}$ metre|= ${3}\ \times$ 250|
||= {{{correctAnswer}}} centimetres|
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
447
Question
A supermarket purchased a quarter of a tonne of pumpkins.
How many kilograms of pumpkins did the supermarket purchase?
Worked Solution
1 tonne = 1000 kilograms
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|
| 41 tonne |
= 41 × 1000 |
|
= 250 kilograms |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A supermarket purchased a quarter of a tonne of pumpkins.
How many kilograms of pumpkins did the supermarket purchase? |
| workedSolution | 1 tonne = 1000 kilograms
|||
|-|-|
|$\dfrac{1}{4}$ tonne|= $\dfrac{1}{4}\ \times$ 1000|
||= {{{correctAnswer}}} kilograms|
|
| correctAnswer | |
Answers