20193
Question
{{name}} cuts a pizza into {{number}} smaller pieces along the lines shown.
{{image}}
How many pieces are in {{frac1}} of the whole pizza?
Worked Solution
|
|
| Pieces in {{frac1}} |
= {{frac2}} × total pieces |
|
= {{frac2}} × {{number}} |
|
= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
450
Question
Gary cuts a pizza into 6 smaller pieces along the lines shown.
How many pieces are in one-third of the whole pizza?
Worked Solution
|
|
| Pieces in one-third |
= 31 × total pieces |
|
= 31 × 6 |
|
= 2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| number | |
| frac1 | |
| frac2 | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2019/01/NAPX-K2-21v3.svg 300 indent3 vpad |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
450
Question
Chezzie cuts a pizza into 6 smaller pieces along the lines shown.
How many pieces are in two-thirds of the whole pizza?
Worked Solution
|
|
| Pieces in two-thirds |
= 32 × total pieces |
|
= 32 × 6 |
|
= 4 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| number | |
| frac1 | |
| frac2 | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2019/01/NAPX-K2-21v3.svg 300 indent3 vpad |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
450
Question
Mike cuts a pizza into 8 smaller pieces along the lines shown.
How many pieces are in three-quarters of the whole pizza?
Worked Solution
|
|
| Pieces in three-quarters |
= 43 × total pieces |
|
= 43 × 8 |
|
= 6 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| number | |
| frac1 | |
| frac2 | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/12/nap-K2-21rev.svg 300 indent3 vpad |
| correctAnswer | |
Answers