30240
Question
{{name1}} has {{objects1}}.
He gives {{frac}} of them to his {{name2}}.
How many {{objects2}} does {{who}}
Worked Solution
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
Variant 0
DifficultyLevel
462
Question
Peter has 16 marbles.
He gives 41 of them to his friend Roger.
How many marbles does Peter have left?
Worked Solution
41×16=4
|
|
| ∴Marbles left |
= 16 − 4 |
|
= 12 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name1 | |
| objects1 | |
| frac | |
| name2 | |
| objects2 | |
| who | |
| working | $\dfrac{1}{4} \times 16 = 4$
|||
|-:|-|
|$\therefore \text{Marbles left}$|= 16 $-$ 4|
||= 12|
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
462
Question
Andrew has caught 12 fish.
He gives 31 of them to his friend Kelly.
How many fish does Kelly receive?
Worked Solution
31×12=4
∴Kelly has 4 fish
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name1 | |
| objects1 | |
| frac | |
| name2 | |
| objects2 | |
| who | |
| working | $\dfrac{1}{3} \times12 = 4$
$\therefore \text{Kelly has 4 fish}$
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
462
Question
Eli has 24 goldfish.
He gives 41 of them to his brother Zac.
How many goldfish does Zac get from Eli?
Worked Solution
41×24=6
∴Zac gets 6 goldfish
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name1 | |
| objects1 | |
| frac | |
| name2 | |
| objects2 | |
| who | |
| working | $\dfrac{1}{4} \times 24 =6$
$\therefore \text{Zac gets 6 goldfish}$ |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
462
Question
Callen has 21 one-dollar coins.
He gives 31 of them to his friend Mia.
How many one-dollar coins does Calllen have left?
Worked Solution
31×21=7
|
|
| ∴Coins left |
= 21 − 7 |
|
= 14 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name1 | |
| objects1 | |
| frac | |
| name2 | |
| objects2 | |
| who | |
| working | $\dfrac{1}{3} \times 21 = 7$
|||
|-:|-|
|$\therefore \text{Coins left}$|= 21 $-$ 7|
||= 14|
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
462
Question
Lindon has 18 pencils.
He gives 31 of them to his sister Molly.
How many pencils does Lindon have left?
Worked Solution
31×18=6
|
|
| ∴Pencils left |
= 18 − 6 |
|
= 12 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name1 | |
| objects1 | |
| frac | |
| name2 | |
| objects2 | |
| who | |
| working | $\dfrac{1}{3} \times 18 = 6$
|||
|-:|-|
|$\therefore \text{Pencils left}$|= 18 $-$ 6|
||= 12|
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
462
Question
Ali has 15 lollipops.
He gives 31 of them to his sister Domi.
How many lollipops does his sister Domi get?
Worked Solution
31×15=5
∴ Domi gets 5 lollipops.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name1 | |
| objects1 | |
| frac | |
| name2 | |
| objects2 | |
| who | |
| working | $\dfrac{1}{3} \times 15 = 5$
$\therefore$ Domi gets 5 lollipops. |
| correctAnswer | |
Answers