Number, NAP 01-2025
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
Variant 0
DifficultyLevel
425
Question
A bag contains 6 onions and costs $4.
What is the most number of onions that can be bought for $20?
Worked Solution
|
|
| Number of bags |
= 420 |
|
= 5 |
|
|
| Number of onions |
= 5 × 6 |
|
= 30 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A bag contains 6 onions and costs $4.
What is the most number of onions that can be bought for $20? |
| workedSolution |
| | |
| --------------------- | -------------------------------------------- |
| Number of bags | = $\dfrac{20}{4}$ |
| | = 5 |
| | |
| --------------------- | -------------------------------------------- |
| Number of onions | = 5 $\times$ 6 |
| |= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
427
Question
A bag contains 9 apples and costs $10.
What is the most number of apples that can be bought for $30?
Worked Solution
|
|
| Number of bags |
= 1030 |
|
= 3 |
|
|
| Number of apples |
= 3 × 9 |
|
= 27 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A bag contains 9 apples and costs $10.
What is the most number of apples that can be bought for $30? |
| workedSolution |
| | |
| --------------------- | -------------------------------------------- |
| Number of bags | = $\dfrac{30}{10}$ |
| | = 3 |
| | |
| --------------------- | -------------------------------------------- |
| Number of apples | = 3 $\times$ 9 |
| | = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
429
Question
A bag contains 3 kilograms of grapes and costs $5.
What is the most number of kilograms of grapes that can be bought for $45?
Worked Solution
|
|
| Number of bags |
= 545 |
|
= 9 |
|
|
| Number of kilograms |
= 9 × 3 |
|
= 27 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A bag contains 3 kilograms of grapes and costs $5.
What is the most number of kilograms of grapes that can be bought for $45? |
| workedSolution |
| | |
| --------------------- | -------------------------------------------- |
| Number of bags | = $\dfrac{45}{5}$ |
| | = 9 |
| | |
| --------------------- | -------------------------------------------- |
| Number of kilograms | = 9 $\times$ 3 |
| | = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
431
Question
A box contains 25 oranges and costs $12.
What is the most oranges that can be bought for $48?
Worked Solution
|
|
| Number of boxes |
= 1248 |
|
= 4 |
|
|
| Number of oranges |
= 4 × 20 |
|
= 80 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A box contains 25 oranges and costs $12.
What is the most oranges that can be bought for $48? |
| workedSolution |
| | |
| --------------------- | -------------------------------------------- |
| Number of boxes | = $\dfrac{48}{12}$ |
| | = 4 |
| | |
| --------------------- | -------------------------------------------- |
| Number of oranges | = 4 $\times$ 20 |
| | = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers