Number, NAPX7-TLA-2 v1
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
Variant 0
DifficultyLevel
446
Question
Sergio bought 8 golf balls for $28.00
.
The average cost of one ball is
Worked Solution
|
|
| Price of 1 ball |
= 828.00 |
|
= 4×24×7 |
|
= 27 |
|
= $3.50 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Sergio bought 8 golf balls for $28.00
.
The average cost of one ball is |
| workedSolution |
| | |
| ------------- | ---------- |
| Price of 1 ball | \= $\dfrac{28.00}{8}$ |
| | \= $\dfrac{4 \times 7}{4 \times 2}$ |
| | \= $\dfrac{7}{2}$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
447
Question
Hamid bought 4 pies for $18.00.
The average cost of one pie is
Worked Solution
|
|
| Price of 1 pie |
= 418.00 |
|
= 2×22×9 |
|
= 29 |
|
= $4.50 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Hamid bought 4 pies for $18.00.
The average cost of one pie is |
| workedSolution |
| | |
| ------------------:| -------------------------------- |
| Price of 1 pie | \= $\dfrac{18.00}{4}$ |
| | \= $\dfrac{2 \times 9}{2 \times 2}$ |
| | \= $\dfrac{9}{2}$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
448
Question
Nadia bought 6 bottles of juice for $9.00.
The average cost of one bottle is
Worked Solution
|
|
| Price of 1 bottle |
= 69.00 |
|
= 3×23×3 |
|
= 23 |
|
= $1.50 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Nadia bought 6 bottles of juice for $9.00.
The average cost of one bottle is |
| workedSolution |
| | |
| ---------------------:| ----------------------------------- |
| Price of 1 bottle | \= $\dfrac{9.00}{6}$ |
| | \= $\dfrac{3 \times 3}{3 \times 2}$ |
| | \= $\dfrac{3}{2}$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
449
Question
Petra bought 6 notebooks for $21.00.
The average cost of one notebook is
Worked Solution
|
|
| Price of 1 notebook |
= 621.00 |
|
= 3×23×7 |
|
= 27 |
|
= $3.50 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Petra bought 6 notebooks for $21.00.
The average cost of one notebook is |
| workedSolution |
| | |
| ------------------------:| ----------------------------------- |
| Price of 1 notebook | \= $\dfrac{21.00}{6}$ |
| | \= $\dfrac{3 \times 7}{3 \times 2}$ |
| | \= $\dfrac{7}{2}$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
450
Question
Kobi bought 8 juice boxes for $6.00.
The average cost of one juice box is
Worked Solution
|
|
| Price of 1 juice box |
= 86.00 |
|
= 2×42×3 |
|
= 43 |
|
= $0.75 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Kobi bought 8 juice boxes for $6.00.
The average cost of one juice box is |
| workedSolution |
| | |
| ------------------------:| ----------------------------------- |
| Price of 1 juice box | \= $\dfrac{6.00}{8}$ |
| | \= $\dfrac{2 \times 3}{2 \times 4}$ |
| | \= $\dfrac{3}{4}$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
451
Question
Yuki bought 8 pencils for $10.00.
The average cost of one pencil is
Worked Solution
|
|
| Price of 1 pencil |
= 810.00 |
|
= 2×42×5 |
|
= 45 |
|
= $1.25 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Yuki bought 8 pencils for $10.00.
The average cost of one pencil is |
| workedSolution |
| | |
| ------------------------:| ----------------------------------- |
| Price of 1 pencil | \= $\dfrac{10.00}{8}$ |
| | \= $\dfrac{2 \times 5}{2 \times 4}$ |
| | \= $\dfrac{5}{4}$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers