Question
Shelly and Carly collect dolls.
The ratio of the number of dolls Shelly owns compared to Carly is 3 : 2.
Shelley owns 12 dolls.
How many dolls does Carly own?
Worked Solution
Ratio 3 : 2
Let x = Number of Carly's dolls
|
|
| 12x |
= 32 |
|
|
| x |
= 32×12 |
|
= 8 |
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
Variant 0
DifficultyLevel
512
Question
Shelly and Carly collect dolls.
The ratio of the number of dolls Shelly owns compared to Carly is 3 : 2.
Shelley owns 12 dolls.
How many dolls does Carly own?
Worked Solution
Ratio 3 : 2
Let x = Number of Carly's dolls
|
|
| 12x |
= 32 |
|
|
| x |
= 32×12 |
|
= 8 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers