Number, NAPX9-TLC-31 v3
Question
Darwin has 10 teaspoons of sugar to use for making 2 cookies.
He used 421 teaspoons of sugar in the first cookie and 441 teaspoons in the second one.
How many teaspoons of sugar did Darwin have left?
Worked Solution
|
| = 10 − (421+441) |
| = 10 − 843 |
| = {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
531
Question
Darwin has 10 teaspoons of sugar to use for making 2 cookies.
He used 421 teaspoons of sugar in the first cookie and 441 teaspoons in the second one.
How many teaspoons of sugar did Darwin have left?
Worked Solution
|
| = 10 − (421+441) |
| = 10 − 843 |
| = 141 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers