Algebra, NAPX9-TLF-CA26 v3
Question
Which expression is equivalent to 6x2 − 18x + 24?
Worked Solution
6x2 − 18x + 24
= {{{correctAnswer}}}
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
Variant 0
DifficultyLevel
659
Question
Which expression is equivalent to 6x2 − 18x + 24?
Worked Solution
6x2 − 18x + 24
= 6(x2 − 3x + 4)
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | $6(\large x$$^2\ −\ 3\large x$ + 4) |
Answers
| Is Correct? | Answer |
| x | 6(x2 − 18x + 24) |
| x | x(6x − 18 + 24) |
| ✓ | 6(x2 − 3x + 4) |
| x | 6x(x − 3 + 4) |