Number, NAPX-F4-CA09
Question
Which arrows show the approximate locations of 5 and π on the number line?
Worked Solution
5 = 2.236…
π = 3.141…
Since each dash is 0.25 spacing
⇒ {{{correctAnswer}}}
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
Variant 0
DifficultyLevel
556
Question
Which arrows show the approximate locations of 5 and π on the number line?
Worked Solution
5 = 2.236…
π = 3.141…
Since each dash is 0.25 spacing
⇒ P and R
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers