Algebra, NAPX9-TLD-CA21 v3
Question
A Cartesian plane is shown.
Select the correct statement below.
Worked Solution
{{{correctAnswer}}}
All other statements can be shown to be false.
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
Variant 0
DifficultyLevel
683
Question
A Cartesian plane is shown.
Select the correct statement below.
Worked Solution
A is located where x< 0 and y> 0.
All other statements can be shown to be false.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | $A$ is located where $\ \large x<$ 0 and $\ \large y>$ 0. |
Answers
| Is Correct? | Answer |
| ✓ | A is located where x< 0 and y> 0. |
| x | B is located where x> 0 and y< 0. |
| x | C is located where x< 0 and y< 0. |
| x | D is located where x< 0 and y= 0. |