Algebra, NAPX-p106742v01
Question
A Cartesian plane is shown below..
Which statement is true?
Worked Solution
Points right of the y-axis : x > 0
Points below the x-axis : y < 0
∴ Z is located where x > 0 and y < 0 is correct.
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
Variant 0
DifficultyLevel
672
Question
A Cartesian plane is shown below..
Which statement is true?
Worked Solution
Points right of the y-axis : x > 0
Points below the x-axis : y < 0
∴ Z is located where x > 0 and y < 0 is correct.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | $Z$ is located where $\large x$ > 0 and $\large y$ < 0 |
Answers
| Is Correct? | Answer |
| x | S is located where x < 0 and y < 0 |
| x | T is located where x < 0 and y > 0 |
| ✓ | Z is located where x > 0 and y < 0 |
| x | Y is located where x = 0 and y > 0 |