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Col (A): (-6, 5)
Col (B): (8, -3)
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Which pair of points could both appear on the same line, if that line passes through the origin?
Please make one selection in each column, with column A containing the point with the lesser x-value and column B containing the point with the greater x-value.
Please make one selection in each column, with column A containing the point with the lesser x-value and column B containing the point with the greater x-value.
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For a line to pass through the origin, there are really four options for the quadrants it can pass through. It can pass through quadrants I and III; it can pass through II and IV; it can pass directly through the x-axis; and it can pass directly through the y-axis. Point (-7, -4) is in quadrant III, and there isn't a matching quadrant I to go with it. Point (0, -3) is on the y-axis, and there isn't another point on the y-axis to match it. Similar for point (4, 0) which is on the x-axis with no pairing. Point (-6, 5) is in quadrant II and point (8, -3) is in quadrant III, so these two points could be on the same line that passes through the origin.
Source: VeritasPrep
Source: VeritasPrep
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| Col (A) | Col (B) | Values |
| (-7, -4) | ||
| (-6, 5) | ||
| (0, -3) | ||
| (4, 0) | ||
| (8, -3) |
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Official Answer
Col (A): (-6, 5)
Col (B): (8, -3)
27 Dec 2013, 19:49
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This looks liked a bad question to me. I agree with you that the both points chosen should have the same slope to the origin. Interestingly, their answer of (-6, 5) and (8, -3) have different slopes to the origin... meaning if you draw a line between these two points, it will not pass through the origin.
27 Feb 2014, 12:33
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What exactly is the answer? are there 3 answers instead of 2? (8,-3) (-6,5) (0,-3) ?
I thought the question was asking which 2 of the points cross the origin if both of the points were on the same line. Someone please explain.
Thanks!
I thought the question was asking which 2 of the points cross the origin if both of the points were on the same line. Someone please explain.
Thanks!
Archived Topic
Hi there,
This topic has been closed and archived due to inactivity or violation of community quality standards. No more replies are possible here.
Where to now? Join ongoing discussions on thousands of quality questions in our Two-part Analysis (TPA) Forum
Still interested in this question? Check out the "Best Topics" block above for a better discussion on this exact question, as well as several more related questions.
Thank you for understanding, and happy exploring!
