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On an xy plane, a circle is placed in such a way that any coordinate on the circle is positive. If the center of the circle has coordinates (4,7), what is the maximum possible area of the circle ?
ps_dahiya: Moved from Verbal Forum to Maths Forum
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On an xy plane, a circle is placed in such a way that any coordinate on the circle is positive. If the center of the circle has coordinates (4,7), what is the maximum possible area of the circle ?
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R=4
S=?r^2
so 16? it is
But I think this one is for math section
If the center is 4,7, the largest radius, with everything being positive, would be 4. If it were 7, then one of the points would be -3,7, which isn't positive.
I get -3,7 by taking the center (4,7) and moving to the left 7 points (your radius option).
If the center is 4,7, the largest radius, with everything being positive, would be 4. If it were 7, then one of the points would be -3,7, which isn't positive. I get -3,7 by taking the center (4,7) and moving to the left 7 points (your radius option).
Hope this helps.
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Used the exact same method. A radius of 7 would sweep into the II quadrant. To keep (a,b) coordinates in the Ist quad, we must use 4 as the radius of the circle..
If the center is 4,7, the largest radius, with everything being positive, would be 4. If it were 7, then one of the points would be -3,7, which isn't positive. I get -3,7 by taking the center (4,7) and moving to the left 7 points (your radius option).
Hope this helps.
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Nothing to add Gr8 explanation
alimad just draw a schematic picture and you ll see it
For all co-ordinates ON the circle to be positive, the closest the circle can be is touching the two axis. In that case, x-coordinate = y-coordinate for the center.
We know (x, y) = (4,7), which means the circle is touching the y axis and not the x. Radius = x co-ordinate.
Therefore, area = pi x 4 x 4 = pi x 16.
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.
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.