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In the xy-plane, the center of a circle is located at (−8, −
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17 Nov 2020, 07:41
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In the xy-plane, the center of a circle is located at (−8, −11). The point (−8, −8) lies inside the circle, and the point (−11, −7) lies outside the circle. If the circle’s radius is an integer, what is its area?
Re: In the xy-plane, the center of a circle is located at (−8, −
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17 Nov 2020, 15:06
Carcass wrote:
In the xy-plane, the center of a circle is located at (−8, −11). The point (−8, −8) lies inside the circle, and the point (−11, −7) lies outside the circle. If the circle’s radius is an integer, what is its area?
Re: In the xy-plane, the center of a circle is located at (−8, −
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17 Nov 2020, 23:34
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the radius, r will be such that, d_inner<r<d_outer here, d_inner=3 and d_outer=5 as the radius is said to be an integer, so the radius must be 4. therefore, area A of the circle is A= pi*4^2= 16pi (c is the answer)
Re: In the xy-plane, the center of a circle is located at (−8, −
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19 Nov 2021, 11:43
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Re: In the xy-plane, the center of a circle is located at (−8, − [#permalink]