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In the rectangular coordinate system above, the circle is tangent to t

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In the rectangular coordinate system above, the circle is tangent to t [#permalink] New post   29 Nov 2021, 06:45
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In the rectangular coordinate system above, the circle is tangent to the x- and y- axes and has center (2, 2). Line segment OB connects the origin to a point on the circle that passes through the center of the circle. What is the length of OB?


A. \(2\sqrt 2\)

B. \(2+ \sqrt 2\)

C. \(4\)

D. \(2+2\sqrt 2\)

E. \(4+ \sqrt 2\)

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In the rectangular coordinate system above, the circle is tangent to t [#permalink] New post   Updated on: 05 Dec 2021, 00:41
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Originally posted by Fdambro294 on 03 Dec 2021, 10:06.
Last edited by Fdambro294 on 05 Dec 2021, 00:41, edited 1 time in total.
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Re: In the rectangular coordinate system above, the circle is tangent to t [#permalink] New post   05 Dec 2021, 00:33
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Re: In the rectangular coordinate system above, the circle is tangent to t [#permalink] New post   05 Dec 2021, 00:40
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Re: In the rectangular coordinate system above, the circle is tangent to t [#permalink] New post   29 Dec 2021, 09:14
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Re: In the rectangular coordinate system above, the circle is tangent to t [#permalink] New post   29 Dec 2021, 19:05
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Re: In the rectangular coordinate system above, the circle is tangent to t [#permalink] New post   19 Nov 2022, 22:26
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Re: In the rectangular coordinate system above, the circle is tangent to t [#permalink]
19 Nov 2022, 22:26
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