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Re: A certain circular area has its center point P and has a [#permalink]
fresinha12 wrote:
i will say A..cause if x is 4.5 away from P..then it is outside of the radius ..

statement 2 in insuff cause x and y could still be on the y=4 and x=4 the distance is 4*sqrt(2) which is greater than 9..but we dont know where x and y are ..with respect to P


Sorry, maybe I misunderstand something.
But, what does "planse" mean?
A just shows us X lies outside of the circle!
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Re: A certain circular area has its center point P and has a [#permalink]
4*sqrt(2) < 9

I will go with C
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Re: A certain circular area has its center point P and has a [#permalink]
i missed the question was asking about y..you are correct

DavidArchuleta wrote:
fresinha12 wrote:
i will say A..cause if x is 4.5 away from P..then it is outside of the radius ..

statement 2 in insuff cause x and y could still be on the y=4 and x=4 the distance is 4*sqrt(2) which is greater than 9..but we dont know where x and y are ..with respect to P


Sorry, maybe I misunderstand something.
But, what does "planse" mean?
A just shows us X lies outside of the circle!
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Re: A certain circular area has its center point P and has a [#permalink]
Clearly either C or E is the answer
together 1 + 2 : assuming p as the centre PX will be 4.5. As diameter is the largest chord and XY is 9 the locus of point y will always be outside the given circle.
Hence C is the answer
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Re: A certain circular area has its center point P and has a [#permalink]
A.
any point from the center must be equidistant on the plane of the circle.
if pX=4.5>4..then definitely q is outside the circle.

(b)insufficient.
XY can either be a tangent or secant to the circle and still be on the circular plane.
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Re: A certain circular area has its center point P and has a [#permalink]
"in the same plane" and the answer is C.
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Re: A certain circular area has its center point P and has a [#permalink]
misread x for y :roll:
prasun84 wrote:
A.
any point from the center must be equidistant on the plane of the circle.
if pX=4.5>4..then definitely q is outside the circle.

(b)insufficient.
XY can either be a tangent or secant to the circle and still be on the circular plane.




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