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Is Circle J centered on the origin?
(1) (x, 0) is on Circle J.
(2) (-x, 0) is on Circle J.

(1)+(2)
Having such 2 abovementioned coordinates, it certain that Circle J is symmetry about y-axis. However, Circle J has to be symmetry about x-axis if its center is (0,0). Unfortunately, we cannot deduce from all available information.
NOT SUFFICIENT

FINAL ANSWER IS (E)

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Quote:
Is Circle J centered on the origin?

(1) Point (x, 0) is on Circle J.
(2) Point (-x, 0) is on Circle J.

(1) insufic
the other point could be anywhere

(2) insufic
the other point could be anywhere

(1/2) sufic
both points are on x-axis but, they could be on
center of circle of somewhere else

Ans (E)
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#1
Point (x, 0) is on Circle J.
here may be or may not be circle be at origin ; insufficient
#2
Point (-x, 0) is on Circle J.
again
here may be or may not be circle be at origin ; insufficient

from 1 &2
if two points are on the circle it means that the value of radius along x axis is same and x,-x are on the circle hence circle is at origin or it may not fall as wll
; inufficient
IMO E
Is Circle J centered on the origin?

(1) Point (x, 0) is on Circle J.
(2) Point (-x, 0) is on Circle J.
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Is Circle J centered on the origin?

(Statement1): Point (x, 0) is on Circle J.

Let’s say that the center of circle J is on (0,0), radius —5, the point (x,0) =(5,0) —> Circle J centered on (0,0) —Yes

Let’s say that the point (x,0) = (5,0)
The radius of the circle J = 4
And Center of the circle (1,0 )— Circle J is not centered on the (0,0)—NO
Insufficient

(Statement2): Point (-x, 0) is on Circle J.
The same as Statement1
Insufficient

Taken together 1&2,
Center of the circle J —(0,3)
The radius —5
Point (x,0) and Point (—x,0) must be (4,0) and (—4,0) —NO

We can get YES answer on the origin (0,0) as the center of the circle.

Insufficient

The answer is E

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For origin to be the center of the circle, the diameter should be 2X.
with out this information we can not confirm is the center of the circle is at origin
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(1) Point (x, 0) is on Circle J.
(2) Point (-x, 0) is on Circle J.

either of them is not sufficient
even combing both, there is a possibility that a circle with a centre other than origin can have symmetric points on circle.

OA:E
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