if p is a point in the interior of the circle with centre o and radius r then,
(a)OP=r
(b)OP>r
(c)OP
(d)OP_>r
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OP < r
If P is a point in the interior of the circle with centre O and radius r, then OP < r.
Complete question:
If P is a point in the interior of the circle with centre O and radius r, then
(a) OP = r (b) OP > r (c) OP < r (d) OP ≥ r
Step-by-step explanation:
Refer to the attached image.
The radius (= r) is given by OX. The point P lies inside the circle.
Clearly the length of OP is less than the length of OX,
that is, OP < r.
Note:
- When P lies exterior of the circle, OP > r is true.
- When P lies on the circumference of the circle, OP = r os true. In that case, OP becomes its radius.
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