If is a point interior to the circle and the circle does not cut the axes at any point, then belongs to the interval
Explanation for the correct option:
Step 1. To find the interval in which belongs
Since point is interior to the circle
…(1)
Step 2. Solving , we get
which must have imaginary roots
Discriminant
…(2)
Step 3. Solving , we get
Discriminant
…(3)
From equation (1),(2) and (3), we get
.
Hence, Option ‘A’ is Correct.