<p>The locus of the middle point of the chords of parabola \(y^2 = 4x\) are of given length 2 is</p>
Step-by-Step Solution
Key Concept: Apply the constraint that chord length is constant and derive the locus equation.
<p>For chords of fixed length, the locus of midpoints is a parabola. Using the length constraint and eliminating the parameter, the locus is \(y^2 = 2(x+2)\).</p>
Correct Answer: r