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If two curves `c_1` : x = `y^2` and `c_2` : xy = k cut at right angles, then find the value of k.
A. |
`+-1/(2sqrt2)` |
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B. |
`+-1/2` |
C. |
`+-1/4` |
D. |
`+-1/(sqrt2)` |
x = `y^2` .............(i)
xy = k .............(ii)
Solving curves `y^2 = k =>y = k^(1/3) => x = k^(2/3)` Therefore, the point of intersection is `(k^(2/3), k^(1/3))`.