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Which of the following equation is the locus of (at2, 2at)
Accepted Solution
y2 = 4ax
\(\left(a t^{2}, 2 a t\right) \Rightarrow x=a t^{2}, \quad y=2 a t\) \(y^{2} =4 a^{2} t^{2} \) \(=4 a^{2}\left(\frac{x}{a}\right) \) \(y^{2} =4 a x \)
Find the locus of P, if for all values of \(\alpha\) the co-ordinates of a moving point P is (9 cos \(\alpha\) 9 sin \(\alpha\))
Prove that the straight lines joining the origin to the points of intersection of 3x2+5xy-3y2+2x + 3y = 0 and 3x - 2y - 1 = 0 are at right angles.
The equation of the locus of the point whose distance from y-axis is half the distance from origin is
Which of the following point lie on the locus of 3x2+ 3y2- 8x - 12y + 17 = 0