3x2−4y2+6x+24y−135=03x^2 − 4y^2 + 6x + 24y − 135 = 03x2−4y2+6x+24y−135=0
3(x2+2x+1−1)−4(y2−6y+9−9)−135=03(x^2 +2x+1-1)−4(y^2 - 6y+9-9) − 135 = 03(x2+2x+1−1)−4(y2−6y+9−9)−135=0
3(x−1)2−4(y−3)2−168=03(x-1)^2−4(y - 3)^2 − 168 = 03(x−1)2−4(y−3)2−168=0
(x−1)2/56−(y−3)2/42=1(x-1)^2/56-(y-3)^2/42=1(x−1)2/56−(y−3)2/42=1
Thus, the conic represented by the given equation is a hyperbola whose focus is at (1,3).
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