Solution: Let P (h, k) represent any point on the locus And let the coordinates of A and B be given by (0, 0) and (h, 0). Where, PA = 3PB Upon squaring both the sides we get, h2 + k2 = 9k2 h2 = 8k2...

Solution: Let P (h, k) be any point on the locus and let A (1, 3) and B (h, 0). Where, PA = PB

Solution: Let P (h, k) represent any point on the locus And let the coordinates of points A and B be (0, 2) and (0, -2). Where, PA – PB = 6

, where b2 = a2 (e2 – 1). Solution: Let P (h, k) represent any point on the locus And let the coordinates of A and B be given by (ae, 0) and(-ae, 0). Where, we have: PA – PB = 2a Upon squaring both...

Solution: Let P (h, k) represent any point on the locus And let the coordinates of A and B be (2, 0) and (1, 3) respectively. So then, PA/ BP = 5/4 Thus, we can say: PA2 = BP2 =...

 Solution: Let P (h, k) represent any point on the locus And let the coordinates of A and B be (2, 4) and (0, k). Then, we have  PA = PB Or, we can say: PA2 = PB2