solve this chapter name- distance formula question13
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1) P(0.5) ; Q(5, 10), R(6, 3)

PQ=QR => ISOSCELES.
2) P(0,-4) Q(6,2) R(3,5) S(-3, -1)

PQ = RS and SP=QR and diagonals are equal.
so rectangle.
3) A(1, -3) B(-3, 0) C(4, 1)

Hence ABC is a right angle (at A) and isosceles triangle.
PQ=QR => ISOSCELES.
2) P(0,-4) Q(6,2) R(3,5) S(-3, -1)
PQ = RS and SP=QR and diagonals are equal.
so rectangle.
3) A(1, -3) B(-3, 0) C(4, 1)
Hence ABC is a right angle (at A) and isosceles triangle.
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