two circles of equal radii cut each other at P and Q, so that the centre of one lies on the other. A straight line through P cuts the circle again at A and B. Prove that ΔQAB is an equilateral trianagle .

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Arun · Answer

Dear Student, If the center of one lies on other then these two center will overlap and hence P and Q will does not make any sense so kindly recheck the question.

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two circles of equal radii cut each other at P and Q, so that the centre of one lies on the other. A straight line through P cuts the circle again at A and B. Prove that ΔQAB is an equilateral trianagle .

two circles of equal radii cut each other at P and Q, so that the centre of one lies on the other. A straight line through P cuts the circle again at A and B. Prove that ΔQAB is an equilateral trianagle .

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two circles of equal radii cut each other at P and Q, so that the centre of one lies on the other. A straight line through P cuts the circle again at A and B. Prove that ΔQAB is an equilateral trianagle .

two circles of equal radii cut each other at P and Q, so that the centre of one lies on the other. A straight line through P cuts the circle again at A and B. Prove that ΔQAB is an equilateral trianagle .

1 Answers

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Other Related Questions on 9 grade maths

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Answer and earn gift vouchers

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