The points A ( a , 0), B (0, b ), C ( c , 0) and D (0, d ) are such that ac = bd and a , b , c , d are all non-zero. Then the points -

Question

The points A ( a , 0), B (0, b ), C ( c , 0) and D (0, d ) are such that ac = bd and a , b , c , d are all non-zero. Then the points - (A) form a parallelogram (B) do not lie on a circle (C) form a trapezium (D) are concyclic

Tardigrade Admin · Accepted Answer

Correct answer is (d) are concyclic

Q. The points A(a,0),B(0,b),C(c,0) and D(0,d) are such that ac=bd and a,b,c,d are all non-zero. Then the points -

form a parallelogram

do not lie on a circle

form a trapezium

are concyclic

Correct answer is (d) are concyclic

Q. The points $A (a, 0), B (0, b), C (c, 0)$ and $D (0, d)$ are such that $a c = b d$ and $a, b, c, d$ are all non-zero. Then the points -