The vertices of an acute angled triangle are A(x1,x1tanα),B(x2,x2tan� – InterviewSolution

1.	The vertices of an acute angled triangle are A(x1,x1tanα),B(x2,x2tanβ) and C(x3,x2tanγ). If origin is the circumcentre of △ABC and H(a,b) be its orthocentre, then ba equals to(where x1,x2,x3 are positive)
Answer» The vertices of an acute angled triangle are $A (x_{1}, x_{1} tan α), B (x_{2}, x_{2} tan β)$ and $C (x_{3}, x_{2} tan γ) .$ If origin is the circumcentre of $△ A B C$ and $H (a, b)$ be its orthocentre, then $\frac{b}{a}$ equals to (where $x_{1}, x_{2}, x_{3}$ are positive)

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