Question

The number of points of intersection of the graphs of $(x-1{)}^2+y^2-9=0$ and $|y|=|\ln (|x|-1)|$ is -

• A. $4$ when $x\in (0,\infty )$
• B. $2$ when $x\in (2,\infty )$
• C. $2$ when $x\in (-2,0)$
• D. $3$ when $x<0$

Answer 1

Answer: (A), (B), (C), (D)

$3$ when $x<0$

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**** so total 7 solutions ****