The number of solutions for the equation $x^2 - 5|x| + 6 = 0$ is

  • A
    $4$
  • B
    $3$
  • C
    $2$
  • D
    $1$

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In the triangle with vertices at $A(6, 3), B(-6, 3)$ and $C(-6, -3)$,the median through $A$ meets $BC$ at $P$,the line $AC$ meets the $x$-axis at $Q$,while $R$ and $S$ respectively denote the orthocentre and centroid of the triangle. Then the correct matching of the coordinates of points in List-$I$ to List-$II$ is
List-$I$ List-$II$
$(i) P$ $(A) (0, 0)$
$(ii) Q$ $(B) (6, 0)$
$(iii) R$ $(C) (-2, 1)$
$(iv) S$ $(D) (-6, 0)$
$(E) (-6, -3)$
$(F) (-6, 3)$

$(i) (ii) (iii) (iv)$

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