If two distinct chords, drawn from the point (p,q) on the circle `x^(2)+y^(2)-px-qy=0 ("where pq" ne 0)` are bisected by the x-axis then

If two distinct chords, drawn from the point (p,q) on the circle x^(2)+y^(2)=px+qy (where pq ne 0) are bisected by the x-axis then show that, p^(2) gt 8 q^(2)

If two distinct chords,drawn from the point (p, q) on the circle x^(2)+y^(2)=px+qy (where pq!=q) are bisected by the x -axis,then p^(2)=q^(2)(b)p^(2)=8q^(2)p^(2) 8q^(2)

If two distinct chords, drawn from the point (p, q) on the circle x^2+y^2=p x+q y (where p q!=q) are bisected by the x-axis, then (a) p^2=q^2 (b) p^2=8q^2 (c) p^2 8q^2

If two distinct chords, drawn from the point (p, q) on the circle x^2+y^2=p x+q y (where p q!=q) are bisected by the x-axis, then p^2=q^2 (b) p^2=8q^2 p^2 8q^2

If two distinct chords, drawn from the point (p, q) on the circle x^2+y^2=p x+q y (where p q!=q) are bisected by the x-axis, then (a) p^2=q^2 (b) p^2=8q^2 p^2 8q^2

If two distinct chords, drawn from the point (p, q) on the circle x^2+y^2=p x+q y (where p q!=q) are bisected by the x-axis, then p^2=q^2 (b) p^2=8q^2 p^2 8q^2

If two distinct chords, drawn from the point (p, q) on the circle x^2+y^2=p x+q y (where p q!=q) are bisected by the x-axis, then p^2=q^2 (b) p^2=8q^2 p^2 8q^2