Let k > 0, s_\alpha = x^2+y^2 + 2αx + k = 0 and s_\beta = x^2+y^2 + 2βy - k = 0. Then match the items of List - I with those of List - II. List - I List - I A) Point circles of s_\alpha = 0 I) do not exist B) Point circles of s_\beta = 0 II) intersecting C) Hie circles in s_\alpha = 0 are III) non-intersecting D) The circles in s_\beta = 0 are IV) (\pm\sqrtk,0) V) (0,\pm\sqrtk) The correct match is

Correct Answer is : A - IV , B - I , C - III , D - II

A - III , B - IV , C - II , D - I

A - II , B - IV , C - I , D - III

A - IV , B - I , C - III , D - II

A - IV , B - III , C - I , D - II

TS EAMCET 04 May 2019 Shift 2 Solved Paper

Section: Mathematics

Question : 52 of 160

Marks: +1, -0

Let k > 0, sα = x2+y2 + 2αx + k = 0 and sβ = x2+y2 + 2βy - k = 0. Then match the items of List - I with those of List - II.

The correct match is

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