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JEE Advanced Model Paper 2 with solutions for online practice

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Answer Q - 16 , Q - 17 and Q - 18 by appropriately matching the information given in the three columns of the following table.
Electron is given velocity according to column I any one of the electric fields of column II and any one of the electric field of column III is switched on. Neglect the gravitational field.
Column-I : Initial Velocity of electron Column-II : Intensity of electric field Column-III : Intensity of electric field
A) V1↖→V_1↖{→} = (V0i^)(V_{0i}^{\hat{\phantom{}}}) at position (0, 0, 0) I) E1↖−E_1↖{-} = xi↑/x2+y2{xi\uparrow^{{}}/{{x^2+y^2}}} P) E1↖−E_1↖{-} = 2i↑{^}i\uparrow\{\text{\textasciicircum}\}
B) V2↖→V_2↖{→} = (V0j∧)(V_0j^{\wedge}) at position s II) E2↖−E_2↖{-} = 2j↑^j\uparrow{\hat{}} E2↖−E_2↖{-} = yj↑∧/x2+y2{yj\uparrow^{\wedge}}/{{x^2}+{y^2}}
V3↖→V_3↖{→} = (V0k↑)(V_0k^{\uparrow}) at any position E3↖−E_3↖{-} = 2k↖^k\nwarrow\text{\textasciicircum} R) E3↖−E_3↖{-} = 2 k↑^k\uparrow{\hat{}}
D) V4↖→V_4↖{→} = (V0i↖+V0j↖)(V_{0i}^{↖} + V_{0j}^{↖}) at any position IV) E4↖−E_4↖{-} = 2i∧+2j∧2i^{\wedge}+2j^{\wedge} E4↖−E_4↖{-} = 2i↑∧−2j↑∧2i\uparrow^{\wedge}-2j\uparrow^{\wedge}
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