Match the columns: array |l|l| Column-I & Column-II (A) _ n ( 1 + [n] 4 2 )^n = & (P) 2 (B) Let f(x) = _ n 2x ⁻¹ (nx), then _ x 0^+ f(x) = & (Q) 0 (C) _ x 2 ^- ( ⁻¹( x)) x - 2 = & (R) 1 (D) If _ x 0^+ (x)^ 1 x = e^L, then L + 2 = & (S) 3 &

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Match the columns: array |l|l| Column-I & Column-II (A) _ n ( 1 + [n] 4 2 )^n = & (P) 2 (B) Let f(x) = _ n 2x ⁻¹ (nx), then _ x 0^+ f(x) = & (Q) 0 (C) _ x 2 ^- ( ⁻¹( x)) x - 2 = & (R) 1 (D) If _ x 0^+ (x)^ 1 x = e^L, then L + 2 = & (S) 3 & (T) Non-existent array

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Match the columns: array |l|l| Column-I & Column-II (A) _ n ( 1 + [n] 4 2 )^n = & (P) 2 (B) Let f(x) = _ n 2x ⁻¹ (nx), then _ x 0^+ f(x) = & (Q) 0 (C) _ x 2 ^- ( ⁻¹( x)) x - 2 = & (R) 1 (D) If _ x 0^+ (x)^ 1 x = e^L, then L + 2 = & (S) 3 & (T) Non-existent array

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