don't try attempting , if you are not very very good at maths . i will report your account. if you do any kind of shit in answer section. cample 62Column IColumn II(A) lim (x + vx - /x - vx) equals toVx - Jx) equals to(р) -2sin 2x – 2 tan xisIn (1+ x³)(B) The value of the lim(q) -1(C)lim (In sin x – In(x* + ex) equals to(r)(D) Let tan(2n | sin 0|) = cot(2n | cos 0|), where (s)0 eR and f(x) =(|sin 0|+ lcos 01)*. The12value of lim(Here, ]equals toalauperepresents greatest integer function)x f(x)

(A) lim (x +VI - x -Jx) equals to (р) sin 2x – 2 tan x is In (1 + x³) (B) The value of the lim (q) -1 (C) lim (In sin x - In(x + ex) equals to 3 (r) (D) Let tan(2n | sin 0|) = cot(2n | cos 0|), where (s) e eR and f(x) =(|sin 0| + |cos 0|)*. The value of lim equals to (Here, ] 2)

(A) lim (x +VI - x -Jx) equals to (р) sin 2x – 2 tan x is In (1 + x³) (B) The value of the lim (q) -1 (C) lim (In sin x - In(x + ex) equals to 3 (r) (D) Let tan(2n | sin 0|) = cot(2n | cos 0|), where (s) e eR and f(x) =(|sin 0| + |cos 0|)*. The value of lim equals to (Here, ] 2)

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

Problem 1PE

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Question

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don't try attempting , if you are not very very good at maths . i will report your account. if you do any kind of shit in answer section.

cample 62
Column I
Column II
(A) lim (x + vx - /x - vx) equals to
Vx - Jx) equals to
(р) -2
sin 2x – 2 tan x
is
In (1+ x³)
(B) The value of the lim
(q) -1
(C)
lim (In sin x – In(x* + ex) equals to
(r)
(D) Let tan(2n | sin 0|) = cot(2n | cos 0|), where (s)
0 eR and f(x) =(|sin 0|+ lcos 01)*. The
1
2
value of lim
(Here, ]
equals to
alaupe
represents greatest integer function)
x f(x)

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