Evaluate `underset(x to 0)(lim) (tan x - \'sin\' x)/(x^(3))`

preview_player
Показать описание
Evaluate `underset(x to 0)(lim) (tan x - \"sin\" x)/(x^(3))`
  1. Doubtnut
Рекомендации по теме
Evaluate `underset(x to 0:01:21

Evaluate `underset(x to 0)(lim) (tan 5x)/(2x)`

Evaluate `underset(x to 0:03:27

Evaluate `underset(x to 0)(lim) (tan x - \'sin\' x)/(x^(3))`

Find `underset( x 0:02:42

Find `underset( x to 0) lim { tan (pi/4 + x)}^(1//x) ` .

Evaluate `underset(x to 0:01:02

Evaluate `underset(x to 0)(lim) (\'sin\'ax)/(x)`

Evaluate `underset(x to 0:03:02

Evaluate `underset(x to 0)(lim) [(2008 \'sin x)/(x)] + [(2009 tan x)/(x)]` where [x] denotes

Evaluate `underset(x to 0:04:07

Evaluate `underset(x to 0)(lim) (tan x + 4 tan 2x - 3tan 3x)/(x^(2) tan x)`

Evaluate `underset(x to 0:01:38

Evaluate `underset(x to 0)(lim) (\'sin\' 4x)/(6x)`

`underset(x to 0)(lim) 0:01:57

`underset(x to 0)(lim) (x)/(tan x)` is equal to

If `underset(x to 0:02:55

If `underset(x to 0)lim({(a-n)nx - tan x} sin nx)/x^(2) = 0`, where n is non-zero real number,

Evaluate `underset(x to 0:01:43

Evaluate `underset(x to 0)(lim) (\'sin\'5x)/(\'sin\'7x)`

Evaluate `underset(x to 0:02:47

Evaluate `underset(x to 0)(lim) (sqrt(x + 2) - sqrt(2))/(x)`

Evaluate the following 0:02:38

Evaluate the following limits: `lim_(xto0)(tan alphax)/(tanbetax)`

Lim tan^-1(x)/x as 0:00:16

Lim tan^-1(x)/x as x tends to 0, # Easy # fast # Short # Trick

`underset(x to 0)(lim) 0:02:48

`underset(x to 0)(lim) (x tan 2X - X tan x)/((1 - cos 2X)^(2))` equals

Evaluate `underset(x to 0:03:14

Evaluate `underset(x to 0)(lim) (1 -cos x)/(x^(2))`

`underset(x to 0)(lim) 0:01:45

`underset(x to 0)(lim) (x tan 3 x)/(\'sin\'^(2) x)` is

Evaluate `underset(x to 0:00:35

Evaluate `underset(x to 0)(lim) (x^(3) cot x)/(1 - cos x)`

Lim Tan 3x 0:01:16

Lim Tan 3x sin 7x | Lim Tan 3x / sin 7x | Lim Tan ax sin bx |

`underset( x to 0:03:08

`underset( x to 0) lim ( int_(0)^(x^(2)) cos^(2)t' 'dt)/(x sin x) = ... `

`underset(x to 0)lim 0:03:08

`underset(x to 0)lim ((1-cos 2x)(3+cos x))/(x tan 4x)` is equal to

Evaluate `underset(x to 0:01:49

Evaluate `underset(x to 0)(lim) (sqrt(1 + x) + sqrt(1 - x))/(1 - x)`

Evaluate, `underset(xto0)\'lim\'(1-cosmx)/(1-cosnx)` 0:04:21

Evaluate, `underset(xto0)\'lim\'(1-cosmx)/(1-cosnx)`

Let `underset(x to 0:02:49

Let `underset(x to 0)(lim) (\'sin\' 2X)/(tan ((x)/(2))) = L,` and `underset(x to 0)(lim) (...

Evaluate the following 0:01:51

Evaluate the following limits: `lim_(xto0)(tan(x//2))/(3x)`