Show that, `underset(xto(4))\'lim\'(|x-4|)/(x-4)`, does not exist,

preview_player
Показать описание
Show that, `underset(xto(4))\"lim\"(|x-4|)/(x-4)`, does not exist,
  1. Doubtnut
Рекомендации по теме
Show that, `underset(xto(4))\'lim\'(|x-4|)/(x-4)`, 0:03:46

Show that, `underset(xto(4))\'lim\'(|x-4|)/(x-4)`, does not exist,

Evaluate `underset(x to 0:01:33

Evaluate `underset(x to 1//4)(lim) (4x - 1)/(2sqrt(x) - 1)`

If `f(x)={(x-4)/(|x-4|a+b ,ifx=4)+a 0:01:49

If `f(x)={(x-4)/(|x-4|a+b ,ifx=4)+a ,ifx lt 4(x-4)/(|x-4|)+b ,ifx gt 4i scon t inuou sa tx=4,fin...

What is lim 0:00:44

What is lim x-0 sin2x+4x/2x+sin4x equal to/#nda #limit #calculus #class11 #airforce #banking #ssc

`underset(xto(pi))\'lim\'(1-sin(x/2))/(cosx/2(cosx/4-sinx/4)` 0:06:33

`underset(xto(pi))\'lim\'(1-sin(x/2))/(cosx/2(cosx/4-sinx/4)`

lim (x^7-a^7)/x-a=??formula of 0:00:41

lim (x^7-a^7)/x-a=??formula of limit x tends to a function of class 11 mathematics chapter limits

Evaluate, `underset(xtosqrt(2))\'lim\' (x^(4)-4)/(x^(2)+3sqrt(2)x-8)`. 0:02:35

Evaluate, `underset(xtosqrt(2))\'lim\' (x^(4)-4)/(x^(2)+3sqrt(2)x-8)`.

2.6 Part 4: 0:11:14

2.6 Part 4: If a Function is Differentiable at x = a, the the function is continuous at x = a | Calc

Evaluate the limit.\lim_{x\to3}\frac{x^3-27}{x^2-9} 0:02:20

Evaluate the limit.\lim_{x\to3}\frac{x^3-27}{x^2-9} | Plainmath

If `f(x)=1/(|x|)` prove 0:02:56

If `f(x)=1/(|x|)` prove that `lim_(x- gt0) f(x)` does not exist.

Limit as x 0:03:05

Limit as x approaches 0 of (sqrt x^2+9 -3) / (x^2)

The value of 0:02:46

The value of `lim_(xto4)((cos alpha)^(x)-(sinalpha)^(x)-cos 2alpha)/(x-4), alpha

If `underset(x to 0:02:21

If `underset(x to 2)(lim) (X^(n) - 2^(n))/(x - 2) = 448` and `n in N` , find n

Functions 0:06:51

Functions

lim x→-1 (x³+x²)/(x²+3x+2) 0:01:00

lim x→-1 (x³+x²)/(x²+3x+2) #limits #shorts #calculus #ndamath #nda #factorization #kcet #keam #jee...

lim x 3- 0:00:41

lim x 3- sin|x-3|/(x-3)

Limit of x^3+8/x+2 0:01:28

Limit of x^3+8/x+2 as x goes to -2 (by Factoring) | Calculus 1 Exercises

Class 11 Limits 0:03:21

Class 11 Limits and Derivatives , Evaluate limit x tends to 0 (1 - cos mx)/(1- cos nx),rb classes

TRIG IDENTITY LIMIT 0:04:35

TRIG IDENTITY LIMIT FUNCTION AS x TENDS TO pi [lim(sec^2x-2) DIVIDES (tanx-1)] WITH ASSIGNMENTS

The value of 0:02:15

The value of `lim_(x- gtpi/4) (sqrt(1-sqrt(sin2x)))/(pi-4x)` is

Find the limit 0:05:22

Find the limit as x approaches 0 (cot x/x - 1/x^2). L’Hopital’s Rule

`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

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,

Limit x tends 0:03:16

Limit x tends to 2 x ^3 - 8 / x - 2 | Limit x tends to 2 x cube - 8 by x - 2 | Limits | Class 11