5. a) Explain why lim vx-3 does not exist. b) What about lim V(x 3)2 ?

Q: Vx+5-3 b) lim x→4 х-4

A:

Q: What is lim1 f (x) ? X

A: Find your answer below

Q: 3. Find lim (x² + 3x – 18)/(x – 3)-

A:

Q: 2. Explain what it means to say lim f(x) does not exist. Again, be sure to explain the concepts!!

A: Given :limx→3fx does not exist

Q: b. Find lim (xv (xVx²+1-x²)

A:

Q: What is lim 2 (x - 2)

A: Given

Q: Using the graph above, evaluate the following : a) limf(x) X-0- b) limf(x) X-0+ c) limf (x) X-0 d)…

A: The graph is given below:

Q: 25) Find: lim,(x²+ax - √x² + bx).

A:

Q: What is lim ? X-0+ x

A:

Q: a) lim 2+1 - 2x - 5 (2x - 1)³

A: Topic:- calculus

Q: 2x +1 if x3 (А) -5 в) 6 23 D) -13

A: Here I am attaching image so that you understand each and every step.

Q: 2) Calculate: a) lim- √x-3-1 x²-16

A: We rationalize the numerator and use the formula (a+b)(a–b) = a2–b2.

Q: X 2 +2 x-2 3. Find lim 4. Prove that lim(2x² +1)=3

A: Dear student,                       According to our guidelines we are supposed to answer only first…

Q: (x3 - 3x2 +6- 2x) 10. Use a table to estimate lim X-+3 X- 3

A: Given limx→3 x3-3x2+6-2xx-3-1

Q: Sfsin(r – y kýyd . B. (i) Evaluate 00 sVx+1 lim (ii) Evaluate * 4Vx +3

A:

Q: 2- Determine lim[ v( x-1000)+10]/x x-0

A: Given problem:-

Q: 1 c) lim x+0 \ex-1 X.

A: the given expression is: limx→01ex-1-1x…

Q: What is the definition of lim f(x)?

A:

Q: d) (x+27) -3 X lim-

A:

Q: 7 (1+ lim *|の

A:

Q: Graph of y = B(t) y = B(1) a) Evaluate lim B(t). t-2+ b) Evaluate 奥B(). →2- c) Evaluate B(2)

A: Topic - value of limit of function From graph Note - as per bartleby Guidelines We are supposed To…

Q: Let f(x) { x2 + 16 if x < -16 and (sqrt(x + 16)) if x >= -16. Find. a) lim f(x) as x…

A:

Q: Find lim (V + 1 - Vĩ).

A: To find the limit

Q: a) Evaluate:- 1: lim (xcot x) I-V31 + 4 2: lim 4-1 3: lim $(x-5)

A:

Q: 3x* - 4x +1 lim (x -1)? P)

A:

Q: Use e-5 definition and prove that lim (2 5r) -6

A: Here we use basic definition of epsilon and delta .

Limits

When it comes to calculus, limits are considered to be a very important topic of discussion. The main importance of limit lies in expressing the value of a function as it gets closer to a certain value. Also, limits can help you to understand other topics, such as continuity and differentiability better. In a broader sense, every calculus notion is a limit. Other branches of calculus have also been derived from limits.