lim Vlanl = L n00

Q: Find the limits

A: We first try to find the limit by substitution.

Q: 4) lim x2e-x

A:

Q: 3 lim

A:

Q: 8. lim

A:

Q: x+1 lim,-o lxl

A:

Q: Evaluate et-2 lim x→2 _x – 2 1 O +∞ O 1 O -00

A: Use l hospital rule for finding the correct option.

Q: Lim Pcx) ナ

A: Limit

Q: 8. lim x - 4 + In (x – 4)

A:

Q: 4+ x lim

A:

Q: 4) x+3 lim

A:

Q: 10) lim

A:

Q: N + 3 – 3x lim Score

A: Given data are

Q: 3. lim (cscx –- cotx) x0+

A:

Q: Find the limit

A: We will solve this by substitution We plug x=1

Q: vi) Lim X-225 sln -√√x+5 25-R

A: Given the equation:- limx→25-x+525-x

Q: lim (nx{n(x -1)=? Use L'Hospital's Rule

A:

Q: 8. lim xcot3x

A:

Q: lim x infty 6x^ 4 +2x^ 2 -8 9+4x^ 3 -2x^ 4

A: We have to find the value of limit

Q: 4. lim x? = 4 x-2 Ans: Delta = Epsilon/5

A:

Q: 10-n lim n→00 Vn²+ 10 + Vn²+ n

A:

Q: lim tan 2x

A: It is given that, limx→0tan2xx   The objective is to evaluate the given limit. So, Apply the…

Q: Lim メ+ -2 メ→O メ

A:

Q: nx +1 If lim = 9, find n. x→+∞ 1

A: Given . We are given a limit which is of the form of 1infinity. We need to equate the limit with…

Q: 2 lim x→5 (x – 5)6 =

A: In this question we have to find limit.

Q: 4. lim z--00 4+r²

A: “Since you have asked multiple question, we will solve the first question for you. If youwant any…

Q: lim lnxln(x-1) = ? Use L'Hospital's Rule

A: Given limit:

Q: 1) lim x100+500 ex

A: As per our guidelines we can answer only 1 question so kindly repost the remaining questions…

Q: 5. Lim xsinx x+0+

A:

Q: 5 lim x→5 x² – 25

A:

Q: 2x lim

A:

Q: 2+x Evaluate lim X+ OL

A:

Q: lim (s_)( stl 5+g?

A:

Q: lim X00

A:

Q: 4) lim x cscx

A: SOLUTION

Q: (XthP+| lim 4.

A:

Q: lim x?e- X00

A: Given

Q: lim Sx

A: Given, limx→0+x   We have to evaluate the limit.

Q: 79. lim x→1 In x

A: Givenlimx→1- xln x

Q: lim lnxln(x-1)=? Use L'Hospital's Rule

A:

Q: x – 5 - lim x→5 x2 – 25 O 5

A: Given: limx→5x-5x2-25

Q: nt P(1+ lim

A: Simple calculation of limit by using log

Q: 2. lim

A:

Q: lim メ+Bin メ+CosK

A:

Q: d. lim+ In 1000 X X5

A:

Q: 10 lim x→-5 x+5 ||

A:

Q: 3) lim Lnx.tanx

A:

Q: 1000 In X d. lim+ X

A: Solution:-

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.