z+1 lim z-i z2+1 2 3A O

Q: x - 2 2. lim x2 r2 - 4 %3D

A:

Q: lim I00 5z2 3

A: According to convergence theorem, if ∑an converges, then limn→∞(an)=0

Q: „i 4+! -2 29. lim n00

A:

Q: lim z2= 10 20 -2 0 -10

A: The objective is to find the limz→iz2. Since z2 is continuous.

Q: lim r+1 Number z-1 x2 –1

A:

Q: lim x→2- 2 (1₁ 3 1² 8 x³8 x-2/

A: Given;  limx-2-[1/(x3-8) -2/(x-2) ].

Q: lim (V2² +11 – v æ² – 7) |

A:

Q: lim х2-36 V4x6+9х-1 а. х— -6 2х2+11х-6 lim b. х — 0о 11х3—2х2+1

A:

Q: 6. lim (0.2)

A: As per bartleby guidelines we only give first question answers.

Q: lim I→0 √2+11-√11 I

A:

Q: lim Ho eda + 2r lim 12/(1-1)

A: 1.. To find value of limit fist check weather it indeteeminant form or not. If it is in 0/0 or…

Q: 3 lim r-27 I-3

A:

Q: a. [=³² (n =)²] 15. lim z→0+

A:

Q: - 1 32. lim 12-12 +3) ² +3. A 1 -1 D -4

A: We will solve this limit equation using L'hospital method.

Q: lim (i-8j+² k) 4 lim (r 1-8j+² k) = 1+ 16

A: We have to find the limit

Q: lim 2 0 1 3.

A: Given:-   limz→0 ez-1-zz2

Q: n3 + 6n an 4n + n4 lim an II

A: Given: Now:

Q: Find the limit.

A:

Q: 2 ( - 12/² + 1) In X 11) lim

A:

Q: z2+1 lim Z+i z*-1 3. 1 2. 1 20

A:

Q: lim (r -2)11/(3-z)

A: Firstly, we take log on both sides and use the result that  log m^n=nlogm.

Q: lim Vxe 2

A: Given query is to find limit of the expression.

Q: lim x2 + 4х + 3 X→-1 1 O 2

A:

Q: lim( 2n') %3D

A:

Q: lim (3+ 2)

A:

Q: 1 lim 1 +...+ 22 1 2n +

A:

Q: 1 1 3. lim ed - 1

A: Given query is to find the limit of the expression.

Q: lim e5x — 2e-2х + е-3х + 2е-5х —5е-10х n→0∞ 2х-4

A: Topic:- limits

Q: v3 – 8 lim 4 v→2 v* – 16

A:

Q: Find each limit, if it exists.

A: Evaluate: 1. limx→∞ x2+2x3-12limx→∞ x2+2x2-13. limx→∞ x2+2x-1

Q: 7. lim (x2 + 1)i – x

A:

Q: n Σ 1 lim Vn²+i? i=1 n→∞

A:

Q: lim 2n Select one: а. О b. 1 c. 2 d. 0.5

A:

Q: lim n→∞ - 17n + 11 11"

A:

Q: Q 2) Evaluate: 1) lim 2) lim 1 I14-1

A: GIVEN : Limit equations .

Q: Lim 3 128 2 J

A:

Q: 3 i(z³+1³) lim z→-i_z²+1

A:

Q: z²+ 1 lim ミ→i 24-1 i O -i O 1/2

A: To evaluate the given limit.

Q: lim Væ+2-/2

A:

Q: z3+1 lim z-1 z2+1 .A .B -2 3 .C 2 3 OMIN

A:

Q: lim z-1 -1 -1 m, n > 1 is Select one: a.-m b. -n C. d.

A:

Q: n'-3n+1 3n+2n+5 lim

A: The value of the given limit is 1/3

Q: - 4x +y+2 Find lim (x,y)-(4,-2) x+y² -1 - 4x? +y? +2 lim (x.y)-(4,-2) x+ y² - 1 (Type an integer or…

A: To find the value of the limit, substitute the limit value for x in the given expression and…

Q: 2+ 31 + 2 2-1-2 24.) lim

A: To find The limit of the above

Q: (а) lim (2. + 1) — 9 x→4 (b) lim (7 — 3г) — — 2

A: To prove using the epsilon-delta definition

Q: 5Vx+1 lim 4Vx +3° (ii) Evaluate

A:

Q: (2+ )". 1/3 = 2!/3 53. lim n00

A: Given that limn→∞ 2+4n213=213. Prove this limit as follows.

Contingency Table

A contingency table can be defined as the visual representation of the relationship between two or more categorical variables that can be evaluated and registered. It is a categorical version of the scatterplot, which is used to investigate the linear relationship between two variables. A contingency table is indeed a type of frequency distribution table that displays two variables at the same time.

Binomial Distribution

Binomial is an algebraic expression of the sum or the difference of two terms. Before knowing about binomial distribution, we must know about the binomial theorem.