V3x2+4 d. lim X-00 x2-7x+12

Q: 9. lim x→-3- x² - 9 Vx - 2 10. lim х>4- х — 4 x→4- 11. lim x→0¯ X

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

Q: Find the shown limit:

A:

Q: Evaluate the limits. If any of them tend towards -00 or +∞, enter "oo" (two lower case "o" letters)…

A: We can find the limit as below

Q: Evaluate the limit. a. lim(cscx - cot x) x-0 b. lim (In x)2 х3-2х2-4х+8 с. lim х-2 х3-3х2+4

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Q: lim X-> - -2x + 25x²-2 x+3

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Q: sin x (d) lim x→0 cos x- x

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Q: Use the table to find the indicated limit.

A: Given tabular data is

Q: Evaluate the limit.

A: We have to evaluate the following limits- limh→0sin4h4h

Q: Evaluate the limit:

A: Given the Basic Limit Laws, lim x→cxpq=cpq and limx→c k= k By the use of the Basic Limit Laws, the…

Q: V2.x – 5 – V7 lim х—6 х — 6

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Q: Evaluate the limits.

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Q: Find the shown limit:

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Q: lim (√n²+ n-n)

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Q: 9. e-323 -1+3x³ 1+3r3 - lim 11x°

A:

Q: (2) lịm (Cotax X →0 cot3x

A:

Q: Choose the best answer for limit.

A: limx→2-f(x)=limx→2-f(x)=-1 , f(2)=1we have to find limx→2f(x)

Q: Rewrite the following as one-sided limits and evaluate.

A: (a) limx→∞3-12x34x3+3x+1=limx→∞3x3-124+3x2+1x3=0-124+0+0=-124=-3 Hence the answer.

Q: 2x-1 2. lim X-2 \3x+4,

A:

Q: lim (x)¹/(2x) €→∞

A: Note:- Since you asked multiple questions ,according to our policy we can solve only first question…

Q: xy + yz + xZ lim (x,y,z)→(0,0,0) x² + y2 + z²

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Q: lim 0-4 In[(1 + h)² + 1] - ln(2) y

A:

Q: 2 2 lim √x + 6x - √√x - 8x X-00

A: We have to evaluate limit in this question.

Q: x³–2x²- (3) lim X -00 3x3 -5 3x (4) lim X →0 tan2x

A: Given expression is limx→∞4x3-2x2-13x3-5

Q: 27-x3 1. lim X-3 5x2-11x-12

A: We have to find the limit of one question as per guidelines Please repost other questions again

Q: d) lim e) f) x-1 Xx-4 sin ²(x) x4+7x+2 lim x-0 1-cos x lim t-0 g) lim h-0 √1+t-√1-t t (x+h)²-x² h

A: (i)  = Lby putting x = 1 L = L =  =

Q: lim メ メ→zLx*+メ-6

A:

Q: Write the limit given the set: {0.3,0.33,0. 333,0.3333,.} {1.6,1.66,1.666,1.6666,...}

A: Given that the set is 0·3,0·33,0·333,…. We have to find the limit of the set.

Q: Evaluate the following limits.

A: