2-JA+3 「メャ 2) Lm x2x-3 3) Lim (X+4)-16

Q: Determine the value of 6>0 for which lim (3x² – 1) = 47 x+ 4 A 6 = max{ – 4-16 -5, - 4 +/16+ 3 들) 3…

A:

Q: 3. Explain why lim √2x - 6 does not exist.

A: 3. The given limit is limx→32x-6 Note:    Multiple questions are given, we are answer with only one…

Q: 49x2 – 75x 19- 4x - lim X -00 86x +7

A:

Q: 1 — х b. lim х36 (х — 6)2

A: b) limx-6(1-x) /(x-6) 2 a) limx-5 (x-1 sqrt(3x+1))/(x-5).

Q: What is the value of x² – 9x + 20, lim r→4 x² + 2x

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Q: . (*، مرد Evaluate + 4+ر2+ .( مرد lim و2,4+ex) (x,y.z)(0,-2,0) %2م(,

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Q: Determine lim(3x - 5). x----2

A: To find: limx→2 (3x-5)

Q: lue of lim X→-4 2x+8 x²+2x-8* Remember to fully justify your.

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Q: 1 lim ex-1

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Q: 5. lim (Vx2 +x + 1 -

A: We have limx→∞x2+x+1 -x

Q: lim √25t2 + 2-5t

A:

Q: -4x* +2х — 7 3 lim 8x* +5х - 3 |

A: Given. f(x) = (-4x³+2x-7)/(8x³+5x-3) Puting x = infinity we get Y = infinity/infinity which is…

Q: What is lim,+4 -32-4, R-4

A:

Q: Solve the following. x³-x²-√2x limx→21 x2-11x+18

A: To evaluate the given limit, first, we multiply the numerator and denominator of the given function…

Q: х2-х-2 с. lim х>-1 х3-2x2—3х

A: (c) Given limit is : limx→-1x2-x-2x3-2x2-3x To determine the value of given limit.

Q: evaluate   lim       squareroot(2(x+h)2-3(x+h)-4   -  squareroot(2x2-3x-4)…

A: To determine the given limit . Note that it is the derivative of the function (2x^2-3x-4)^0.5. It is…

Q: (i) Lim   5x -3  - 4     x→∞  2x -2 + 9

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Q: 14 - 2 5. lim --2 212 - 3t + 2

A: For evaluating the given limit, we shall use the fact that limit of quotient is equal to quotient of…

Q: Determine the * -2x3-4x +7 lim x + 10 -00 0.

A: Given:         limx→+∞-2x3-4x+7x+10    Divide by highest denominator power:…

Q: х2 — 10х — 25 lim х-5 х2 — 4x — 5

A: Our objective is to find the limit.

Q: 2n = [4x – 8| lim n→0 n + 1 2 |4x – 8|

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Q: a-limx-4(2)

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Q: Determine the 3z 1 2x 1 2x 5 lim 00 O 00 2/4

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Q: If limx-->3 (x-4)/(2x2+ax+b) = -infinity, then what is a+b? -3 3 6 12

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Q: et* -1-4x 4х b. lim x-

A: The indeterminate form of limits is an expression that cannot be determined after the substitution…

Q: х -4х — 21 lim -3 2r' - 4x? – 30x

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Q: x - 2x-15 lim 2.

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Q: i) lim (In (3x-2)-In(5x+4))

A: “Since you have asked multiple questions in a single request, we will be answering only the 1st…

Q: Evaluate 5x3 – 2x2 +3 lim – 8x³ + 4x – 1 X- 00

A:

Q: х-1 а) lim х-2 (х-2)*

A: We have to find

Q: Find Lim 2x² + 5x + 7. x--2

A: Solution is gien below...

Q: x³ - 125 lim x-5 x - 5

A:

Q: 4. lim 6x + 12 5. lim -8x + 4

A: We have to use the limit property of sum and difference of two functions.…

Q: y? lim (х.у)-(1,0) х2 + у? — 2х + 1

A:

Q: Evaluate lim(2x3 – 3x + 1) x-3

A: Topic - limits

Q: 2a? Find lim а->-га* — а — 2 a→-1¯ a

A: We have to find lima→-1-2a2a2-a-2.

Q: Evaluate х-3 limx→3 x2—х-6 А. 0.5 В. 0.2 С. 0 D.

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Q: 1 4 lim 2--2+ x – 2 In(2x – 3) -

A: We have to find out

Q: Answer with solution please thankyou.

A: We will find the limit.

Q: Determine the value of 6>0 for which lim (3x -1)=47 X4 A 6 = max{-4-16 -, -4+, 16 + | 3 6 =…

A: Given: limx→43x2-1=47 and δ>0

Q: ) Evaluate the fallowincx! 4x°- 6+ 7 - 2J文 + Lim 6x² + 7x6 -2 JX + 4 メ x2 メーマ-○ 3x3-8x9+ 7x - 455-飯…

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Q: Evaluate lim, o -11z²+13z 9x-

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Q: 2. lim (5 = -3 -: x-14

A: 2)      Given:            limx→145-47x=-3

Q: 2. lim(11x + 4) = 4

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Q: Find -3) 2/2 lim xxx+1,

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Q: - 2x3+ 3x-5x+1 lim 9. *-2

A: limx->-2x4-2x3+3x2-5x+1x2+4

Q: 9 lim + -8-+ I+8 1² + 7x –8,

A: The given expression is:limx→  -8-x+7x+8+9x2+7x-8

Q: Evaluate the following: 3 7x-4r +7x- 2vr+-4/x2 lim (a) 3x-8x* + 7x-4- VE - 3. -4x – 6x² + 7x –…

A: limx→∞7x4-4x3+7x-2x+3x-4x23x3-8x4+7x-4x-x1/3-5x3Dividing each term by…

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.