3 lim h→0 3h + + 1

Q: 3) lim (x² + y²)' 1.

A: Given: limx→0y→0x2+y2x

Q: 1. lim 2x

A:

Q: h3 + h² – 8h – 12 2) lim h→3 h³ – 4h² – 3h + 18

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

Q: 6h lim-0 tan4h

A:

Q: Find the limits

A:

Q: 2 9メー」 gx)= fox) =X üs I31 3メ-1 lim (fog) x メーラ

A: We have to find limit

Q: 6x c) lim 10 4r – 7

A:

Q: 2cosh (z) – z- z2 lim 24 12 1 3 1 12

A:

Q: Find each limit, if it exists.

A:

Q: (h – 1)' + 1 lim h

A: We have to find the given limit: limh→0h-13+1h We know algebraic identity, a-b3=a3-3aba-b-b3…

Q: 8. lim xx = 1 00-X 9.lim (1 – 2x)x = e¯2

A:

Q: 4 lim z+0x5

A: topic- limits Since denominator is negative, and near to zero .Therefore limit tends to negative…

Q: 2. lim o -Væ+1°

A: Follow the next step

Q: 9. lim 4-h 3h-4h 10. lim h-h' Jx-3 11. lim

A: As per our company guidelines we are supposed to answer only first three sub-parts. Kindly repost…

Q: 2n lim 4k2 + 3n2 k=1 n00 tegral

A:

Q: 1 4. lim %3D x→0 x²(x + 7)

A:

Q: .3 c) lim ス(x+1)

A:

Q: 10. Vh +1-1 lim h→0 h

A:

Q: Evaluate the limit.

A: Given that limt→-∞4+6e2t5-9e3t. Compute the limit as follows.

Q: 4 Find Lim x-0 2e* – 12 А. В. C. - 0.4 D. 0.5 Select one: O A O C O D NIN 13

A:

Q: 46. lim h→0 (x + h)³ - x³ h bluow

A:

Q: (a) im z6メ+5) メラ-S メ-25 lim メマロ Siho) tim 3メニ2 メ行ー

A:

Q: 2cosh(z) -z-z2 lim 1 12 3 12

A: Second option is correct.

Q: 1 3. lim 8 (t5 + 1)2

A:

Q: 3 lim- h→0 /3h +1 +1

A:

Q: 2x? – x +3 compute lim- x>* x - 2x +5

A:

Q: h 4 (b) Lim h-0 V5h + 4 - 2

A:

Q: Vh + 4h + 5 – V5 lim h

A: limh→0+h2+4h+5-5h

Q: ху — 2х — у +2 lim (K. y)-(1,2) X* + y² – 2x – 4y + 5

A: Let  S  be an open set containing  (x0,y0) , and let  f  be a function of two variables defined on…

Q: (2x 1, ifx <-2 if x 2-2 %3D 5. lim X-2 (x + 3, .3

A:

Q: 4. 7. x² –7x+12 5. lim x →4 (2+h)² – 2² lim h→0 lim 9 х-4 h x →7

A: Here we have to find the limit of given function

Q: 16-2 Evaluate: lim +4 V12+-a dne O 2 12 3 14

A:

Q: e? – 1 – z lim 2 z-0

A: The given problem is: limz→0ez-1-zz2

Q: 1 2 lim x – 1 a² – 12

A: Answer is 1/2

Q: 1 1 lim 2+h__ 2 h→0 h

A: We have to just simplify this limit to get the answer.

Q: Find the limit

A: limx→∞2x-1x+1

Q: -10 10 +1 lim z6 +1 10 4 5 3.

A:

Q: (b) lim→0 ē2a +1

A:

Q: 2 – 1 | lim X→-1 elx+1)² – 1 | - 1

A: When limit is of the form 00 or ∞∞, then L'Hospital rule is used.In this rule, take the derivative…

Q: 1/(a+h)2 -1/a² lim h 0 for a +0 ん

A: b.   The algebraic formula for the whole square of the sum of two variables is,

Q: lim (2n + 1)´ 2 n→ 00 п +1

A:

Q: 4n+1 4 n+3 (c) lim n+3 (е) lim 0 = ,? -13

A:

Q: 1) lim X-2n 2x-4n

A:

Q: 1. lim 目 2+1 is 2.

A:

Q: 25 –1 lim x→1 r3 –1

A:

Q: 6.lim 2+x-VZ

A: