lim (√₁ +(2+)*) : 1

Q: lin

A:

Q: Evaluate using the identity a3 - b3 = (a-b)(a2+ab+b2)

A: Given limit limx→3 x3-27x2-9 We can write the above limit as limx→3 x3-27x2-9=limx→3 x3-33x2-32

Q: Find lim (3x2 – 5x + 2) X+ 2

A:

Q: tan? 3.x lim x→0 4x2

A: Given: limx→0tan23x4x2

Q: (d) 2¹ +5r³ +6r² lim 7--2 r²(x + 1) − 4(x + 1)

A:

Q: lim (√x³ – 5x² – x) _ x →∞

A:

Q: V13-x - 2 4-Vx +7 Evaluate lim-

A:

Q: x2 -x-2 lim 12 x- 2x X-2

A:

Q: 1 limx-0- (x 8 %3D x2

A:

Q: Find Lim z-2Z+4 2. -im. Z-1-13i

A: This question is related to limits, We will solve it using given information.

Q: Evaluate lim,→- V4x2–3x+2 х—2

A: To evaluate limit.

Q: x- 1 lim Vx² +3 – 2

A: given limit

Q: Evaluate using the identity: a3 − b3 = (a − b)(a2 + ab + b2)

A: Factorize the term in the numerator and denominator and simplify the rational expression..

Q: 8x2 + 7x!/3 lim X -00 /16x4 +6

A: To evaluate the below limit

Q: (b) lim In(5x2 +3) – In(2r² + 1). -

A: Given :

Q: x2 + 2x – 1 1 True or False: lim x – 9 4 O True False

A:

Q: -4x lim Vx²-1

A: To determine the value of the limit.

Q: x2 + 2x – 3 а) lim 2x2 – 2

A:

Q: x² + 7x- 18 lim 6- 1 -69

A: Given

Q: 10 a. lim 3-2 2x+1 b. lim Z x-3

A: Given 1.      lim x→3 10x-22.       lim x→2 2x-1x-3 To find - the value of the given limits

Q: 5x2 + 5 lim x → 2 9х — 2

A:

Q: -2x-4 =? x-2 r3 + 2x2. lim

A: We have to find the limit.

Q: 5x2 + 3 lim x → 1 x² + 6x – 4

A: Concept- limit x tend to 1 ,that means substitute the value of x=1 .

Q: lim 4x45 X-D5 X+5

A: Given, limx→5 4x+5x+5