4x³ + 6x² – 2 lim 2x – 4x + 5 x-0

Q: 2x3-5x2+x+6 (b) lim 7x3+xー32

A:

Q: Find the limit

A: To find the limit.

Q: 2x2 + 3x + 1 16. lim х——1 х2 — 2х — 3

A: NOTE: Refresh your page if you can't see any equations. . .

Q: Find the limit:

A: To find the limit, limx→3x2+x-6x2+2x-3

Q: Find:

A: We have to find the limit: limx→43x2 This is determinate limit so we just have to put the value of…

Q: Find the limit

A: Given : limx→12x3-6x+5

Q: x2 + 5 2. lim 9x4+2x+4

A: limx->∞x2+59x4+2x+4

Q: Evaluate the limit.

A:

Q: 3x²-6X lim 4X-8

A:

Q: 2x2+3x 2. limx0x3+x+1

A: To find the limit

Q: x3 + 2x2 + 3x + 2 lim 6x2 + 5x + 7

A: To determine:

Q: 4x2 - 2x + 6 lim 2-400 -6x4 + 8r³ + x² + 7x + 4

A: Divide by x^4 by in both numerator and denominator

Q: 3x2 3) lim 4*

A: Explanation of the answer is as follows

Q: 16X2/3 6) lim х-8 4-x4/3

A:

Q: 3x - x² + 12x – 4 a. lim 3x -+ 3x²+2x – 1

A:

Q: lim (4x2 + 2x + 5) = 5x→0

A: We will plug x=0 in place of x

Q: 5x-5x2 lim X 10x2-3ex %3D

A:

Q: Find the limit.

A: L'Hospital's rule: Suppose that there are two differentiable functions fx & gx & limx→c…

Q: Find:

A: Given, limx→1x3-3x2+72x-5 Now plug the value of x=1 we get, ⇒13-312+721-5⇒1-3+72-5

Q: Find each limit.

A:

Q: 2x2 + 1 lim 3x2 – 5x + 7

A:

Q: Find the limits

A:

Q: 2x2 + 3x +1 lim 1-1 x2 – 2x – 3

A: As this is a multiple question according to the Bartleby Answering rule, only first question is to…

Q: 7. lim x-1x³ 2x²-x-3 + 2x² + 6x +5

A:

Q: 6x6 – 7x3 + 31 lim =→0 2 – 10x² – 4x6

A:

Q: x2 + 2x – 3 а) lim 2x2 – 2

A:

Q: evaluate the limit.

A:

Q: 3x +1 lim カ→8 2g -1

A:

Q: 4x + 5x 1. lim 1+ 3x3 – 7x4

A:

Q: 9x2+1 . lim X→-0 3x+7

A: we get limit value is =1

Q: lim 3X=12x→4

A: We can show this by substitution  We plug x=4

Q: Find the limits

A: To find the limit limx→∞2x+35x+7

Q: 3x²+1 c) lim 2x-5

A: we need to find limit of f(x) when x tends to negative infinity

Q: 1² – x – 2 4. lim 1-1 3 – 6x2 – 7x

A: Given: L=limx→-1x2-x-2x3-6x2-7x For evaluating given limit, we factorize numerator and denominator…

Q: 5x3+2x2+1 2) limx-0 x3+3x

A: Given that the limits limx→∞ 5x3+2x2+1x3+3x

Q: a. lim+ 2x 3x²

A:

Q: lim (5x + 2) = 17x→3

A: We will find the limit by substitution

Q: 4x4–19x³+7x+11 .3 (a) lim x- 5x3+10x4 – 9x²+100 x 22/9 (b) lim 10x +9

A: This question is based on ∞/∞ form of limit. If Denominator order is greater than numerator then…

Q: 2x2 + 1 9. lim x→2 3x

A: The given function is 2x2+13x-2 and the limit is x→2.

Q: 6x3 + 3x2 - 8 lim x-o 7x + 16x2 + 2

A: Given,          limx→-∞6x3+3x2-87x4+16x2+2

Q: 3x² lim 4* X-

A: We have to find the limit                                      limx→∞3x24x

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: 4x3-3x+1 lim 12x3-8x2-x+1 2

A: Given function is fx=4x3-3x+112x3-8x2-x+1

Q: Lim                   2x3 -x-3x4 +5/-5x3 +2x-1                             X →∞

A: we need take highest common degree from numerator and denominator

Q: 6x2 + 2x + 1 lim 6x2 – 3x + 4

A:

Q: Vx² – 9 lim x→-∞ 2x – 6

A:

Q: 4x4- x3 + x2 lim 5x2 + 2x

A: