Let f(x) √-1-x+2 if if = 2 3x +9 if x>-2 Calculate the following limits. Enter "DNE" if the limit does not exist. lim f(x): 1-2- = lim_ f(x) = -2+ x < -2 x = -2 lim f(x) = x4-2

Q: Find the limits

A:

Q: Find the one-sided limit

A: To find:limx→-4- x2+2x+4

Q: Find the following limits: lim (x² – 13) a. X--3 b. lim 8(t-5) (t - 7) t-6 2x+5 lim x-211-x³ c. C.

A: To find the following limits.

Q: Q8. Find the indicated limit: 2x +16x – 28 a) Lim = 2x +8 4x +x- 30 b) Lim x--3 x+ 3

A:

Q: Find the limit

A: We first rationalize the numerator

Q: Estimate the value of the Limits 2x 2x lim -3+ x 3 and lim x-3 X-3 |

A:

Q: 2x2-8x+15 lim -4x2+12x-2021

A: Given  limx→∞ 2x2-8x+15-4x2+12x-2021

Q: Find the limits in Exercise

A: Find the limits x→-∞lim(2x+(4x2+3x-2))

Q: limx→∞42x3+2x2-2x/353+x2+4X+5=   What is the limit?

A: Given expression is We need to find the limit.

Q: b) limx-2+ 72-4 x²– 4

A: To evaluate: limx→2+x-2x2-4

Q: 11-3z lim 2r +7x-9

A: Here we find the limit of given function.

Q: lim x-0 2 – Vx + 4 32х lim x-00 3 - 8x

A: Consider the limits,

Q: Find the limits in Exercise

A: The limit of a function f(x) exists if and only if the one sided limits of the function are equal

Q: (b) lim #11 5x² - 7x+2 x² - 1

A:

Q: Find the limits

A: To determine: limx→∞ x2+3+x

Q: If f(x) = 5x² − 5x + 31, evaluate lim_f(9 + h) − f(9) h→0 h If an answer does not exist, enter DNE.

A: given