Let a and b be constants in R. and If lim (f(x) - (ax + b)) = 0, what is the value of b? x→→∞0 b= = f(x) = 11x² + 13x + 15 x 11

Q: Calculate limx→∞(√x2+1−√x2−1).

A: The limit of any function at any point x=a is the value which the function has tendency to acquire…

Q: If f(x) = lim f(x) = X-4 -7 for x = 4, {2} 2x+7 for x #4 then

A:

Q: Please solve this step by step

A: Explanation and solution is given below....

Q: If 2x - 2s f(x) sx² - 2x + 2 for x 2 0, find lim f(x). x-2

A:

Q: 2. Find lim (√x + 2 = √2).

A:

Q: 3xh-2x2h2+h³ limn→0 limp. h ||

A:

Q: 2x – -12x + 40 3x2 + x – 14 14) lím エ→2

A: We will find the value of the limit as following.

Q: Evaluate lim h→0 1 2 5 (x+h) ² 2h 1 5x²

A:

Q: (XthP+| lim 4.

A:

Q: As x→ 2+, x? and x2 · 4 → x2 So the lim x → 2+ 4 Therefore, the line x = is a vertical asymptote.

A: Solve the following

Q: x*+x3 2. Calculate lim x→0 12x3+128

A: limx→∞x4+x312x3+128

Q: Let f(x)=3−x2. Find each of the following: a) f(−1)−f(−6)−1−(−6)=  b) f(−6+h)−f(−6)h=  c)…

A: