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- 1. Using tables of values, estimate lim 3x x→2 a. 3 b. 6 c. 2 d. 5 2. Using tables of values, estimate lim (x2+4x−3) x→1 a. 1 b. 3 c. 0 d. 2 3. Using tables of values, estimate lim (x3−2x2−3) and lim (x3−2x2−3) x→2- x→2+ a. -19 and -3, respectively b. -3 and -19, respectively c. both equal to -3 d. both equal to -191. Using the table of values, estimate lim 3x x→2 a. 3 b. 6 c. 2 d. 5 2. Using the table of values, estimate lim (x2 + 4x -3) x→1 a. 1 b. 3 c. 0 d. 2 3. Using the table of values, estimate lim (x3 + 2x2 -3) and lim (x3 + 2x2 -3) x→2- x→2+ a. -19 and -3, respectively b. -3 and -19, respectively c. both equal to -3 d. both equal to -192. Let g(x)= {-1/5x + 2, x<0 -2, x=0 x+2, x>0. Does the lim g(x) x→0 exist? If yes, give its value. If not, why?
- If lim (x approaches 6) (f(x)-4)/(x-3)= 2, how do I find lim (x approaches 6) f(x)?7. Using a table of values, estimate lim 1/ x-3 x→3 a. 1 b. -1 c. - ∞ d. ∞ 8. Using table of values, estimate lim x+4/ (x-5)2 x→5 a. 10 b. 8 c. - ∞ d. ∞If limx→0(2f(x)−15)=45limx→0(2f(x)−15)=45, then what must limx→0f(x)limx→0f(x) equal?
- 4. Given f(x)= { 1, if x < 0 x-1, if x ≥ 0 , estimate lim f(x) x→0- a.1 b. 0 c. does not exist d. -1 5. Given f(x)= { 1/x, if x < 4 x2, if x ≥ 4 , estimate lim f(x) x→4+ a. 1/4 b. 2 c. does not exist d. 16If lim x→5+ f(x) = 11 and lim x→5− f(x) = 23, then what (if anything) does that tell you about limx→5 f(x)?Evaluate lim as x approaches negative infinity 3e^2x + 4e^-x / e^2x - 2e^-x .