Fast pls solve this question correctly in 5 min pls I will give u like for sureNid Make a sketch of a single graph that meets all of the following criteria.• lim f(x) =x →∞lim f(x) = -1●81个lim f(x) = ∞x→-2-lim f(x) = -∞x→-2+• lim f(x) = ∞x→2lim f(x) = 1x→2+f(−1) = −1f(2)= DNE

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Answered: Make a sketch of a single graph that…

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter3: Functions And Graphs

Section3.5: Graphs Of Functions

Problem 59E

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Q2. (a) Draw a graph of a function y = f(x) compatible with the informations given below. lim f(x) = 5 lim f(r) = -7 lim f(r) = 2 lim f(x) = -2 %3D lim f(r) = -6 I-2- %3| |3D エ→ー0 I-6+ lim f(r) = 3 T-2+ lim f(x) = -0 lim f(x) = 0 lim f(r) = -o lim f(x) = 8 I+5- lim f(x) = -2 lim f(x) = -2 エ→6+ lim f(x) = 12 lim f(x) = 20 I 12 lim f(x) = 0 I→9 エ→17 f(-8) = 0 f(1) = 0 f(6) = 0 f(19) = -5 %3D %3D (b) Discuss the continuity, monotonicity and concavity of the function whose graph is given in the following figure, that is, give some observations about the first and second derivative of this function and also determine the discontinuity. (If you can not see the number on the axis you can choose any compatible numbers.) 13:19 28.08.2021 34°C Güneşli
5. Sketch a graph that satisfies the following properties. • limx→2+ f(x) = 4 ● limx→2- f(x) = 3 • f(2)=5
Q2. (a) Draw a graph of a function y = f(x) compatible with the informations given below. lim f(x) = 5 lim f(x) = -7 lim f(x) = 2 lim f(x) = -2 lim f(x) = -6 x→-6- x→-6+ x→-2- lim f(x) = 3 lim f(x) = lim f(x) = ∞ lim f(x) : lim f(x) = 8 = -XO = -X x→-2+ x→0- x→0+ x→5- x→5+ lim f(x) = -2 lim f(x) lim f(x) = 12 x→9 lim f(x) = 20 lim f(x) = 0 --2 x→6- x→6+ x→12 x→17 f(-8) = 0 f(1) = 0 f(6) = 0 f(19) = -5
2. lim f(x) = x2– 4x +4 X X -2 Use the domain [-9,6] to draw the graph.
B. Given the graph of the function f(x), fill in the table with the missing values. a. f(0) =b. f(2) =c. f(3) =d. limx→0− f(x) = e. limx→0+ f(x) = f. limx→3− f(x) = g. limx→3+ f(x) =
Draw a graph of a function y = f(x) compatible with the informations given below. lim f(x) = -4 lim f(x) = 7 lim f(x) = 2 I-7- lim f(x) = -2 2-7+ lim f(x) = -6 エ→-3- エ→ー lim f(r) = 3 2+-3+ lim f(x) = -00 lim f(x) = 00 lim f(x) = -00 lim f(x) = 3 lim f(x) = -2 エ→5- lim f(x) = -2 エ→5+ lim f (x) = 10 lim f(x) = 20 lim f(r) = 0 I+15 エ→8 I+11 f(-9) = 0 f(2) = 0 f(5) = -3 f(6) = 0 f(15) = -5
Refer to the graph of the function f and determine whether the statement is true or false. 3 •y=f(x) 2+ 1+ + -3 -2 -1 lim f(x) = 3 X→5- True False 2.
Q2. (a) Draw a graph of a function y = f(x) compatible with the informations given below. lim f(x) = 5 lim f(x) = -7 lim f(x) = 2 1-6- lim f(x) = -2 lim f(x) = -6 I-2 T-00 z+-6+ lim f(r) = 3 lim f(x) = -0 lim f(r) = 0 lim f(x) = -0 lim f(x) = 8 %3D I-2+ I0- I5- 25+ lim f(r) = -2 lim f(x) = -2 lim f(x) = 12 lim f(x) = 20 I+12 lim f(x) = 0 2+17 f(-8) = 0 f(1) = 0 f(6) = 0 f(19) = -5 (b) Discuss the continuity, monotonicity and concavity of the function whose graph is given in the following figure, that is, give some observations about the first and second derivative of this function and also determine the discontinuity. (If you can not see the number on the axis you can choose any compatible numbers.) ia 14
Sketch the graph of a function f(x) which satisfies ALL of the following conditions. Make sure you label all the important features. Note that there are possibly many correct graphs and you need to plot ONE. (a) limx→1+ f(x) = 1 (b) limx→1− f(x) = −1. (c) f(1)=0,f(3)=3. (d) f′(x)<0 when 1 < x< 3 and f"(x) > 0 when x > 3
Sketch the graph of any function that satisfies the following conditions: - f(3) = 2 - limx-->3- f(x) = 1 - limx→3+ f(x)=0 - limx→5 f(x)= ∞
Use the graph of f(x) in the given figure to find the following values, if they exist. (b) lim f(x) (a) f(1) X→1 (d) lim f(x) (c) f(0) Ay 12- 10- 8- y=f(x} 4- 2- -2 -2- -4- -6-
find f(x) and a lim [3(2+h) ²³+2] -14 h OZY

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Make a sketch of a single graph that meets all of the following criteria. • lim f(x) = x →∞ ● lim f(x) = -1 ● 81个 • lim f(x) = ∞ x→2 lim_ f(x) = ∞ x→-2- lim f(x) = -∞ x→-2+ lim f(x) = 1 x→2+ f(−1) = −1 f(2)= DNE