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(1 point) The figure below gives F() for some function F 1 2 3 Use this graph and the facts that ...
(1 point) The figure below gives F'(x) for some function F 4 5 Use this graph and the facts that ...
(1 point) The figure below gives F'(x) for some function F 4 5 Use this graph and the facts that the area labeled A is 9, that labeled B is 8, that labeled C is 2, and thatF(2) = 5 to sketch the graph of F(x). Label the values of at least four points. Then, using your graph, give four (x, y) points on the curve (Give your answer as a list of points separated by commas.)
(1 point) The...
Entered Message Your first point is incorrect Your second point is incorrect Your fourth point is...
Entered Message Your first point is incorrect Your second point is incorrect Your fourth point is incorrect 0,2.5), (4.20), (2.4), (4.8) (0.25), (4, 20), (2,4), (4,8) | , 25% correct The answer above is NOT correct. (1 point) The figure below gives F'(x) for some function F Use this graph and the facts that the area labeled A is 19.5, that labeled B is 20, that labeled C is 5, and thatF(2)-4 to sketch the graph of F(x). Label the...
The figure below gives the behavior of g', the derivative of a function g, on -2x2. 24 (You can c...
The figure below gives the behavior of g', the derivative of a function g, on -2x2. 24 (You can click on the graph to enlarge the image.) Note: This is the graph of g, not of g. Sketch a graph of g(x) and use your sketch to answer the following questions. (a) Where does the graph of g(x) have inflection points? Note: Enter your answer as a comma-separated list of values, or enter none if there are none. (b) How...
(1 point) Below is the graph of the derivative f'(x) of a function defined on the...
(1 point) Below is the graph of the derivative f'(x) of a function defined on the Interval (0,8). You can click on the graph to see a larger version in a separate window. n (A) For what values of x in (0,8) is f(x) increasing? Answer: Note: use interval notation to report your answer. Click on the link for details, but you can enter a single interval, a union of intervals, and if the function is never increasing, you can...
' Please try to explain, clearly as possible. (1 point) The figure below gives the behavior...
'
Please try to explain, clearly as possible.
(1 point) The figure below gives the behavior of the derivative of g(x) on -2 < x < 2. Graph of g'(x) (not g(x)) (Click on the graph to get a larger version.) Sketch a graph of g(x) and use your sketch to answer the following questions. A. Where does the graph of g(x) have inflection points? x= 1 Enter your answer as a comma-separated list of values, or enter none if...
Consider the function below. y z= 2+x+ (a) Match the function with its graph (labeled A-F)....
Consider the function below. y z= 2+x+ (a) Match the function with its graph (labeled A-F). (b) Match the function with its contour map (labeled 1-VI). O V VI Give reasons for your choices. Select- Also, the values of z approach 0 as we use This function is not periodic, ruling out the graphs in (b) Match the function with its contour map (labeled I-VI) II III IV V VI Give reasons for your choices. This function is not periodic,...
1 point) Sketch the graph of the function y = x(4-2) - 103 In x. Indicate...
1 point) Sketch the graph of the function y = x(4-2) - 103 In x. Indicate the transition points (local extrema and points of inflection) (Use symbolic notation and fractions where needed. Give your answer in the form of comma separated list of e-coordinates. Enter NULL in answer field if there is no such point.) Local maximum at = help (fractions) Local minimum at I= Inflection at I= (1 point) Sketch the graph of the function y = 81x +...
1. Let f(1) = ***+3. (a) (3 points) Sketch the region S below the graph of...
1. Let f(1) = ***+3. (a) (3 points) Sketch the region S below the graph of y = f(x) and between x = 0 and * = 4. Remember to label axes and important points! (b) (4 points) Approximate the area A of the region S using rectangles by dividing (0,4into four equal subintervals and creating rectangles with the right endpoints. Here you will be calculating R4. It may help to draw the rectangles on your graph (c) (2 points)...
need help working 1 (1 point) For the function x – 4 f(x) = (-2x +...
need help working
1
(1 point) For the function x – 4 f(x) = (-2x + 3)(5x + 9)? What are the vertical asymptotes? Give a list of the x-values of the asymptotes separated by commas. X = What is the horizontal asymptote? y =
Use a table of values and 3. Graph the function f(x) = 2 - 2 plot...
Use a table of values and 3. Graph the function f(x) = 2 - 2 plot at least 3 points.
(1 point) The figure below gives F'(x) for some function F 4 5 Use this graph and the facts that the area labeled A is 9, that labeled B is 8, that labeled C is 2, and thatF(2) = 5 to sketch the graph of F(x). Label the values of at least four points. Then, using your graph, give four (x, y) points on the curve (Give your answer as a list of points separated by commas.)
(1 point) The...
Entered Message Your first point is incorrect Your second point is incorrect Your fourth point is incorrect 0,2.5), (4.20), (2.4), (4.8) (0.25), (4, 20), (2,4), (4,8) | , 25% correct The answer above is NOT correct. (1 point) The figure below gives F'(x) for some function F Use this graph and the facts that the area labeled A is 19.5, that labeled B is 20, that labeled C is 5, and thatF(2)-4 to sketch the graph of F(x). Label the...
The figure below gives the behavior of g', the derivative of a function g, on -2x2. 24 (You can click on the graph to enlarge the image.) Note: This is the graph of g, not of g. Sketch a graph of g(x) and use your sketch to answer the following questions. (a) Where does the graph of g(x) have inflection points? Note: Enter your answer as a comma-separated list of values, or enter none if there are none. (b) How...
(1 point) Below is the graph of the derivative f'(x) of a function defined on the Interval (0,8). You can click on the graph to see a larger version in a separate window. n (A) For what values of x in (0,8) is f(x) increasing? Answer: Note: use interval notation to report your answer. Click on the link for details, but you can enter a single interval, a union of intervals, and if the function is never increasing, you can...
'
Please try to explain, clearly as possible.
(1 point) The figure below gives the behavior of the derivative of g(x) on -2 < x < 2. Graph of g'(x) (not g(x)) (Click on the graph to get a larger version.) Sketch a graph of g(x) and use your sketch to answer the following questions. A. Where does the graph of g(x) have inflection points? x= 1 Enter your answer as a comma-separated list of values, or enter none if...
Consider the function below. y z= 2+x+ (a) Match the function with its graph (labeled A-F). (b) Match the function with its contour map (labeled 1-VI). O V VI Give reasons for your choices. Select- Also, the values of z approach 0 as we use This function is not periodic, ruling out the graphs in (b) Match the function with its contour map (labeled I-VI) II III IV V VI Give reasons for your choices. This function is not periodic,...
1 point) Sketch the graph of the function y = x(4-2) - 103 In x. Indicate the transition points (local extrema and points of inflection) (Use symbolic notation and fractions where needed. Give your answer in the form of comma separated list of e-coordinates. Enter NULL in answer field if there is no such point.) Local maximum at = help (fractions) Local minimum at I= Inflection at I= (1 point) Sketch the graph of the function y = 81x +...
1. Let f(1) = ***+3. (a) (3 points) Sketch the region S below the graph of y = f(x) and between x = 0 and * = 4. Remember to label axes and important points! (b) (4 points) Approximate the area A of the region S using rectangles by dividing (0,4into four equal subintervals and creating rectangles with the right endpoints. Here you will be calculating R4. It may help to draw the rectangles on your graph (c) (2 points)...
need help working
1
(1 point) For the function x – 4 f(x) = (-2x + 3)(5x + 9)? What are the vertical asymptotes? Give a list of the x-values of the asymptotes separated by commas. X = What is the horizontal asymptote? y =
Use a table of values and 3. Graph the function f(x) = 2 - 2 plot at least 3 points.
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