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1. Choose the graph that represents the derivative of the function given. Explain your choice. You...
Please answer with work The graph of a function is given. Choose the answer that represents...
Please answer with work
The graph of a function is given. Choose the answer that represents the graph of its derivative. 4) -15 LOS 115 -10 -LS A) B) 10 + S. -10 گا۔ C) D) os to is -10- -LS
The Graph Game Choose one of the graphs listed below. On a separate sheet of graph...
The Graph Game Choose one of the graphs listed below. On a separate sheet of graph paper, sketch the derivative of this graph. Make sure you remember what you've learned about local maxima, local minima, and concavity while you draw your graph. Every point on the derivative graph should correspond to the slope of the original function. Give your piece of graph paper with the derivative sketch to your partner group when you are done.
(1 point) The given graph of the derivative f' of a function f is shown. Assuming...
(1 point) The given graph of the derivative f' of a function f is shown. Assuming the graphs continue in the same way as x goes to infinity and negative infinity, answer the following questions. 1. On what intervals is f increasing? Answer (in interval notation): [-3.2,-1]U[2.5,Inf) 2. On what intervals is f decreasing? Answer (in interval notation): (-Inf,-3.2]U[-1,2.5] Note: You can click on the graph to enlarge the image.
From the following graphs, choose the graph that represents a one-to-one function: - 1 + o...
From the following graphs, choose the graph that represents a one-to-one function: - 1 + o . O None of these are graphs of one-to-one functions
6. The following is a graph of f(a). Circle your answer and explain. (6 points) The...
6. The following is a graph of f(a). Circle your answer and explain. (6 points) The first derivative f'(x) is: Positive Negative Explain. Zero The second derivative f"(x) is: Positive Negative Explain. Zero
Short Essay Assignment: 1. Explain why lunch." an economist would say, "There is no such thing as a free (B...
Short Essay Assignment: 1. Explain why lunch." an economist would say, "There is no such thing as a free (Be sure to make references to your diagram in your response to the question). Note: Please number your responses with numbering that match the question numbers. Eg 1a, 1b,1c, etc Use appropriate diagrams/graphs your responses. Graphs must be an illustration of explanation to get any points. A correct graph with a wrong explanation gets ZERO points. With an (Diagram 2point ;...
HELP PLEASE GRAPHS Identity the graph that best describes the given variable as a function of...
HELP PLEASE GRAPHS
Identity the graph that best describes the given variable as a function of time and explain your choice. In particular, explain why the correct graph should be either increasing or decreasing and be either concave up or concave down. (Note: One graph graph will not be selected.) ( V) PALE (a) The height of a ball dropped from the fifth floor of the MAC building. (b) The depth of water in a small creek during a heavy...
Consider the differential equation dy -0.5y (y – 4) dt Question 1 Why is the given...
Consider the differential equation dy -0.5y (y – 4) dt Question 1 Why is the given differential equation considered autonomous?" The derivative of the unknown function(y) is described only in terms of y, not t. The derivative of the unknown function (y) is a first derivative, not a second derivative. The derivative of the unknown function(y) is described only with linear factors such as -0.5y and (y-4), not curves such as sin(y) or 1/y. Question 2 As a step toward...
(a) A function / has first derivative f'(z) = and second derivative 3) f"(x) It is also known that the function...
(a) A function / has first derivative f'(z) = and second derivative 3) f"(x) It is also known that the function f has r-intercept at (-3,0), and a y-intercept at (0,0) (i) Find all critical points, and use them to identify the intervals over which you will examine the behaviour of the first derivative ii) Use the f'(), and the First Derivative Test to classify each critical point. (ii) Use the second derivative to examine the concavity around critical points...
question 11 is the graph (10 points) The graph of a function f(x) is shown below....
question 11 is the graph
(10 points) The graph of a function f(x) is shown below. Sketch the graph of the derivative function f'(x), stating clearly the interval of increase/ decrease, and critical points. Read question 11 and sketch the derivative f'(x) of the function f(x). If you can sketch f'(x), it is fantastic. If you find it hard, then please answer the following questions. a. Is f'(-2) negative or positive or zero? Estimate the value of f'(-2). b. Is...
Please answer with work
The graph of a function is given. Choose the answer that represents the graph of its derivative. 4) -15 LOS 115 -10 -LS A) B) 10 + S. -10 گا۔ C) D) os to is -10- -LS
The Graph Game Choose one of the graphs listed below. On a separate sheet of graph paper, sketch the derivative of this graph. Make sure you remember what you've learned about local maxima, local minima, and concavity while you draw your graph. Every point on the derivative graph should correspond to the slope of the original function. Give your piece of graph paper with the derivative sketch to your partner group when you are done.
(1 point) The given graph of the derivative f' of a function f is shown. Assuming the graphs continue in the same way as x goes to infinity and negative infinity, answer the following questions. 1. On what intervals is f increasing? Answer (in interval notation): [-3.2,-1]U[2.5,Inf) 2. On what intervals is f decreasing? Answer (in interval notation): (-Inf,-3.2]U[-1,2.5] Note: You can click on the graph to enlarge the image.
From the following graphs, choose the graph that represents a one-to-one function: - 1 + o . O None of these are graphs of one-to-one functions
6. The following is a graph of f(a). Circle your answer and explain. (6 points) The first derivative f'(x) is: Positive Negative Explain. Zero The second derivative f"(x) is: Positive Negative Explain. Zero
Short Essay Assignment: 1. Explain why lunch." an economist would say, "There is no such thing as a free (Be sure to make references to your diagram in your response to the question). Note: Please number your responses with numbering that match the question numbers. Eg 1a, 1b,1c, etc Use appropriate diagrams/graphs your responses. Graphs must be an illustration of explanation to get any points. A correct graph with a wrong explanation gets ZERO points. With an (Diagram 2point ;...
HELP PLEASE GRAPHS
Identity the graph that best describes the given variable as a function of time and explain your choice. In particular, explain why the correct graph should be either increasing or decreasing and be either concave up or concave down. (Note: One graph graph will not be selected.) ( V) PALE (a) The height of a ball dropped from the fifth floor of the MAC building. (b) The depth of water in a small creek during a heavy...
Consider the differential equation dy -0.5y (y – 4) dt Question 1 Why is the given differential equation considered autonomous?" The derivative of the unknown function(y) is described only in terms of y, not t. The derivative of the unknown function (y) is a first derivative, not a second derivative. The derivative of the unknown function(y) is described only with linear factors such as -0.5y and (y-4), not curves such as sin(y) or 1/y. Question 2 As a step toward...
(a) A function / has first derivative f'(z) = and second derivative 3) f"(x) It is also known that the function f has r-intercept at (-3,0), and a y-intercept at (0,0) (i) Find all critical points, and use them to identify the intervals over which you will examine the behaviour of the first derivative ii) Use the f'(), and the First Derivative Test to classify each critical point. (ii) Use the second derivative to examine the concavity around critical points...
question 11 is the graph
(10 points) The graph of a function f(x) is shown below. Sketch the graph of the derivative function f'(x), stating clearly the interval of increase/ decrease, and critical points. Read question 11 and sketch the derivative f'(x) of the function f(x). If you can sketch f'(x), it is fantastic. If you find it hard, then please answer the following questions. a. Is f'(-2) negative or positive or zero? Estimate the value of f'(-2). b. Is...
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