etermine the intervals on which the function is increasing/decreasing. f(x) = 4 In(x) - 17 arctan(x) mcreasing: o(-)u (0.) 0(--) ㅇ(0,.) U(4.-) O none of the above ecreasing: o(-) (0.) o(--) le 1)

Q: 3) Draw a possible graph of function f(x) where: f'(x) 0 when x is greater than 1. f'(x)>0 when x is…

A:

Q: y. y g(x) - 3 2.

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Q: 2. Consider the following graph showing the derivative f' of a function f. (2.12.2.03) -5 5 8 fod 5

A: As per the guidelines I am answering first three parts only.Given graph

Q: 4. Sketch the graph of a function for which ƒ'(-2)>0, ƒ"(-2)0, and f"(4)>0. 6 Y -2 f(x) 2 + 1+ -1+…

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Q: Which function has an absolute maximum on the indicated domain? O y=e* on R.

A: To find out: A function with absolute maximum.

Q: Sketch the graph of a function that has the properties described below. f(-1)= 1; f'(-1)= 0; concave…

A: Please rate

Q: 1. Set up the difference quotient for the following derivatives, then calculate the limit without…

A: NOTE: Refresh your page if you can't see any equations. . here we have a=x=7 . now substitute…

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A: To find the all possible intervals in which the given function is concave up.

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A:

Q: Let f be a function defined on the closed interval -4sxs4. The graph of f', the derivative of f, is…

A: Let's find.

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A: Here in the given question , derivative graph is given and with the help of derivative graph we have…

Q: Match each function with its graph Function - f''(x) f(x) |f'(x) · Graph Color a. blue b. green c.…

A: Here , f(x) is red color graph,f'(x) is green color graphf''(x) is blue color graph.

Q: Question list O Question 1 O Question 2 O Question 3 O Question 4 O Question 5 O Question 6 O…

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Q: y=f' (x) 20 10 10 20 -10 On what intervals is f(x) decreasing? -3 3 O -3 < x < 0 Ox< -3 Ox< -3 or 0…

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Limits

When it comes to calculus, limits are considered to be a very important topic of discussion. The main importance of limit lies in expressing the value of a function as it gets closer to a certain value. Also, limits can help you to understand other topics, such as continuity and differentiability better. In a broader sense, every calculus notion is a limit. Other branches of calculus have also been derived from limits.