y y = f(x)

Q: Use translations to sketch the graph of g b.) same set of axes. c.) State any Vertical and…

A: Introduction: Suppose the graph of y equals f (x) is horizontally translated a units and vertically…

Q: Estimate the slope of the tangent to the function… at the point of abscissa -3 and then determine…

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Q: (1) Sketch the graph of f(x). Be sure to label the axes and that the graph is consistent with your…

A: We have to graph the given function.

Q: If a function is definedexplicitly in the form y = ƒ(x),which coordinates are needed to findthe…

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Q: Sketch the graphs of f and f in one picture.

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Q: let f(x)= p+ 8/x-q. the line x=4 is a vertical asymptote to the graph of f. what is the value of q…

A: Check point of discontinuity and find q. Then using given intercept point find p.

Q: 1. To obtain the graph of y=asinb(x-h)+k, explain what each of the values of a, b, h, and k affects…

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Q: Write the domain of the function f(x) = arccos(æ), using interval notation, in the space below.

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Q: (d) fof(2)= © ® (e) lim f(x) = x--3 f(x) (f) lim x--3 x²

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Q: Let f(x) = 8 - x f-¹(x)

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Q: Given the following function, find f(x) where (-1,6) is a point on the graph of the function.

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Q: 3. Consider the relation f (x) = 2x² – 4. Find the f(x). Be sure to use proper notation.

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Q: The image below shows the graph of the function f(x). On the same image, sketch the graph of f'(x).…

A: The graph of the function  is given.sketch the graph of the derivative  as follows.Let us consider…

Q: 2. Let f a function such that f (-2) = 6, f (0) = – 3, ƒ (3) = 0. Give the coordinates of three…

A: Select the values of x such that  (x + 4) becomes the number for which values of  f(x) are given.

Q: Given the graph of f (x), below, draw the line tangent to the curve at each of the three indicated…

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Q: Let ƒ(x) = x/x - 2. Find a function y = g(x) so that (ƒ ∘ g)(x) = x.

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Q: a. Are f(x) = x19 and g(x) = x inverses of each other? b. Graph fand g over an x-interval large…

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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.