Consider the graph of y = f (x) below. On the same set of axes sketch a clearly labelled graph of y = f (2(x + 1)). correct transformation)

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: For a curve to be symmetric about the x-axis, the point (x, y) must lie on the curve if and only if…

A: Consider a curve symmetric about the x axis.Then the point (x,y) lie on the curve if and only if the…

Q: Consider the function y=f(x). Describe the graph of each transformed function: a) y=-f(x-2)-1 b)…

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Q: Let the transformation in and the appropriate order of how to make a graph of y= -4F(1/5(x-1))-3…

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Q: Check the function y=x²+1 whether have a symmetry about x or y axis

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Q: Use the graph of y = f(x) to find the open intervals on which the graph of each transformation is…

A: Since you have posted a question with multiple subpart we will solve the first three for you. Given:…

Q: y=f(x) a di

A: Hello. Since your question has multiple sub-parts, we will solve first three sub-parts for you. If…

Q: 11) f(x) = √x g(x) = -2√(x+3) - 1

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Q: Identify the graphs (a)–(d) (see attached) in which y is a function of x.

A: We have the graph,

Q: Draw the graph of any function f (x) that passes through the point (3, 2).

A: Consider the function  f(x)=x-1. Put x=3. f(3)=3-1=2. So the graph of the function passes through…

Q: Describe the graph of y 2+ x+5 - 1 3 compared to the graph of y = X

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Q: Use a graphing calculator to graph the function f (z) = z|+1 and its parent function. Then describe…

A: topic - transformation of function

Q: The graph of a certain functionf has slope 4x³ – 5 at the point (1,2). Find the function f.

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Q: Use the vertical line test to identify graphs in which y is a function of x ?

A: a). Now let us draw a vertical line on the given curve, we get Clearly the vertical line passes…

Q: Identify the maximum and minimum values of the function y=10cosx in the interval [-2pi, 2pi]. Use…

A: Our objective is to find the minimum and maximum value.