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Jun 07, 2016 · Select all that apply. A. The function is discontinuous at x = -1 B. The function is discontinuous at x = 1. C. The value of the function is never negative. D. x = 1 is not in the domain of the function. E. The value of the function at x = -1 is 0. F. The value of the function at x = 1 is 0.

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Image Transcriptionclose. GRAPHS AND FUNCTIONS Graphing a piecewise-defined function: Problem type 1 Suppose that the function g is defined, for all real numbers, as follows. if x<-2 5 g (x)= if -2 <x<3 -x+3 if x 3 -2 Graph the function g.

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This video explains how to determine the function rule given the graph of a piecewise defined function.Site: http://mathispower4u.comBlog: http://mathispow...

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A General Note: Piecewise Function. A piecewise function is a function in which more than one formula is used to define the output. Each formula has its own domain, and the domain of the function is the union of all these smaller domains.

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Suppose I define the following function in R. The values of free variables are searched for in the environment in which the function was defined. Question 9. What is one of the consequences of the scoping rules used in R?

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