b) Describe the points at which the function describes the different pieces of the function. c) Is the function continuous at x=2? Show your work and explain your answer. d) Is the function continuous at x=4? Show your work and explain your answer. e) Describe an interval for which the function is continuous and explain your answer.

Q: Consider the function y = 2/x+2+4. what are the domain and range of the function? Show your work.

A: Given query is to find the domain and range of the function.

Q: (1 – x) 2

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Q: =) F(x)=x+2|-|x-41 b) f(x)=√x³-1.5+2 a) c) f(x) = (x- 3)-³3/2_ (x-3)3/2

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A:

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Q: Find the domain of the function using the interval notation.

A: Given,          fx=x-6x-4

Q: 1 point Would the following data represent a function? y 4 3 3. 3. O Function Not a Function 5.

A: definition of a function is: a relation from a set of inputs to a set of possible outputs where each…

Q: b) Differentiate between the domain and range of your function.

A: Topic  =Functions

Q: Complete the following question and submit your answer here. Thanks! Identify a pattern between the…

A: We have to answer given Questions.

Q: Show whether the function y=x² is considered as even or odd function

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Q: -5 5. 10 -5 -10 10

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Q: I am required to determine whether or not each is a function. In addition, I have to provide the…

A: We’ll answer the first question since the exact one wasn’t specified. Please submit a new question…

Q: K OYes 4 2- Yes ++ Graph 4 4 2 -20 O NO 2 2 ONO X X -8-64-2 O Yes -8-6 -4 4- 2+ -24 4+ 8- Graph 5 4-…

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Q: Choose the interval where the function is positive. -4 -6 -2 2 2 4 -6 -00 < < 00 0<< 00 C -2 <<2 -00…

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Q: 18+x Find the absolute extrema of the function f(x) = on the interval [6,9]. %3D 18-x Find the…

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Q: f(x) = x° + 2x² - 7 6.2

A: The given function, f(x)=x6+2x2-7

Q: it a function

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Q: Find the domain and range and the interval on which function is increasing and decreasing.

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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.