x² + 9 – 3 lim x²

Q: Use l'Hospital's Rule tosp: i'm x74

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Q: I need this in interval notation

A: Find the domain of the given function.

Q: I just need help with the second page so b-f plz it would be very very helpful

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Q: How to graph f(x)=x+3 for x<0

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Q: What are the limits of function values?

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Q: If equations for f and g are given, explain how to find f - g.

A: If equations for f and g are given, explain how to find f - g.

Q: Vx +1-1 2. lim

A: we have to find limit

Q: The range of 4x +y = 4 is Blank 1 (Use interval notation) +y2 =

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Q: Explain Limits of Function Values?

A: The limit of a function at a point 'a' in its domain (if it exists) is the value that the function…

Q: What is a relation? Describe what is meant by its domain and its range.

A: we have to define relation and also its domain and range.

Q: 6) Discuss the continuity of the graph of the function below. Show work to justify your answer. 1-…

A: We see that at x=1 there is a jump discontinuity.  The graph is continuous on the left side of x=1…

Q: 3. Is the relation xy = 36 a function? Explain why or why not? Draw this relation.

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Q: xニー Find the limit. tim メープー x fक्ता

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Q: Find the derivattive of the function. tou do hot heed to Simplity the answer' Cos (x)

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Q: How can looking at the graph of a function help you tell where the function is continuous?

A: For the graph of function to be continuous, it needs to be smooth without any holes, jumps, or…

Q: implied domain for the following function. x^(2)-4x=5x-6y

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A: We have to draw the graph of the given function

Q: In your own words, describe the Extreme Value Theorem

A: Concept: The calculus helps in understanding the changes between values that are related by a…

Q: The level of the root is defined to be zero TRUE OR FALSE

A: See the detailed solution below.

Q: What is arbitrary constant?

A: we have to define an arbitrary constant.

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Q: can you show work on how you found the domain and range

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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.