Describe a function with an oscillating discontinuity at 0.

Q: We have seen that temperature in Fahrenheit is a function of temperature in Celsius. Is it also true…

A: It is given that Farenheit is a function of temperature in Celcius.And the temperature in Celsius…

Q: when both the dependent and independent values of a function increase, it is said to be ?

A:

Q: Determine whether the equation defines yas a function of x.Explain your reasoning: y = 3x -1 / x+2

A: Given equation is : y=3x-1x+2 Determine whether the equation defines y as a function of x.

Q: Fill in the table with the correct information by referring to the function f below. The table…

A:

Q: Find all the numbers for which the function is discontinuous.

A: A function is discontinuous at a point if the functional value is not defined at that point. There…

Q: Should I simplify a quotient function before finding its domain?

A: No, we have to find domain first then simplify the rational function or quotient function . If we…

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

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Q: Fill in the table with the correct information by referring to the function f below. The table…

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Q: What is the rangqe of this function?

A: The given graph of the function is:

Q: In a few sentences explain how would you show a function is discontinuous.

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Q: 7. Give two reasons why a function might not be differentiable at a particular value of x.

A: topic -derivative

Q: Construct a function that is undefined at points 2,3 and T.

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Q: When is the function said to be real-valued?

A: The function is said to be a real valued function if it assigns a real number for each input value…

Q: define convolution of two functions?

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Q: What is an even function?

A: we have to tell what is an even function.

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.