For the function g whose graph is given, state the value ofeach quantity, if it exists. If it does not exist, explain why lim t 2- g(t)

Q: -10-8 6 4 2 2 4 6 8 10 2 4 6 8 10 X

A:

Q: Use point plotting to graph f (x) = x + 2 if x ≤ 1.

A: The given function is

Q: Assume that (a, b) is a point on the graph of f. What is the corresponding point on the graph of the…

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Q: Give an example of function with an oblique asymptote of 2x-1.

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Q: Use a graph to explain why. if f is defined at x = a.

A: The given integral is ∫aafxdx Formula used: it is known that the area bounded by the graph of fx and…

Q: b) f(x) = -4x³ – 6x² + 24x + 1 Use the first derivative test to determine the intervals where the…

A: Use the first and second derivative of the function for increasing/decreasing and concavity.…

Q: the qiven table Aor Plx) for g(x) to compute the giren expressions. Simplify table for f(x) + for…

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Q: Write the domain of the function f(x) = arcsin(æ), using interval notation, in the space below.

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Q: 10 4 2 4 2 -6 -4 6. 6 810 -4 -6 -8

A: The function intersects the x-axis at 4 points. Mark the zeros for the given curve. As the function…

Q: 28. (A) (B) lim, g(x) (D) g(−2) _lim_g(x) (C) lim g(x) (E) Is g continuous at x = -2? Explain.

A: Topic - Limits of a function

Q: use the graph of y=f(x) below to sketch the following. name and label each function…

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Q: For each statement, explain why it must be true, or use an example to show that it can be false. •…

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Q: function f(x)=(1)/(3)x-5. Identify if on. Give the domain and range.

A: Solution Here f(x)=1/(3)x-5

Q: Use the graph of y=g(x) to graph the given function. ygl)

A: Given graph:

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.