The function f(x, y) -{¹. - x² - y², 0, if if x² + y² <1 x² + y² > 1 , is continuous

Q: Over what part of the domain is the f increasing?

A:

Q: How many of these injective functions are increasing? (i.e. if a<b then f(a) < f(b).

A:

Q: y -2

A:

Q: What does it mean if a function f is increasing on an interval?

A: Let the given function be y = f(x) And the interval be I.

Q: Where is the function differentiable ? |x|=?|x+h|=? . x&lt;0

A: to find differentiability of function x

Q: For which values of x is the function below NOT continuous?

A: To find out the values of x at which the function is discontinuous.

Q: Iniversity of Nizwa f(z) = e is a one-to-one function on C. Select one: O True O False

A: We will try to disprove the statement by a counter example.

Q: -2 if x 2

A: Given function is : fx=-2 , if x≤0x2 , if 0&lt;x&lt;2-x , if x≥2 To draw the graph .

Q: Is f continuous at x = 4? (2.0) 1 2 3 4 5t -5 4 -3 -2 -10 Yes O No

A: We have to check whether the given function f(x) is continuous at x = 4 or not.

Q: Determine where the function f(x) 이들이 ㅇ (-0.0) 0 ㅇ 19 QQ: [***] EXI 2x - 3 is continuous.

A:

Q: 4. Explain what it means for a function f to be continuous at a point x = c, with a sentence that…

A: Given: We have to explain about function f  to be continuous at a point x=c

Q: Let f be a measurable function ,then f is measurable.

A: I will use the property of a measurable function.

Q: The vertical line test to determine whethera curve is the graph of a function states: If every…

A: We have to prove that a vertical line in the xy plane intersects a given curve in at most one point…

Q: Question No: 5 Taking three different examples, justify that every continuous function is not…

A: Continuous function: A function is said to be continuous function if both left hand limit and right…

Q: Given the graph below, what can you say about the function at (-1,1)? Not Continuous Continuous

A: The graph of a function is said to be continuous if the value of the function exists for all values…

Q: Which of the following is a continuous variable? O length of the car O car manufacturer O color of…

A: we have to identify which variable is continuous from given options.    discrete variable : possible…

Q: Which of the following hold for the given function? The cost of a first class stamp over the past…

A:

Q: In which of the following examples would you connect the data points? In other words, which of the…

A: For a function to be continuous, each value of the function must exist corresponding to its domain.…

Q: What doe the “sufficiently well behaved” function implies?

A: Generally the functions defined or behave well when the given function is well defined in the domain…

Q: 9 (2) = | c²-5 g (x) : x+3

A: Here is the solution of the given problem. PEAK POINT OF A FUNCTION:

Q: At which point/s (value/s of x) is the function continuous but not differentiable? -4 2 4 6 8 10 42…

A: Differentiable

Q: d If f is a continuous function, what is the value of dr dr? Explain your answer.

A:

Q: Which of the following is a function? F3.jpg ... А. y С. y D. y y -1 5 -4 1 4 2 5 5 -4 4 4 -4 0 -4…

A:

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.