Suppose that the graph of a function f is known. Explainhow the graph of y = f1x2 - 2 differs from the graph ofy = f1x - 22.

Q: What kind of symmetry does the graph have if f(-x) = - f(x)?

A: If f(-x) = - f(x), then the function is symmetric about the origin.  For example:

Q: y =-2Vx+5 + 3

A: For a function, y=f(x), x is the independent variable and y is the dependent variable.

Q: Without graphing, describe the end behavior of the graph of the function. Ax) = 1- 2x - x

A:

Q: What is the function of the graph?

A: Check where the graph meets x axis that will be the zeroes of f Then check where it meets y axis to…

Q: describe how the graph of f(x) is related to the graph of g(x) = x3, then graph.

A: NOTE: Refresh your page if you can't see any equations. . the base function is  the graph of  is…

Q: Explain how the graph of the function compares to the graph of y = f (x) .

A: y=f-2x

Q: Explain why the graph of a nonzero function is never symmetric with respect to the x-axis.

A: To be symmetric about the x-axis. We must have points of the form (x,-y) when (x,y) is on the…

Q: 10) y= 4. -2 14

A:

Q: Explain how the graph of the function compares to the graph of y = f (x) .

A: y=f(-x)-2

Q: In Problem,is the graph shown the graph of a function?

A: Function is define as a relation from a set of inputs to a set of possible outputs where each input…

Q: Find an equation for the graph sketched below -구 -5 -4 -3 -2 -1 -2 -6 f(x) =| Preview %3D

A:

Q: Sketch a graph that shows f'(x) and f''(x) are always negative

A: answer is in next step

Q: How to determine whether the point lies on the graph of the function.

A: The method to decide whether the given locus passes through the given point

Q: Is a graph that consists of a single point the graph of a function? Can you write the equation of…

A: Yes, such functions exist and can be written in equations too.   Let us consider a circle with…

Q: Is this graph a function?

A: We have given a graph, we have to check whether the given graph is a function or not.   We will use…

Q: Describe the end behavior of the graph of the function f(x)=5(4)x−4.

A: The given function is fx=54x-4=20x-4. It is a linear function which is part from the family of…

Q: Explain how you would graph the function f (x) = -(1/3)x.

A: We have to draw the graph of exponential function: fx=-13x We know the graph of fx=13x,

Q: Determine where the graph of the function f (x) = x³ – 6x² is concave upward and concave downward.

A:

Q: Find an equation for the graph sketched below 7- -5 -4 -3 -2 -2 -3 -4 -5 -- -7 -8- f(x) = Preview 3.

A: Consider the equation below with the unknown a and two known points from where the graph passes.

Q: Sketch the graph of the function. x + 6, xS -3 g(x) = 2 x- 5, x> -3

A: Given, gx = x+6,x≤-312x-5,   x>-3  We have to sketch the graph of gx

Q: What is the function for the graph shown?

A:

Q: Find an equation for the graph sketched below 구 -5 -4 -3 -2 -1 4 5 -4 -5 -- -구 f(x) =

A: Explanation of the answer is as follows

Q: What is the domain of the function shown in the graph below?

A:

Q: Sketch the graph of the function

A: y=-ex-1at x=1, y=-e1-1=-1at x=2, y=-e2-1=-2.72at…

Q: Sketch the graph of f.

A: Consider the given function. fx=x-2x2-x-6 Find, the factor of the denominator.…

Q: What is the function rule for the graph. below?

A: Consider a line passes through two points with coordinates  x1,y1 and x2,y2. The equation of the…

Q: Sketch the graph of f.

A: Consider the function f(x)=x-3x2-1 Since it is a rational function, so the vertical asymptotes will…

Q: (*) The graph of the function g(æ) contains the point (6, What point must be on the graph of y = 5…

A:

Q: 5 4 3 1 -5 -4 -3 -2 1 3 4 -1 -2 -3 -4 -5

A:

Q: Explain how the graph of the function compares to the graph of y = f (x) .

A: y=3fx-1

Q: Explain how you test if the graph of y = f () is ncreasing or decreasing.

A:

Q: Draw the graph of the function f(x)=(2)15

A: This is a problem related to graph of the linear equation. Based on the intercepts value we will…

Q: Sketch the graph of f(x) = (x – 8)*(x + 5)"(x – 1)²(x + 3)6

A: Zeros: -5, -3, 1, 8     For higher even powers, such as 4, 6, and 8, the graph will still touch and…

Q: What is the domain of this function in the graph?

A: Given :   The graph of the function.   To find : The domain of the given graph.

Q: Explain how the graph of the function compares to the graph of y = f (x) .

A: Consider the given information. The given function is y=f(x). We have to compere the graph of…

Q: Draw the graph of f(x) = 6" – 4 -

A:

Q: is the graph a function?

A: To determine whether the given graph represents a function.

Q: Sketch the graph of the function with the given rule. if x < 3 5- x 3x - 7 if x 2 3 y

A:

Q: The graph of a function has a zero with a multiplicity of two. This means?

A: The given statement is "The graph of a function has a zero with a multiplicity of two".

Q: Explain how the graph of g is obtained from the graph of f. f(x) =x², g(x)=x² +2

A:

Q: Describe the end behavior of the graph of the function f (x) 5(4)* – 4.

A:

Q: Is the graph of even function symmetric?

A: Is the graph of even function symmetric?

Q: Sketch a graph of: f(x) = 2|x + 2| – 3

A:

Q: Sketch the graph of f(x) F(x) = x² -5

A: We have to sketch the graph of the function f(x)=x2-5.

Q: If ​f(5​)=7​, what point is on the graph of​ f?

A: given ​f(5​)=7​,

Q: Suppose that the graph of a function f is known. Explain how the graph of     y = 4f(x) differs from…

A:

Q: What is the x - intercept of the function whose graph appears below: 3 2 -3 -2 2 3 -2 -4

A:

Q: Explain how the graph of the function compares to the graph of y = f (x) .

A: Given:           y=f12x−3

Q: Explain how the graph of the function compares to the graph of y = f (x) .

A: Concept - For example i have a function f(x). If there is an addition of 'a' unit in x of the…

Q: Which statement below describes the relationship between the graphs of f(x)= Inx + 2 and g(x) =…

A: Given,      f(x)= ln(x)+2      and     g(x) = 2ln(x)

Domain

In simple mathematics terms, a domain is defined as the space on which all the possible inputs for the function will lie. It can also be expressed as a set of departures for the required function.