Use the vertical line test to identify a function.

Q: Express the function graphed on the axes below as a piecewise function.

A: The graph is,

Q: Is the function even, odd, or neither?

A: From the graph of the given function, it is observed that the graph is symmetric about origin. Or it…

Q: Use the vertical line test to determine whether or not the graph is a graph of a function.

A: Given that: Graph of a function.

Q: Use the vertical line test to determine whether the relation below is a function. 1 2

A:

Q: Use the Vertical Line Test to determine whether the curve is the graph of a function of x.

A: Vertical line test : The vertical line test is used for determine whether a graph represents a…

Q: What is a piecewise function?

A:

Q: Explain how to determine whether a relation is a function. What is a function?

A: If in relation, for one value of x, there is only one value of y, then that relation is called a…

Q: decide whether or not it is a function.

A: We have to decide whether the given relation are function or not.

Q: Consider the function

A:

Q: Select the statement which is true about the function.

A: graph is symmetric about y axis area and shape both side of y axis is same answer is function has…

Q: Evaluate the function at each specified value of the independent variable and simplify

A:

Q: 23)

A:

Q: . Use the vertical line test to determine whether the graph is a function. Write yes or no on the…

A:

Q: Find the domain and range respectively for function

A: The domain of a function is the set of values for which the function is defined. For example y=x+5,…

Q: Describe the symmetry of the function.

A:

Q: Use the vertical line test to identify graphs in which y is a function of x.

A:

Q: Can a function be both even and odd? Explain.

A: To check whether a function can be both even and odd.

Q: Differentiate the function x° y= 27

A: Given that

Q: Use the vertical line test to identify graphs in which y is a function of x.

A: The given graph is

Q: Find the domain of the function.

A:

Q: f(x)

A: The solution is given below

Q: Differentiate the function 8.

A: Given:   h(x)=54x5−3x3+88

Q: Use the vertical line test to determine if y is a function of x in the graph.

A: Vertical line test: If you draw a vertical line to the graph and it intersects the graph two or more…

Q: Explain how the vertical line test is used to detect functions.

A: Vertical line test: Draw a vertical line on the graph of the given equation. If the line passes…

Q: Is this a function? Yes or no

A: our objective is to conclude

Q: Use the vertical line test to determine if y is a function of x in the graph. Q

A: To use the vertical line test to determine y is a function of x. Given graph is:

Q: b) Differentiate between the domain and range of your function.

A: Topic  =Functions

Q: Select the option below that describes the interval where the function is decreasing.

A: The function will be decreasing at the interval when its slope is negative.

Q: Find the Difference Quotient of a Function

A: The difference quotient of the function f(x) is given as follows: f(x+h)-f(x)h Steps to find…

Q: f(x) =

A:

Q: Use the Vertical Line Test to determine whether y is a function of x.                          x2 −…

A: Given: x2-y=0 To determine: yis a function of x or not, using vertical line test.

Q: Use the vertical line test to identify graph (see attached) in which y is a function of x.

A: Use the vertical line test to identify graph (see attached) in which y is a function of x.…

Q: Use the vertical line test to determine if the relation shown in the graph below is a function.

A: The given graph is:

Q: What does it mean to plot A as a function of B. What will be on the y-axis and x-axis and why?

A:

Q: determine whether the relation is a function.Explain

A:

Q: Does the relation x(x + y) = 1 specify a function? Explain.

A: Refer to the question, we have to specify the relation, x(x + y) = 1 is a function.Then according to…

Q: Differentiate the function and simplify. f(x)= In

A:

Q: Identify the relations which are also functions.

A:

Q: Explain how the vertical line test is used to determine whether a graph represents a function.

A: Explain how the vertical line test is used to determine whether a graph represent a function.

Q: Use the vertical line test to determine whether or not the graph is a graph in which y is function…

A: By definition, a function is a special case of a relation between the members of two sets. It is a…

Q: Use the Vertical Line Test to determine whether y is a function of x.                            x +…

A: x+y2=2 The graph is,

Q: Write a function rule for the total cost in dollars of gasoline if y gallons of gasoline for $4 per…

A: The y gallons of gasoline for $4 per gallon

Q: Use the vertical line test to determine if y is a function of x. Function O Not a Function

A: We are going to solve

Q: examine the continuity of the function

A: Given function is not defined at x=0

Q: where's the diagram for the piecewise function?

A: Given that, a computer cafe charges their customer $40 per hour.A discount of $10 will be given to a…

Q: Explain why the horizontal-line test can be used to identify one-to-one functions from a graph.

A: Given, the horizontal-line test can be used to identify one-to-one functions from a graph.

Q: Use the vertical line test to identify graph (see attached) in which y is a function of x.

A: Given,

Q: Use the vertical line test to identify graph in which y is a function of x.

A: Explanation :- The vertical line test can be used to determine whether a graph represents a…

Q: Differentiate the function. y= xx

A: Differentiation: y=xxTaking log on both sides we get,ln y=ln(xx)ln y=x ln(x)

Transformation of Graphs

The word ‘transformation’ means modification. Transformation of the graph of a function is a process by which we modify or change the original graph and make a new graph.

Exponential Functions

The exponential function is a type of mathematical function which is used in real-world contexts. It helps to find out the exponential decay model or exponential growth model, in mathematical models. In this topic, we will understand descriptive rules, concepts, structures, graphs, interpreter series, work formulas, and examples of functions involving exponents.