I’m having trouble reading this writing. A function that maps distinct elements of its domain to distinct elements of its —?

Q: Give an example of a function whose domain D has three elements and whose range R has two elements.…

A:

Q: Find and sketch the domain of the function

A: To identify the domain of the given function and to represent that region graphically (as a subset…

Q: Cite 5 examples of functions, which are also a relation.

A: Solution:-

Q: Describe the end behavior of the graph of the function. f(x) = −3(5)x − 2 As  x → −∞,f(x) →…

A:

Q: Which of these relations is a function?

A: The solution are next step..

Q: Sketch the graph of the function of f.

A: Topic:- function

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: Give four ways that functions may be defined and represented.

A: A function can be represented verbally. For example, the circumference of a square is four times one…

Q: Write an informal definition of a one-to-one function.

A: Functions are classified into two and they are one-one function and onto function.

Q: 1. What is an appropriate domain for the function? Explain how you know.

A: The domain of any function f(x) is the set of all values of x for which the function is defined.

Q: Find and sketch the domain of the function.

A: The objective here is to find and sketch the domain of the given function: sin-1x+y

Q: Sketch a graph of the function by first making a table of values. f(x) = |2x - 2|

A: Given f(x) = |2x - 2|

Q: Enter the function In standard form. y = 5(x - 1)(x +6) The standard form of y = 5(x - 1)x +6) is

A: Given  y=5(x-1)(x+6)

Q: Give an example of a function whose domainD has three elements and whose range R has two elements.…

A: Domain: The domain of the function is the set of all input values, for which the function is…

Q: Show how to find the domain of the function

A:

Q: Sketch the graph of the function and state its domain.

A: The domain of a function is set of all values on which a function is defined. The range of a…

Q: Define the Piecewise-Defined Functions with an example?

A: Definition of Piecewise-Defined functions

Q: Sketch a graph of a function f that satisfies the given values.

A: Here the given function fx=x2x≤28-2x2<x<44x≥4

Q: Sketch a graph of the function. Given the piecewise definition f(x)={2x-3 if x ≤ 0 {-2x-4 if x >0…

A:

Q: Do f and f′ always have the same domain? Explain.

A: The given statement is  Do f and f′ always have the same domain.

Q: Sketch a graph of the function by first making a table of values. r(x) = x3 - 8

A: Given that,  r(x) = x3 - 8 Consider, y = x3 - 8 a) For x = 0 y = (0)3 - 8 = -8 b) For x = 1 y = (1)2…

Q: Analyze and sketch a graph of the function f(x)= 1+x

A: We have the given function as fx=x31+x3         ⋯⋯1 As we know that, if the degrees of the numerator…

Q: Describe how a relation and a function are different.

A:

Q: Sketch the graph and determine the domain and range of the function below.

A:

Q: What is an appropriate domain for this function?

A:

Q: Mathematically show that f(x) = 3x³ – x is an odd function.

A: A function f(x) is said to be an odd function when; f(-x)=-f(x) where the sign is reversed but the…

Q: model a situation in which a function behaves differently over different parts of its domain

A: Identify the intervals for which different rules apply. Determine formulas that describe how to…

Q: The notation f -1 means the______ of the function f.

A: We know that if y=fx then after taking f-1 both sides, f-1y=f-1fx=x Hence, x=f-1y so here x is…

Q: Sketch a graph of the function by first making a table of values. f(x) = -x2

A: To sketch the graph of the function: f(x)=-x2. Solution: f(x)=-x2 Substituting,x=0,we get…

Q: On a piece of graph paper, draw the graph of the function y equals negative 1 half x space plus…

A: The given function is y is negative one half of x and plus 1.That is y = -x/2 + 1.

Q: Sketch the graph of a function that satisfies ALL the following properties:

A:

Q: What is meant by relation and function in algebra?

A: A relation refers to a set of input and output that are related to each other in some way. Example:

Q: Determine whether the graphed relation is a function. function not a Function

A:

Q: Sketch a graph of the function by first making a table of values. r(x) = 1 - x4

A: To sketch the graph

Q: Determine if the relation is a function. .... ... ....

A:

Q: Find and sketch the domain of the function. x-y g(x, y) = x + y y

A:

Q: What are facts and characteristics of a piecewise function, What are examples and non examples of a…

A: Given, We have to write the facts and characteristics of piecewise function  And examples and non…

Q: Sketch a graph of the function by first making a table of values. f(x) = x2 - 4

A: A graph of a function in a cartesian coordinate system, is a set of ordered pairs of points (x,y)…

Q: Determine whether the statement is true or false. If it is false, explain why or give an example…

A: Given statement: If the domain of function consists of a single number, then its range must also…

Q: Sketch a graph of the piecewise defined function. (8 (-1 if x 2 4 if x < 4 f(x) =

A:

Q: A function is a rule for which each input is paired with ________ ____ output.

A: We know that a function is a rule for which each input is paired with only one output

Q: Sketch the graph of piece-wise defined function 5x + 3, x -3 Sketch the graph h(x) = x+ 3|+5 and…

A: Consider the function  f(x)=5x+3,       x≤−3x2−6,      x&gt;−3

Q: How do you determine if a relation is a function?

A: The given data is: How to determine if a relation is a function?

Q: en the graph of the function f-

A: Given function is: fx=3x2-4x+1x-1 ; if x≠12 ; if x=1 Then we get for x≠1,…

Q: Sketch a graph of the function. f(x) = 6 - 5x

A: Here we need to sketch the graph for the function f(x)=6-5x. We can see that it is of the form…

Q: Sketch the graph of the function by first making a table of values. (If an answer is undefined,…

A:

Q: Give an algebraic example of a function whose domain is (-0, 5) U (5, ∞).

A: Given- Domain -∞,5∪5,∞. To give- An algebraic expression whose domain is -∞,5∪5,∞.