For Exercise, determine if the relation defines y as a one-to-one function of x.

Q: For Exercise, determine if the relation defines y as a function of x.

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Q: For Exercise, determine if the relation defines y as a one-to-one function of x. 3 4

A: A function is said to be a one to one function when every element of the range corresponds to…

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

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Q: the​ piecewise

A: Given :

Q: For Exercise, determine if the relation defines y as a one-to-one function of x. f(x) -5-4-3 %23

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Q: Use the graphs of f and g to evaluate the function.

A: Given graphs of f and g are as shown below, From the graphs, g(0) = 1

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: Every relation is a function.

A: Given: Every relation is a function.

Q: Are all functions a relation? Why?

A: No. A function is a relation, but a relation isn’t necessarily a function. I function is mapped to a…

Q: %3D f: Q Z, f(x) = 2x

A: Given, f:ℚ→ℤ, fx=2x We know that, A function is a process or a relation that associates each element…

Q: For Exercise, determine if the relation defines y as a function of x. 4-B -2-1

A: We will do the vertical line test.  Vertical line test: We draw vertical lines through the graph. If…

Q: 3. Is the relation xy = 36 a function? Explain why or why not? Draw this relation.

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

A: To use vertical line test to determine if y is a function or not.

Q: Decide whether the relation defines y as a function of x. Then give the domain. x=y6

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Q: Is the function g(x) = x2 one-to-one?

A: Take x=2. g(2)=22=4. Take x=-2. g(-2)=(-2)2=4

Q: State whether the relation defines y as a function of x. - 4x2+ y²=9

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Q: Determine whether the function f is one-to-one.

A: fx=1x2 Consider, fx1=fx2⇒1x12=1x22⇒1x1=±1x2 Therefore f is not one-to-one.

Q: Use the vertical line test to determine if each graph shows a relation that is a function. y

A: We have to use vertical line test to determine that the given graph shows a function or not. We know…

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: determine if the relation defines y as a function of x

A: A relation is represented as set of ordered pairs a,b. Set of first coordinates of the ordered pairs…

Q: Use the vertical line test to determine if each graph shows a relation that is a function. y *...

A: Pass vertical lines through any randon points of hhe given gtaph.

Q: Determine whether the function is one-to-one. g(x) = √x

A: First point to note is that argument of a square root function must be non-negative. So the domain…

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: Determine whether the function f is one-to-one.

A: Given function is fx=x. To determine whether function is one-to-one or not. Solution:  A function is…

Q: For Exercise, use the definition of a one-to-one function to determine if the function is…

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Q: Determine whether the function f is one-to-one.

A: Given: f(x)=1x A function is said to be one to one if the value returned by function for two…

Q: Determine whether the relation defines y as a function of x.  x=y6

A: To determine the whether the relation defines y as a function of x. And given x = y6

Q: Determine if the relation is a function. If it is not, identify two ordered pairs as proof.   x=−3

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Q: For Exercise, determine if the relation defines y as a one-to-one function of x. 5 -3 -4 -2

A: One to one function :- A function f is one to one , if no two elements in the domain of f correspond…

Q: Use the following graph of the function f(x) to draw f'(x) and f''(x).

A: Given: Graph of the function f(x) is shown as:

Q: Determine whether the relation defines y as a function of x. Also give the domain. 7x=10-2y

A: The given relation is,

Q: For Exercise, determine if the function is even, odd, or neither. f(x) = 3(x – 4)?

A: Given function

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

A: Vertical line test : if we draw any vertical line and it intersect graph more than once then graph…

Q: What is the new function for g(x)

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Q: Determine whether the function f is one-to-one.

A: The function: fx=3

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

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Q: Use the Vertical Line Test to determine whether y is a function of x.             √(x2 − 4) − y = 0

A: Given, x2-4-y=0

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.                   x2 + y2 = 4

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

Q: For Exercise, determine if the relation defines y as a function of x. 2. 3. 4.

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Q: Identify whether the following relation is a function or not. a. y = -9x – 7 b. y = ±Vx с. у %3D х?…

A: As per Bartley guidelines we are supposed to answer only three subparts of one question.  This…

Q: Determine if the relation defines y as a function of x.

A: The relation, f:x->y is said to be function if there doesn't exist such x in its domain such that…

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: ) Determine the Range of the function g(x) = x³ for the Domain: {-1,0,1}

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Q: ? What is the domain of the function h(x)=

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Q: For Exercise, find two functions fand g such that h(x) = (f - g)(x). 5 h(x) x + 4

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Q: For Exercise, determine if the relation defines y as a one-to-one function of x. 主 EXAMPLE 2 Using…

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Q: For Exercise, use the definition of a one-to-one function to determine if the function is…

A: Recall the definition of one to one function.