Exam 3: Functions and Graphs

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The domain of f(x)= The domain of f(x)=   is is

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Let f(x)= Let f(x)=    .Find f(4)- f(-4) .Find f(4)- f(-4)

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If f(x)= 4 - 3x,then (f ∘ f)(x)=

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Given f(x,y)= Given f(x,y)=    - yx,find f(u + v,u - v). - yx,find f(u + v,u - v).

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To obtain a graph of y = 7( To obtain a graph of y = 7(   from the graph of y = 7   ,which of the following statements is true? from the graph of y = 7 To obtain a graph of y = 7(   from the graph of y = 7   ,which of the following statements is true? ,which of the following statements is true?

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To encourage an even flow of customers,a restaurant varies the price of an item throughout the day.From 6:00 P.M.to 8:00 P.M.customers pay full price.At lunch from 10:30 A.M.until 2:30 P.M.customers pay half price.From 2:30 until 4:30 customers get a dollar off the lunch price.From 4:30 P.M.until 6:00 P.M.customers get $5.00 off the dinner price.From 8:00 until closing time at 10:00 customers get $5.00 off the dinner price.Write a compound function to represent the cost of an item throughout the day for a dinner price of d.

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Find an equation of the plane that is parallel to the x,y-plane and that passes through the point (2,-6,4).

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Tom has saved $1500 for a vacation.He plans to spend $250 a week on his vacation.Write an equation to represent the amount in savings and identify the intercepts.

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The area of a circle depends on the length of its radius. (a)Write a function a(r)for the area of a circle. (b)How many square units of sod are needed to cover a circular grass area of radius x? (c)If the radius of the circular grass area is increased by 2 feet,how much more sod is needed? (d)How much more sod is needed per foot increase? (e)If the radius of a circular grass area is increased by h,how much more sod is needed? (f)How much more sod is needed per unit increase?

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Let h(x)= Let h(x)=    .Find functions f and g such that h = f ∘ g. .Find functions f and g such that h = f ∘ g.

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If f(x)= If f(x)=   and g(x)=   - 7,then f(g(7))= and g(x)= If f(x)=   and g(x)=   - 7,then f(g(7))= - 7,then f(g(7))=

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A daily round trip train ticket to the city costs $4.25.Let x represent the passenger's income and y represent the cost of a daily round trip train ticket.Write an equation which represents the relationship between the cost of a daily round trip ticket and a passenger's income; describe the graph of this equation,and identify the intercepts.

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The graph of y = The graph of y =   is symmetric about the is symmetric about the

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Find: (a)the degree and (b)the leading coefficient of the polynomial function P(x)= - Find: (a)the degree and (b)the leading coefficient of the polynomial function P(x)= -    + 6    - 9    + 7x + 3 + 6 Find: (a)the degree and (b)the leading coefficient of the polynomial function P(x)= -    + 6    - 9    + 7x + 3 - 9 Find: (a)the degree and (b)the leading coefficient of the polynomial function P(x)= -    + 6    - 9    + 7x + 3 + 7x + 3

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In June,Gail decided to save $20.00 a week.She saved for 14 weeks and then for 14 weeks she spend $20.00 a week on gifts.Graph the absolute-value function to represent the amount of money Gail had in savings over the appropriate domain.

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Let p = 500 - Let p = 500 -    q represent a demand equation for a product where p is unit price and q is quantity with the restriction 0 ≤ q < 1000.Express the quantity q as a function of p. q represent a demand equation for a product where p is unit price and q is quantity with the restriction 0 ≤ q < 1000.Express the quantity q as a function of p.

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If g(x)= If g(x)=    ,find g(-5). ,find g(-5).

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The height of an object thrown in the air depends on the time since it's been thrown.For a particular situation the height in meters of an object after t seconds can be represented by h(t)= 20t - 4.9 The height of an object thrown in the air depends on the time since it's been thrown.For a particular situation the height in meters of an object after t seconds can be represented by h(t)= 20t - 4.9    . (a)What is the domain of this function out of context? (b)What is the domain of this function in the given context? (c)Find h(s),h(s + 2),and h(s + 6). (d)Use an equation to describe what happens to the height if the time increases by a constant d. . (a)What is the domain of this function out of context? (b)What is the domain of this function in the given context? (c)Find h(s),h(s + 2),and h(s + 6). (d)Use an equation to describe what happens to the height if the time increases by a constant d.

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Sketch the surface x + y = 3.

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If f(x)= 5 - 8x,find: (a)the domain (b)f(1) (c)f(-2) (d)f If f(x)= 5 - 8x,find: (a)the domain (b)f(1) (c)f(-2) (d)f    (e)f(t) (f)f(x + 2) (e)f(t) (f)f(x + 2)

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