Exam 3: Graphs and Functions

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The line graph shows the recorded hourly temperatures in degrees Fahrenheit at an airport. The line graph shows the recorded hourly temperatures in degrees Fahrenheit at an airport.   -At what times was the temperature higher than 77°F? 197) -At what times was the temperature higher than 77°F? 197)

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Find the center-radius form of the circle described or graphed. -Find all points (x,y)( x , y ) with x=yx = y that are 5 units from (9,2)( 9,2 ) .

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Decide whether the relation defines a function. - Year Number 1995 37 1996 74 1997 149 1998 121 1999 261

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Graph the function. - f(x)=x3f(x)=|x|-3  Graph the function. - f(x)=|x|-3

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Find the center-radius form of the equation of the circle. -center (3,4)( - \sqrt { 3 } , - 4 ) , radius 3\sqrt { 3 }

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Find the requested value. - f(8)f ( 8 ) for f(x)={4x+6, if x027x, if 0<x<7x, if x7f ( x ) = \left\{ \begin{array} { l l } 4 x + 6 , & \text { if } x \leq 0 \\ 2 - 7 x , & \text { if } 0 < x < 7 \\ x , & \text { if } x \geq 7 \end{array} \right.

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Find the average rate of change illustrated in the graph. -Regrind, Inc. regrinds used typewriter platens. The variable cost to regrind each platen is $1.90\$ 1.90 . The total cost to regrind 100 platens is $300\$ 300 . Find the linear cost function to regrind platens. If reground platens sell for $8.70\$ 8.70 each, how many must be reground and sold to break even?

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Find the coordinates of the other endpoint of the segment, given its midpoint and one endpoint. -The table lists how financial aid income cutoffs (in dollars) for a family of four have changed over time. Use the midpoint formula to approximate the financial aid cutoff for 1985. Year Income (in dollars) 1960 20,500 1970 26,000 1980 31,500 1990 37,000 2000 42,500

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Describe the transformations and give the equation for the graph. -Find (fg)(4)( f - g ) ( - 4 ) when f(x)=3x2+1f ( x ) = 3 x ^ { 2 } + 1 and g(x)=x+5g ( x ) = x + 5

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Determine the largest open intervals of the domain over which the function is increasing, decreasing, and constant. -Determine the largest open intervals of the domain over which the function is increasing, decreasing, and constant. -

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Graph the function. -Assume it costs 25 cents to mail a letter weighing one ounce or less, and then 20 cents for each additional ounce or fraction of an ounce. Let L(x) be the cost of mailing a letter weighing x ounces.  Graph y=L(x)\text { Graph } y = L ( x )  Graph the function. -Assume it costs 25 cents to mail a letter weighing one ounce or less, and then 20 cents for each additional ounce or fraction of an ounce. Let L(x) be the cost of mailing a letter weighing x ounces.  \text { Graph } y = L ( x )     128  128

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Determine if the function is even, odd, or neither. - f(x)=5x5+3x3f ( x ) = 5 x ^ { 5 } + 3 x ^ { 3 }

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Match the description with the correct symbolic expression. -a linear function whose graph has y-intercept -8

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Graph the linear function and give the domain and the range. If the function is a constant function, identify it as such. - f(x)=6x+3f ( x ) = 6 x + 3  Graph the linear function and give the domain and the range. If the function is a constant function, identify it as such. - f ( x ) = 6 x + 3

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For the given functions f and g , find the indicated composition. - f(x)=5x+8,g(x)=6x+9f(x)=-5 x+8, \quad g(x)=6 x+9 (fg)(x)(f \circ g)(x)

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Find the specified domain. -Find the domain of (fg)(x)\left( \frac { f } { g } \right) ( x ) when f(x)=5x3f ( x ) = \frac { 5 } { x - 3 } and g(x)=7xg ( x ) = 7 - x

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Determine the intervals of the domain over which the function is continuous. -Determine the intervals of the domain over which the function is continuous. -

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Find the center-radius form of the circle described or graphed. -Find all values of yy such that the distance between (2,y)( 2 , y ) and (10,3)( - 10,3 ) is 13 .

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Refer to the following graphs to determine an appropriate response.  Refer to the following graphs to determine an appropriate response.   -Which one is the graph of  y = \sqrt { x }  ? What is it's domain? -Which one is the graph of y=xy = \sqrt { x } ? What is it's domain?

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The figure below shows the graph of a function y = f(x). Use this graph to -  Sketch the graph of y=f(x)\text { Sketch the graph of } y = - f ( x ) \text {. }  The figure below shows the graph of a function y = f(x). Use this graph to - \text { Sketch the graph of } y = - f ( x ) \text {. }

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