Multiple Choice
Identify the
choice that best completes the statement or answers the question.
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1.
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Find the slope and y-intercept (if possible)
of the equation of the line. Select the correct answer for the line.
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2.
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Find the slope of the line passing through the
given pair of points.
(0, 5), (6, 0)
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3.
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Find the slope-intercept form of the equation of
the line that passes through the given point and has the indicated slope m. Select correct
answer for the line.
(2.2, –8.6 ), 
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4.
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Use the intercept form to find the equation
of the line with the given intercepts. The intercept form of the equation of a line with intercepts
 and  is
Point on line: 
x-intercept: (c,
0)
y-intercept: (0, c), 
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5.
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Estimate the slope of the line.
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6.
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A microchip manufacturer pays its assembly line
workers $15.25 per hour. In addition,
workers receive a piecework rate of $0.45 per unit produced.
Select a linear equation for the hourly wage W in terms of the number of units x
produced per hour.
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7.
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Evaluate  if  .
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8.
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Find the domain of the function.
a. | Non-negative real numbers
x | b. | All real numbers x | c. | All real numbers x such that  | d. | Non-negative real numbers x except  | e. | All real numbers
x such that  |
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9.
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Find all real values of x such that f
(x) = 0.
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10.
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Select the graph of the given function and
determine the interval(s) for which  .
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11.
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Select the correct graph of the given
function.
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12.
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The cost of sending an overnight package from Los
Angeles to Miami is $ for a package weighing up to but not including
1 pound and $ for each additional pound or portion of
a pound. A model for the total cost  (in dollars) of sending the package
is
     where,  is the weight
in pounds.
Determine the cost of sending a package that weighs 
pounds.
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13.
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For following function, select (on the same set of
coordinate axes) a graph for  . 
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14.
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Use the graph of  to write an
equation for the function whose graph is shown.
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15.
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Select the graph of  .
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16.
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Use the viewing window shown to select a possible
equation for the transformation of the parent function.
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17.
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The spread of a contaminant is increasing in a
circular pattern on the surface of a lake. The radius of the contaminant can be modeled by  , where r is the radius in meters and t is the time in hours since
contamination.
Find a function that gives the area A of the circular lake in terms of
the time since the spread began.
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18.
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Use the tables of values for 
to complete a table for  .
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19.
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Select the graph of the function, and use the
Horizontal Line Test to determine whether the function is one-to-one and so has an inverse
function.
a. |
The function does not
have inverse. | d. |
The function does not
have inverse. | b. |
The function does not have inverse. | e. |
The function does not have inverse. | c. |
The function does not have
inverse. |
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20.
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Find the inverse function of
f.
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