Exam 1: Functions, Graphs, and Models; Linear Functions

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The population of a small town can be modeled by P P=−33t+12,800P = - 33 t + 12,800 , where t is the number of years since 2010. Interpret the slope of the graph of this function as a rate of change.

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Graph the function with a graphing utility. - y=−4x−6y = \frac { - 4 } { x - 6 }  Graph the function with a graphing utility. - y = \frac { - 4 } { x - 6 }

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Provide an appropriate response. -If the ordered pair (6,2)( 6,2 ) belongs to function gg , then gـــــــ()=ـــــــgـــــــ ( \quad ) =ـــــــ

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Graph the equation. - y=−3y = - 3  Graph the equation. - y = - 3

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The function E(x)=0.0036x3+0.0055x2+0.19x+1.76\mathrm { E } ( \mathrm { x } ) = 0.0036 \mathrm { x } ^ { 3 } + 0.0055 \mathrm { x } ^ { 2 } + 0.19 \mathrm { x } + 1.76 gives the approximate total earnings of a company, in millions of dollars, where x=0x = 0 corresponds to 2006,x=12006 , x = 1 corresponds to 2007 , and so on. This model is valid for the years from 2006 to 2010 . Determine the earnings for 2007. Round to two decimal places if necessary.

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Explain why the order in which coordinates are subtracted to find slope does not matter as long as x-coordinates are subtracted in the same order as y-coordinates.

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