Exam 42: Two Variable Linear Systems

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A wildlife biologist has spent the past 5 years studying the relationship between the length (inches)and the average weight (lb)of the striped bass.His results are summarized in the table below. Length (inches) Weight (lb) 14 3 18 6 22 11 26 14 Find the least squares regression line y = ax + b for the data in the table,where x represents the length of the fish in inches and y represents the weight in pounds.Use this regression line to estimate the average weight of a striped bass that is 21 inches in length.

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Seven hundred gallons of 91-octane gasoline is obtained by mixing 87-octane gasoline with 94-octane gasoline.Write a system of equations in which one equation represents the amount of final mixture required and the other represents the amounts of 87- and 94-octane gasolines in the final mixture.Let x and y represent the numbers of gallons of 87-octane and 94-octane gasolines,respectively. ​

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Solve the system of linear equations by the method of elimination.Use the graph to check your solution.​ {x+4y=5x+5y=4\left\{ \begin{array} { l } x + 4 y = 5 \\- x + 5 y = 4\end{array} \right.

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During one performance of a local arts council's presentation of Fiddler on the Roof,the box office sold 225 tickets and collected $1638.If adult tickets sold for $9 and children's tickets sold for $6,how many of each type of ticket were sold? ​

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​Use any method to solve the system of linear equations,find (x,y).​ {x+3y=152x+3y=6\left\{ \begin{aligned}- x + 3 y & = 15 \\2 x + 3 y & = 6\end{aligned} \right. ​ ​

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Solve the system of linear equations by the method of elimination.Find (x,y)and check your solution algebraically.​ {0.2x0.5y=27.10.3x+0.4y=70.9\left\{ \begin{array} { l } 0.2 x - 0.5 y = - 27.1 \\0.3 x + 0.4 y = 70.9\end{array} \right.

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Find the equilibrium point (x,p)of the demand and supply equations.(The equilibrium point is the price p and number of units x that satisfy both the demand and supply equations. ) Demand Supply P = 129.00 - 0.07x P = 0.2x - 60 ​

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​Solve the system of linear equations by the method of elimination.Find (x,y)and check your solution algebraically. ​​ {9x6y=66x+6y=24\left\{ \begin{array} { l } 9 x - 6 y = 6 \\6 x + 6 y = 24\end{array} \right.

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Solve the system by the method of elimination and check any solutions algebraically. ​​ {0.05x0.03y=0.290.07x+0.02y=0.22\left\{ \begin{array} { l } 0.05 x - 0.03 y = 0.29 \\0.07 x + 0.02 y = 0.22\end{array} \right.

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