Exam 4: Systems of Linear Equations

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Represent the system of equations with an augmented matrix: Represent the system of equations with an augmented matrix:

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The cost to make a product is The cost to make a product is   . The fixed cost per month to make the product is   . For  Products, a model for the cost per month is  y = {   }x+$4464. The price for each product is  ) A model for the total revenue   from the sale of   products is y = {   }x. Use the graph of the system to find the break-even point and describe the costs and revenue at the break-even point. Assume that the company will sell all the products. . The fixed cost per month to make the product is The cost to make a product is   . The fixed cost per month to make the product is   . For  Products, a model for the cost per month is  y = {   }x+$4464. The price for each product is  ) A model for the total revenue   from the sale of   products is y = {   }x. Use the graph of the system to find the break-even point and describe the costs and revenue at the break-even point. Assume that the company will sell all the products. . For The cost to make a product is   . The fixed cost per month to make the product is   . For  Products, a model for the cost per month is  y = {   }x+$4464. The price for each product is  ) A model for the total revenue   from the sale of   products is y = {   }x. Use the graph of the system to find the break-even point and describe the costs and revenue at the break-even point. Assume that the company will sell all the products.Products, a model for the cost per month is y = { The cost to make a product is   . The fixed cost per month to make the product is   . For  Products, a model for the cost per month is  y = {   }x+$4464. The price for each product is  ) A model for the total revenue   from the sale of   products is y = {   }x. Use the graph of the system to find the break-even point and describe the costs and revenue at the break-even point. Assume that the company will sell all the products. }x+$4464. The price for each product is The cost to make a product is   . The fixed cost per month to make the product is   . For  Products, a model for the cost per month is  y = {   }x+$4464. The price for each product is  ) A model for the total revenue   from the sale of   products is y = {   }x. Use the graph of the system to find the break-even point and describe the costs and revenue at the break-even point. Assume that the company will sell all the products.) A model for the total revenue The cost to make a product is   . The fixed cost per month to make the product is   . For  Products, a model for the cost per month is  y = {   }x+$4464. The price for each product is  ) A model for the total revenue   from the sale of   products is y = {   }x. Use the graph of the system to find the break-even point and describe the costs and revenue at the break-even point. Assume that the company will sell all the products. from the sale of The cost to make a product is   . The fixed cost per month to make the product is   . For  Products, a model for the cost per month is  y = {   }x+$4464. The price for each product is  ) A model for the total revenue   from the sale of   products is y = {   }x. Use the graph of the system to find the break-even point and describe the costs and revenue at the break-even point. Assume that the company will sell all the products. products is y = { The cost to make a product is   . The fixed cost per month to make the product is   . For  Products, a model for the cost per month is  y = {   }x+$4464. The price for each product is  ) A model for the total revenue   from the sale of   products is y = {   }x. Use the graph of the system to find the break-even point and describe the costs and revenue at the break-even point. Assume that the company will sell all the products. }x. Use the graph of the system to find the break-even point and describe the costs and revenue at the break-even point. Assume that the company will sell all the products.

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Graph the system of linear inequalities. Label the solution region. -Graph the system of linear inequalities. Label the solution region. -

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Represent the system of equations with an augmented matrix. Solve the system by rewriting the matrix in reduced row echelon form. -Represent the system of equations with an augmented matrix. Solve the system by rewriting the matrix in reduced row echelon form. -

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Solve the system of equations using elimination, if possible, and express the solution as an ordered triple. -Solve the system of equations using elimination, if possible, and express the solution as an ordered triple. -

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A company that manufactures gas grills sells their lowest-end grill for . It costs to manufacture each grill and the company has an overhead cost of per month. -Find the number of grills that must be sold each month to break even.

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Use the system of inequalities. Use the system of inequalities.   -Use an algebraic method to find the vertices. -Use an algebraic method to find the vertices.

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Use an algebraic method to determine which, if any, of the ordered pairs is a solution to the system of inequalities. Use an algebraic method to determine which, if any, of the ordered pairs is a solution to the system of inequalities.

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Solve the system of equations using elimination, if possible, and express the solution as an ordered triple. -Solve the system of equations using elimination, if possible, and express the solution as an ordered triple. -

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Represent the system of equations with an augmented matrix. Solve the system by rewriting the matrix in reduced row echelon form. -Represent the system of equations with an augmented matrix. Solve the system by rewriting the matrix in reduced row echelon form. -

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Sean is shifting his debt on his credit cards. He wants 4 times as much on his Visa card as on his Mastercard. Find the amount of debt he should have on each card.

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Represent the system of equations with an augmented matrix: Represent the system of equations with an augmented matrix:

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Solve the system Solve the system  By graphing.By graphing.

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Use elimination to solve the system of equations. -Use elimination to solve the system of equations. -

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Two blends will be used to make ice cream that contains 10% milkfat. Blend A contains 6% milkfat and blend B contains 13% milkfat. How much of each blend should be used to make 2000 gallons of ice cream that contains 10% milkfat?

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The graph represents a system of linear inequalities. Estimate the vertices. The graph represents a system of linear inequalities. Estimate the vertices.

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Use row operations to change the first entry in the second row to 0. Rewrite the matrix. Use row operations to change the first entry in the second row to 0. Rewrite the matrix.

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Solve the system of equations using elimination, if possible, and express the solution as an ordered triple. -Solve the system of equations using elimination, if possible, and express the solution as an ordered triple. -

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A model of the cost to make a product is y= { A model of the cost to make a product is y= {   }x+$60,000. What does the   -intercept and the slope of this line represent? }x+$60,000. What does the A model of the cost to make a product is y= {   }x+$60,000. What does the   -intercept and the slope of this line represent? -intercept and the slope of this line represent?

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Students are having a bake sale to raise funds for the school band. They collect $19.00 for selling 2 pies, 1 cake, and 3 cinnamon rolls. They collect $11.50 for selling 1 cake and 4 cinnamon rolls. They collect $17.50 for selling 1 pie, 1 cake and 5 cinnamon rolls. Find the price for each item.

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