Exam 4: Systems of Linear Equations; Matrices

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Solve using Gauss-Jordan elimination: -Solve using Gauss-Jordan elimination: -

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Use Gauss-Jordan elimination to find the inverse of . Use Gauss-Jordan elimination to find the inverse of .

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A Dawn Bakery bakes whole wheat, oat, and rye bread, with mixing, baking, and packaging times, in hours, as shown: A Dawn Bakery bakes whole wheat, oat, and rye bread, with mixing, baking, and packaging times, in hours, as shown:   An order is received for 400 loaves of whole wheat bread, 200 loaves of oat bread, and 350 loaves of rye bread. Given that the cost of mixing, baking, and packaging is $14, $25, and$2, respectively, per hour, find matrices B and C so that the product BAC will give the total cost (excluding raw materials) of filling this order. Find the total cost. An order is received for 400 loaves of whole wheat bread, 200 loaves of oat bread, and 350 loaves of rye bread. Given that the cost of mixing, baking, and packaging is $14, $25, and$2, respectively, per hour, find matrices B and C so that the product BAC will give the total cost (excluding raw materials) of filling this order. Find the total cost.

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Solve the system of equations by elimination: -Solve the system of equations by elimination: -

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Use a graphing utility to solve the system Use a graphing utility to solve the system   . Give the answer to three decimal places. . Give the answer to three decimal places.

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A supermarket chain sells oranges, apples, peaches, and bananas in three stores located throughout a large metropolitan area. The average number of pounds sold per day in each store is summarized in matrix M. "In season"and "out of season"prices, per pound, of each fruit are given in matrix N. What is the total, for the three stores, of "in season"daily revenue for the four fruits? The "out of season"peach sales represent what percentage of the daily total "out of season"revenues for store 3? A supermarket chain sells oranges, apples, peaches, and bananas in three stores located throughout a large metropolitan area. The average number of pounds sold per day in each store is summarized in matrix M. In seasonand out of seasonprices, per pound, of each fruit are given in matrix N. What is the total, for the three stores, of in seasondaily revenue for the four fruits? The out of seasonpeach sales represent what percentage of the daily total out of seasonrevenues for store 3?

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Write the linear system corresponding to the reduced augmented matrix: -Write the linear system corresponding to the reduced augmented matrix: -

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Find the system of equations to model the problem. DO NOT SOLVE THIS SYSTEM: -There were 35,000 people at a ball game in Atlanta. The day's receipts were $290,000. How many people paid $14 for reserved seats and how many paid $6 for general admission? Let x represent the number of reserved seats and y represent the number of general admission seats.

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Perform the operation, if possible: -Perform the operation, if possible: -

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Given matrix A: Given matrix A:    What is the size of A?  Find   and  What is the size of A? Find Given matrix A:    What is the size of A?  Find   and  and Given matrix A:    What is the size of A?  Find   and

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Solve the system mentally, without the use of a calculator or pencil-and-paper calculation. Try to visualize the graphs of both lines: -Solve the system mentally, without the use of a calculator or pencil-and-paper calculation. Try to visualize the graphs of both lines: -

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The input-output matrix for an economy is The input-output matrix for an economy is   Find the production matrix X. Find the production matrix X.

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Find the inverse, if it exists, of the given matrix: -Find the inverse, if it exists, of the given matrix: -

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Write the augmented matrix for the system. Write the augmented matrix for the system.

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Only one of the following augmented matrices of a linear system is in a reduced form. Choose the matrix that is in reduced form.

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Solve using Gauss-Jordan elimination: -Solve using Gauss-Jordan elimination: -

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Perform the operation, if possible: -Perform the operation, if possible: -

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Find the inverse, if it exists, of the given matrix: -Find the inverse, if it exists, of the given matrix: -

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Solve the system as matrix equations using inverses: -Solve the system as matrix equations using inverses: -

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