Exam 4: Systems of Linear Equations; Matrices

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State whether the matrix is in reduced form or not in reduced form: -State whether the matrix is in reduced form or not in reduced form: -

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A retail company offers, through two different stores in a city, three models, A, B, and C, of a particular brand of camping stove. The inventory of each model on hand in each store is summarized in matrix M. Wholesale (W) and retail (R) prices of each model are summarized in matrix M. Find the product MN and label its columns and rows appropriately. What is the wholesale value of the inventory in Store 1? A retail company offers, through two different stores in a city, three models, A, B, and C, of a particular brand of camping stove. The inventory of each model on hand in each store is summarized in matrix M. Wholesale (W) and retail (R) prices of each model are summarized in matrix M. Find the product MN and label its columns and rows appropriately. What is the wholesale value of the inventory in Store 1?

(Short Answer)
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Labor and material costs for manufacturing each of three types of products M, N, and P are given in the table:ProductMNPLabor$50$40$50Materials$60$40$70The weekly allocation for labor is $50,000 and for materials is $80,000. There are to be 3 times as many units of product M manufactured as units of product P. How many of each type of product would be manufactured each week to use exactly each of the weekly allocations? Set up a system of linear equations, letting Labor and material costs for manufacturing each of three types of products M, N, and P are given in the table:ProductMNPLabor$50$40$50Materials$60$40$70The weekly allocation for labor is $50,000 and for materials is $80,000. There are to be 3 times as many units of product M manufactured as units of product P. How many of each type of product would be manufactured each week to use exactly each of the weekly allocations? Set up a system of linear equations, letting   ,   , and   be the number of units of products M, N, and P, respectively, manufactured in one week. , Labor and material costs for manufacturing each of three types of products M, N, and P are given in the table:ProductMNPLabor$50$40$50Materials$60$40$70The weekly allocation for labor is $50,000 and for materials is $80,000. There are to be 3 times as many units of product M manufactured as units of product P. How many of each type of product would be manufactured each week to use exactly each of the weekly allocations? Set up a system of linear equations, letting   ,   , and   be the number of units of products M, N, and P, respectively, manufactured in one week. , and Labor and material costs for manufacturing each of three types of products M, N, and P are given in the table:ProductMNPLabor$50$40$50Materials$60$40$70The weekly allocation for labor is $50,000 and for materials is $80,000. There are to be 3 times as many units of product M manufactured as units of product P. How many of each type of product would be manufactured each week to use exactly each of the weekly allocations? Set up a system of linear equations, letting   ,   , and   be the number of units of products M, N, and P, respectively, manufactured in one week. be the number of units of products M, N, and P, respectively, manufactured in one week.

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Determine whether B is the inverse of A: -Determine whether B is the inverse of A: -

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If $9,000 is to be invested, part at 13% and the rest at 8% simple interest, how much should be invested at each rate so that the total annual return will be the same as $9,000 invested at 9%? Set up a system of linear equations, letting If $9,000 is to be invested, part at 13% and the rest at 8% simple interest, how much should be invested at each rate so that the total annual return will be the same as $9,000 invested at 9%? Set up a system of linear equations, letting   be the amount invested at 13% and   be the amount invested at 8%. be the amount invested at 13% and If $9,000 is to be invested, part at 13% and the rest at 8% simple interest, how much should be invested at each rate so that the total annual return will be the same as $9,000 invested at 9%? Set up a system of linear equations, letting   be the amount invested at 13% and   be the amount invested at 8%. be the amount invested at 8%.

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

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

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

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Use the augmented matrix to solve the system: Use the augmented matrix to solve the system:

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The system cannot be solved by matrix inverse methods. Find a method that could be used and then solve the system: -The system cannot be solved by matrix inverse methods. Find a method that could be used and then solve the system: -

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

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Solve the matrix equation Solve the matrix equation     +.     = by using the inverse of the coefficient matrix Solve the matrix equation     +.     = by using the inverse of the coefficient matrix +. Solve the matrix equation     +.     = by using the inverse of the coefficient matrix Solve the matrix equation     +.     = by using the inverse of the coefficient matrix = by using the inverse of the coefficient matrix

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

(Multiple Choice)
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Find the matrix product mentally, without the use of a calculator or pencil-and-paper calculations: -Find the matrix product mentally, without the use of a calculator or pencil-and-paper calculations: -

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

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Use a graphing utility and augmented matrix methods to solve the system: Use a graphing utility and augmented matrix methods to solve the system:   Express your answer accurate to three decimal places. Express your answer accurate to three decimal places.

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Write the system as a matrix equation of the form AX = B: -Write the system as a matrix equation of the form AX = B: -

(Multiple Choice)
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Solve the system of equations by graphing: -Solve the system of equations by graphing: -   Solve the system of equations by graphing: -

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

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

(Multiple Choice)
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