Exam 4: Systems of Linear Equations; Matrices

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Write the matrix equation as a system of linear equations without matrices: -Write the matrix equation as a system of linear equations without matrices: -

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A message has been encoded and the matrix which the receiver gets is shown below. A message has been encoded and the matrix which the receiver gets is shown below.   The encoding matrix A which was used to encode the message is:A =   Find the decoding matrix A<sup>-</sup><sup>1</sup>, and use it to decode the message.Assume that the numerical assignment used was a = 1, b = 2, ....., z = 26, space = 30, period = 40, and apostrophe = 60. The encoding matrix A which was used to encode the message is:A = A message has been encoded and the matrix which the receiver gets is shown below.   The encoding matrix A which was used to encode the message is:A =   Find the decoding matrix A<sup>-</sup><sup>1</sup>, and use it to decode the message.Assume that the numerical assignment used was a = 1, b = 2, ....., z = 26, space = 30, period = 40, and apostrophe = 60. Find the decoding matrix A-1, and use it to decode the message.Assume that the numerical assignment used was a = 1, b = 2, ....., z = 26, space = 30, period = 40, and apostrophe = 60.

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

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A company makes three chocolate candies: cherry, almond, and raisin. Matrix A gives the number of units of each ingredient in each type of candy in one batch. Matrix B gives the cost of each ingredient (dollars per unit) from suppliers X and Y. What is the cost of 100 batches from supplier X? A company makes three chocolate candies: cherry, almond, and raisin. Matrix A gives the number of units of each ingredient in each type of candy in one batch. Matrix B gives the cost of each ingredient (dollars per unit) from suppliers X and Y. What is the cost of 100 batches from supplier X?

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A paper company produces high, medium, and low grade paper. The number of tons of each grade that is produced from one ton of pulp depends on the source of that pulp. The following table lists three sources and the amount of each grade of paper that can be made for one ton of pulp from each source. A paper company produces high, medium, and low grade paper. The number of tons of each grade that is produced from one ton of pulp depends on the source of that pulp. The following table lists three sources and the amount of each grade of paper that can be made for one ton of pulp from each source.     The paper company has orders for 11 tons of high grade, 15 tons of medium grade, and 14 tons of low grade paper. How many tons of each type of pulp should be used to fill these orders exactly? Set up a system of linear equations, letting x, y, and z be the number of tons of Brazilian pulp, domestic pulp, and recycled pulp, respectively, needed to fill the orders. The paper company has orders for 11 tons of high grade, 15 tons of medium grade, and 14 tons of low grade paper. How many tons of each type of pulp should be used to fill these orders exactly? Set up a system of linear equations, letting x, y, and z be the number of tons of Brazilian pulp, domestic pulp, and recycled pulp, respectively, needed to fill the orders.

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

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Perform the indicated operations given the matrices: -Perform the indicated operations given the matrices: -

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

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Perform the indicated operations given the matrices: -Perform the indicated operations given the matrices: -

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

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Find the values of a, b, c, and d that make the matrix equation true. -Find the values of a, b, c, and d that make the matrix equation true. -

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Solve the equation for the indicated variable. Assume that the dimensions are such that matrix multiplication and addition are possible and that inverses exist when needed: -Solve for Y: XY + ZY = A

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

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

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

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