Exam 16: The Nature of Mathematical Systems

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Given the matrix, perform elementary row operation to obtain a 1 in the row 1, column 1 position. ​ Given the matrix, perform elementary row operation to obtain a 1 in the row 1, column 1 position. ​   ​

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Solve the system by solving the corresponding matrix equation with an inverse, if possible. ​ ​ Solve the system by solving the corresponding matrix equation with an inverse, if possible. ​ ​   ​ Enter the answer in the form (x, y). ​ Enter the answer in the form (x, y).

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Write [A][X] = [B] for the matrices ​ Write [A][X] = [B] for the matrices ​   ​ Please enter your answer as three equations, separated with commas. ​ Please enter your answer as three equations, separated with commas.

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Write a system of equations that has the given augmented matrix. ​ Write a system of equations that has the given augmented matrix. ​   ​

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Write Write   for the matrices   ​ ​ ​ for the matrices Write   for the matrices   ​ ​ ​ ​ ​ ​

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Solve the system by the substitution method. ​ Solve the system by the substitution method. ​

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A box contains twenty-five more dimes than nickels. How many dimes are there if the total value is $5.80? ​

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Solve the system by the addition method. ​ Solve the system by the addition method. ​   ​

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How many gallons of 26% butterfat cream must be mixed with 300 gallons of 2% butterfat milk to obtain a 6% butterfat milk? ​

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Decide whether the point Decide whether the point   is a feasible solution for the constraints. ​   ​ Answer yes or no. is a feasible solution for the constraints. ​ Decide whether the point   is a feasible solution for the constraints. ​   ​ Answer yes or no. ​ Answer yes or no.

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You have a 24% silver alloy and some pure silver. How much of each must be mixed to obtain 100 oz of 43% silver? ​

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Find the sum [A][B], if ​ Find the sum [A][B], if ​

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Maximize Maximize   subject to the given constraints. ​ ​   ​ subject to the given constraints. ​ ​ Maximize   subject to the given constraints. ​ ​   ​

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A candy maker mixes chocolate, milk, and mint extract to produce three kinds of candy (I, II, and III) with the following proportions. If 75 lb of chocolate, 52 gal of milk, and 36 oz of mint extract are available, how much of each kind of candy can be produced? ​ I : 7 lb chocolate, 5 gal milk, 1 oz mint extract II : 3 lb chocolate, 2 gal milk, 2 oz mint extract III : 4 lb chocolate, 3 gal milk, 3 oz mint extract ​

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Suppose Ingredient I is made up of 40% micoden and 60% water, Ingredient II is made up of 30% micoden, 10% bixon, and 60% water, and these ingredients are mixed together. What is the percentage of water in mixture below? Suppose Ingredient I is made up of 40% micoden and 60% water, Ingredient II is made up of 30% micoden, 10% bixon, and 60% water, and these ingredients are mixed together. What is the percentage of water in mixture below?   __________% __________%

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Given the matrix, perform elementary row operation to obtain zeros under the 1 in the first column. ​ Given the matrix, perform elementary row operation to obtain zeros under the 1 in the first column. ​

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Minimize Minimize   subject to the constraints. ​   ​ K = ____ at ( ____, ____) subject to the constraints. ​ Minimize   subject to the constraints. ​   ​ K = ____ at ( ____, ____) ​ K = ____ at ( ____, ____)

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Write the system in augmented matrix form. ​ Write the system in augmented matrix form. ​   ​

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Minimize Minimize   subject to the constraints. ​   ​ subject to the constraints. ​ Minimize   subject to the constraints. ​   ​

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Solve the system by solving the corresponding matrix equation with an inverse, if possible. ​ Solve the system by solving the corresponding matrix equation with an inverse, if possible. ​   ​ Enter the answer in the form   ,   ,   . ​ Enter the answer in the form Solve the system by solving the corresponding matrix equation with an inverse, if possible. ​   ​ Enter the answer in the form   ,   ,   . , Solve the system by solving the corresponding matrix equation with an inverse, if possible. ​   ​ Enter the answer in the form   ,   ,   . , Solve the system by solving the corresponding matrix equation with an inverse, if possible. ​   ​ Enter the answer in the form   ,   ,   . .

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