3. A company produces 3 combinations of mixed vegetables, which sell in 1-kilogram packages. Italian style combines 0.3kg of zucchini, 0.3kg of broccoli, and 0.4kg of carrots. French style combines 0.6kg of broccoli, and 0.4kg of carrots. California style combines 0.2kg of zucchini, 0.5kg of broccoli, and 0.3kg of carrots. The company has a stock of 16,200kg of zucchini, 41,400kg of broccoli, and 29,400kg of carrots. How many packages of each style should the company prepare to use up its supplies? Set up a system of equations to model this situation, and then solve using Gauss- Jordan Elimination. Identify your variables.
3. A company produces 3 combinations of mixed vegetables, which sell in 1-kilogram packages. Italian style combines 0.3kg of zucchini, 0.3kg of broccoli, and 0.4kg of carrots. French style combines 0.6kg of broccoli, and 0.4kg of carrots. California style combines 0.2kg of zucchini, 0.5kg of broccoli, and 0.3kg of carrots. The company has a stock of 16,200kg of zucchini, 41,400kg of broccoli, and 29,400kg of carrots. How many packages of each style should the company prepare to use up its supplies? Set up a system of equations to model this situation, and then solve using Gauss- Jordan Elimination. Identify your variables.
Chapter7: Systems Of Equations And Inequalities
Section7.2: Systems Of Linear Equations: Three Variables
Problem 67SE: The top three sources of oil imports for the United States in the same year were Saudi Arabia,...
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Transcribed Image Text:3.
A company produces 3 combinations of mixed vegetables, which sell in 1-kilogram packages. Italian style combines
0.3kg of zucchini, 0.3kg of broccoli, and 0.4kg of carrots. French style combines 0.6kg of broccoli, and 0.4kg of carrots.
California style combines 0.2kg of zucchini, 0.5kg of broccoli, and 0.3kg of carrots. The company has a stock of 16,200kg
of zucchini, 41,400kg of broccoli, and 29,400kg of carrots. How many packages of each style should the company
prepare to use up its supplies? Set up a system of equations to model this situation, and then solve using Gauss-
Jordan Elimination. Identify your variables.
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