In Problems 39-47, construct a mathematical model in the form of a linear programming problem. Do not solve. Human nutrition. A dietician arranges a special diet using foods L , M , and N . The table gives the nutritional contents and cost of 1 ounce of each food. The diet’s daily requirements are at least 400 units of calcium, at least 200 units of iron, at least 300 units of vitamin A , at most 150 units of cholesterol, and at most 900 calories. How many ounces of each food should be used in order to meet the diet’s requirements at a minimal cost?
In Problems 39-47, construct a mathematical model in the form of a linear programming problem. Do not solve. Human nutrition. A dietician arranges a special diet using foods L , M , and N . The table gives the nutritional contents and cost of 1 ounce of each food. The diet’s daily requirements are at least 400 units of calcium, at least 200 units of iron, at least 300 units of vitamin A , at most 150 units of cholesterol, and at most 900 calories. How many ounces of each food should be used in order to meet the diet’s requirements at a minimal cost?
In Problems 39-47, construct a mathematical model in the form of a linear programming problem. Do not solve.
Human nutrition. A dietician arranges a special diet using foods
L
,
M
,
and
N
. The table gives the nutritional contents and cost of
1
ounce of each food. The diet’s daily requirements are at least
400
units of calcium, at least
200
units of iron, at least
300
units of vitamin
A
, at most
150
units of cholesterol, and at most
900
calories. How many ounces of each food should be used in order to meet the diet’s requirements at a minimal cost?
College Algebra with Modeling & Visualization (5th Edition)
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