Problem. 17 : The Gator Football team chef is planning a meal around three foods. The meal must include 10000 units of vitamin A, 3080 units of vitamin C, and 1920 units of calcium. The number of units of the nutrients in each of the foods is given in the following table. Food I Food II Food III Vitamin A 400 1200 800 Vitamin C 110 570 340 Calcium 90 30 60 Determine the amounts of each food the chef should include in order to meet the nutrient requirements. (Let a, y, z denote the number of ounces of Food I, Food II, and Food III, respectively. If there are infinitely many solutions, let z be the parameter.) (x, y, z) = ( ?
Problem. 17 : The Gator Football team chef is planning a meal around three foods. The meal must include 10000 units of vitamin A, 3080 units of vitamin C, and 1920 units of calcium. The number of units of the nutrients in each of the foods is given in the following table. Food I Food II Food III Vitamin A 400 1200 800 Vitamin C 110 570 340 Calcium 90 30 60 Determine the amounts of each food the chef should include in order to meet the nutrient requirements. (Let a, y, z denote the number of ounces of Food I, Food II, and Food III, respectively. If there are infinitely many solutions, let z be the parameter.) (x, y, z) = ( ?
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Transcribed Image Text:Problem. 17: The Gator Football team chef is planning a meal around three foods. The meal must include 10000 units of vitamin A, 3080 units of vitamin C, and 1920
units of calcium. The number of units of the nutrients in each of the foods is given in the following table.
Food I
Food II
Food III
Vitamin A
400
1200
800
Vitamin C
110
570
340
Calcium
90
30
60
Determine the amounts of each food the chef should include in order to meet the nutrient requirements. (Let x, y, z denote the number of ounces of Food I, Food II, and
Food III, respectively. If there are infinitely many solutions, let z be the parameter.)
(x, y, z)
=
?
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