MJ Mining Company owns three mines and has three different types of ores that is mined. For each ore, the number of tons per day available from each mine and the minimum number of tons required to fill orders are given in the following table. Mine 1 Mine 2 Mine 3 Required tons Iron 20 35 15 1210 ORE TYPE Lead 15 25 460 Nickel 20 10 540 Daily Costs $6,600 $6,500 $6,000 Let zy, and z represent the number of days to run Mines 1, 2, and 3 respectively. Type the objective function and the left hand side of each constraint in the following answer boxes. Minimize Cost = subject to: > 1210 > 460 2 540

MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
Question

R5

MJ Mining Company owns three mines and has three different types of ores that is
mined. For each ore, the number of tons per day available from each mine and the
minimum number of tons required to fill orders are given in the following table.
Mine 1
Mine 2
Mine 3
Required
tons
Iron
20
35
15
1210
ORE TYPE
Lead
15
25
460
Nickel
20
10
540
Daily Costs
$6,600
$6,500
$6000
Let a,y, and z represent the number of days to run Mines 1, 2, and 3 respectively.
Type the objective function and the left hand side of each constraint in the following
answer boxes.
Minimize Cost =
subject to:
> 1210
2 460
> 540
Use software to solve the linear program and enter the solution below. If there is no
solution enter 'NONE' in all boxes below.
Transcribed Image Text:MJ Mining Company owns three mines and has three different types of ores that is mined. For each ore, the number of tons per day available from each mine and the minimum number of tons required to fill orders are given in the following table. Mine 1 Mine 2 Mine 3 Required tons Iron 20 35 15 1210 ORE TYPE Lead 15 25 460 Nickel 20 10 540 Daily Costs $6,600 $6,500 $6000 Let a,y, and z represent the number of days to run Mines 1, 2, and 3 respectively. Type the objective function and the left hand side of each constraint in the following answer boxes. Minimize Cost = subject to: > 1210 2 460 > 540 Use software to solve the linear program and enter the solution below. If there is no solution enter 'NONE' in all boxes below.
Round days to two decimal places where necessary.
Number of days to run Mine 1 is
Number of days to run Mine 2 is
Number of days to run Mine 3 is
Minimum cost is $
Transcribed Image Text:Round days to two decimal places where necessary. Number of days to run Mine 1 is Number of days to run Mine 2 is Number of days to run Mine 3 is Minimum cost is $
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