Finally the constraint of 5 more girls toys than boys toys is expressed as G

Finally the constraint of 5 more girls toys than boys

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Finally, the constraint of 5% more girl’s toys than boy’s toys is expressed as G B X X 05 . 1 or 0 05 . 1 G B X X The previous three simultaneous linear equations can be expressed in matrix form as follows 0 0 1 05 . 1 2 1 2 2 2 1 1 1 M M X X X U G B U G B U G B Solution The input variables to the preceding simultaneous linear equations are 3 1 6 2 1 B toy per minute 6 1 2 B toy per minute 6 1 12 2 1 G toy per minute 3 2 12 8 2 G toy per minute 3 2 6 4 1 U toy per minute 3 1 6 2 2 U toy per minute 756 1 M minutes per day 1260 2 M minutes per day Substituting onto the matrix representation of the simultaneous linear equations yields 0 1260 756 0 6 3 . 6 2 4 1 4 1 2 6 1 U G B X X X
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Physical Problem for Simultaneous Linear Equations: Industrial Engineering 04.00F.3 One needs to solve these simultaneous linear equations to find the number of boys, girl and unisex toys for maximizing the manufacturing facility yield. SIMULTANEOUS LINEAR EQUATIONS Topic Simultaneous Linear Equations Summary Maximizing assembly line yield. Major Industrial Engineering Authors Glen Besterfield Date May 17, 2020 Web Site
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  • Summer '20
  • Moldmaker, Injection molding, Plastics industry, injection molding machine, Simultaneous Linear Equations

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