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Mathematical Modeling for Chemical Storage in Warehouse

Mathematical Modeling for Chemical Storage in Warehouse
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2015-07-15 16:05
TriangleFunctionProbability & StatisticsGeometric ConstructionGraphing
This example demonstrates an optimization problem for storing chemicals in a warehouse through mathematical modeling. It involves core math concepts like function graphs, triangles, binomial distribution, fractions, and interest calculations. The construction utilizes GeoGebra commands such as Segment and Sum, along with objects like B1, C1, D1, etc. It is suitable for high school students to learn the application of mathematics in real-life scenarios, covering topics in functions and probability & statistics.

GeoGebra Commands & Parameters

  1. Segment(B, A) → a
  2. Segment(A, G) → b
  3. Segment(B, C) → c
  4. Segment(C, D) → d
  5. Segment(E, B) → e
  6. Segment(D, A) → f
  7. Segment(F, C) → g
  8. Segment(F, G) → h
  9. Segment(C, A) → i
  10. Sum(A1:A7) → A9
  11. Sum(B1:B7) → B9
  12. Sum(C1:C7) → C9
  13. Sum(D1:D7) → D9
  14. Sum(E1:E7) → E9
  15. Sum(F1:F7) → F9
  16. Sum(G1:G7) → G9
  17. Segment(B, F) → j
  18. Segment(B, G) → k
  19. Segment(B, D) → l