The Murder Mystery Method to Solve Exact Differential Equations

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Creating a Differential Equation from aFunction of Two Variables (4)Assume we move in a trajectory where the function has a constantvalue2 4 2F ( x,y)= 3xy+ x + y =CThen the differential change of the function must be zero:( ) 3y2+ 4x3 dx + ( 6xy+ 2y) dy = 0
Creating a Differential Equation from aFunction of Two Variables (5)So we start with a relationship between x and y2 4 2F ( x,y)= 3xy+ x + y =CAnd we obtain a differential equation( ) 3y2+ 4x3 dx + ( 6xy+ 2y) dy = 0
Page 5: Creating a Differential Equation fr
Page 9 and 10: The mystery we have to solveTherefo
Page 11 and 12: The murderer F and the witnessesM a
Page 13 and 14: If clues are consistent, then you k
Page 15 and 16: Murder Mystery Method Applied to Id
Page 17 and 18: Example 1: Interrogation(Integratio
Page 19 and 20: Example 1: Final Solution Solve: (3
Page 21 and 22: Example 2: Interrogate (Integrate)
Page 23 and 24: Example 2: Final Solution Solve: (y

The Murder Mystery Method to Solve Exact Differential Equations

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