Applying Matrix Multiplication: Solving Systems of Equations
Here you'll learn how to use matrix multiplication to solve systems of equations that come up in a wide range of fields. The general methods can be extrapolated to find solutions to many other equational forms (remember the golden rule: if you imagine a good reason to perceive the transformation as linear, you can use matrix multiplication and Matlab to solve it!)
Task
Download the program Solve_System_Of_Equations
and follow the instructions at the end of the video to modify the variables V_vector
and F_vector
to represent the following system of equations:
When modifying V_vector
, additional equations go in additional columns. Additional variables go in new rows (i.e. each column has an additional row where the new variable is represented).
When modifying F_vector
, the results from additional equations go in additional columns.
No changes needed when working with complex or real numbers: the transformations are identical and the outcome will automatically correspond to what you input.
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Applying Matrix Multiplication: Solving Systems of Equations
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Here you'll learn how to use matrix multiplication to solve systems of equations that come up in a wide range of fields. The general methods can be extrapolated to find solutions to many other equational forms (remember the golden rule: if you imagine a good reason to perceive the transformation as linear, you can use matrix multiplication and Matlab to solve it!)
Task
Download the program Solve_System_Of_Equations
and follow the instructions at the end of the video to modify the variables V_vector
and F_vector
to represent the following system of equations:
When modifying V_vector
, additional equations go in additional columns. Additional variables go in new rows (i.e. each column has an additional row where the new variable is represented).
When modifying F_vector
, the results from additional equations go in additional columns.
No changes needed when working with complex or real numbers: the transformations are identical and the outcome will automatically correspond to what you input.
Thanks for your feedback!