This application uses base on Gauss elimination for solve the system of linear equations, including scale pivoting method. It can reduce the round-off error and truncation error and ill-conditioned pitfall.
What it can do?
- Can solve the system of linear equations upto maximum 10 x 10.
- Can calculate matrix determinant.
- Can find inverse matrix. (Based on the Doolittle LU method)
- Reduce the ill-conditioned pitfall by pivoting method.
- Reduce the round-off error by scaling method.
- Can fill real number for example 1.234e-5 This application uses base on Gauss elimination for solve the system of linear equations, including scale pivoting method. It can reduce the round-off error and truncation error and ill-conditioned pitfall.
What it can do?
- Can solve the system of linear equations upto maximum 10 x 10.
- Can calculate matrix determinant.
- Can find inverse matrix. (Based on the Doolittle LU method).
- Reduce the ill-conditioned pitfall by pivoting method.
- Reduce the round-off error by scaling method.
- Can fill real number for example 1.234e-5.
What it can do?
- Can solve the system of linear equations upto maximum 10 x 10.
- Can calculate matrix determinant.
- Can find inverse matrix. (Based on the Doolittle LU method)
- Reduce the ill-conditioned pitfall by pivoting method.
- Reduce the round-off error by scaling method.
- Can fill real number for example 1.234e-5 This application uses base on Gauss elimination for solve the system of linear equations, including scale pivoting method. It can reduce the round-off error and truncation error and ill-conditioned pitfall.
What it can do?
- Can solve the system of linear equations upto maximum 10 x 10.
- Can calculate matrix determinant.
- Can find inverse matrix. (Based on the Doolittle LU method).
- Reduce the ill-conditioned pitfall by pivoting method.
- Reduce the round-off error by scaling method.
- Can fill real number for example 1.234e-5.
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