Linear Algebra Examples

Step 1
Rewrite the vector set as a matrix.
Step 2
Use the result matrix to declare the final solutions to the system of equations.
Step 3
This expression is the solution set for the system of equations.
Step 4
Decompose a solution vector by re-arranging each equation represented in the row-reduced form of the augmented matrix by solving for the dependent variable in each row yields the vector equality.
Step 5
Express the vector as a linear combination of column vector using the properties of vector column addition.
Step 6
The null space of the set is the set of vectors created from the free variables of the system.
Enter YOUR Problem
Mathway requires javascript and a modern browser.
Cookies & Privacy
This website uses cookies to ensure you get the best experience on our website.
More Information