Work with matrices containing letters, parameters, or mixed algebraic terms with confidence. Build expressions automatically while maintaining clear parentheses around every product and sum. Compute sums, differences, products, transposes, determinants, and adjugates for precision workflows. Find symbolic inverses using cofactors divided by the determinant for clarity. Export results as CSV or PDF with ease.
| Matrix | Entries |
|---|---|
| A (2×2) | [[a, b],[c, d]] |
| B (2×2) | [[x, y],[z, t]] |
| det(A) | (a)*(d) - (b)*(c) |
| A×B | [[(a)*(x)+(b)*(z), (a)*(y)+(b)*(t)],[(c)*(x)+(d)*(z), (c)*(y)+(d)*(t)]] |
| A^{-1} | (1/((a)*(d)-(b)*(c)))*[[d, -b],[-c, a]] |
2a, x+y, or (p-q)/r.3x, a+b, or (m-n)/p.0, ensuring well-defined expressions. You can explicitly enter 0 as well.Important Note: All the Calculators listed in this site are for educational purpose only and we do not guarentee the accuracy of results. Please do consult with other sources as well.