Simplify Your Engineering Calculations with Our Advanced Tools.
Our numerical analysis calculators can help you perform different calculations using popular methods in the numerical analysis science. Solve equations or systems of equations, find the norm of matrices or the spectral decomposition of the matrices using our specialized tools. You can find all the tools below:
This tool allows you to solve a system of linear equations using the Gauss-Seidel method.
The Gauss-Seidel method is a popular iterative technique used to solve systems of linear equations.
This calculator allows you to perform this operation on both decimal and binary numbers.
ou can calculate the Frobenius Norm, L1 Norm, L-Infinity Norm, and Spectral Norm. The calculator provides step-by-step details of the computation for better understanding.
Spectral decomposition refers to the process of breaking down a square matrix into its eigenvalues and eigenvectors.
These eigenvalues and eigenvectors represent the intrinsic properties of the matrix and can be used for various mathematical and physical analyses, such as solving systems of linear equations, understanding the behavior of dynamic systems, and more.
The Combination Sum Calculator finds all possible combinations of numbers that add up to a target sum.
This calculator is helpful in solving mathematical problems, programming challenges, or decision-making scenarios where a specific sum needs to be achieved using a given set of numbers.
The condition number of a matrix quantifies how errors in the input data or numerical procedures affect the computed solution.
high condition number indicates that the matrix is ill-conditioned, leading to unstable or inaccurate solutions.
This tool allows you to numerically solve an ordinary differential equation (ODE) using the Backward Euler method.
The Backward Euler method is an implicit numerical technique used to solve ODEs, particularly useful for stiff equations where explicit methods may be unstable.
This calculator uses Green's Theorem to calculate either the line integral of a vector field along a closed curve or the double integral over the region enclosed by the curve.
Green's Theorem relates these two integrals and is a fundamental concept in vector calculus.
The Angle Bisector Calculator determines the coordinates where an angle bisector of a triangle intersects the opposite side.
It uses the geometric properties of triangles and the Angle Bisector Theorem to calculate the results.
The secant slope refers to the slope of the line that passes through two points on a curve.
This calculator computes the secant slope between two given points on a function.
This calculator converts parametric equations into their corresponding Cartesian form.
Parametric equations define both the x and y coordinates in terms of a common variable (often t). This calculator solves for the Cartesian equation y = f(x), which represents the relationship between x and y in a non-parametric form.
The parametric vector form calculator helps you find the equation of a line that passes through two points in 3D space
he line is represented as a vector equation, which you can use to describe any point on the line. This calculator calculates the parametric equation of a line in the form f{v}, where ( P_1 ) is one point on the line, ( f{v} ) is the direction vector, and ( t ) is the parameter.