Linear & Polynomial
Support for both linear and polynomial interpolation methods with Newton's divided differences algorithm.
Calculate missing data points with precision using linear interpolation and polynomial interpolation methods. Perfect for curve fitting, data estimation, and numerical analysis.
Enter your known (x, y) coordinate pairs:
Enter data points and click Calculate to see results
Support for both linear and polynomial interpolation methods with Newton's divided differences algorithm.
Instant calculations without page reloads. See results as you type your data points.
Optimized for all devices with responsive design and touch-friendly interface.
RESTful API for developers to integrate interpolation calculations into their applications.
Download your interpolation results as CSV files for further analysis in Excel or other tools.
All calculations performed client-side. Your data never leaves your browser.
Estimate missing experimental data points in research studies and laboratory analysis.
Calculate intermediate values in engineering calculations and design specifications.
Interpolate financial data for trend analysis and forecasting models.
Fill gaps in datasets using mathematical interpolation for machine learning preprocessing.
Interpolation is used to estimate unknown values between known data points. It's essential in numerical methods, scientific computing, and data analysis for filling gaps in datasets and creating smooth curves through discrete points.
Linear interpolation connects data points with straight lines, while polynomial interpolation uses higher-degree polynomials to create smoother curves. Polynomial methods like Newton's divided differences can capture more complex relationships in your data.
Our calculator uses double-precision floating-point arithmetic for maximum accuracy. The precision depends on your input data quality and the chosen interpolation method.
While interpolation and regression analysis are related, they serve different purposes. Interpolation passes exactly through your data points, while regression finds the best-fit line or curve that may not pass through all points.