Challenge: Data Fitting in Practice
Fitting models to experimental data is a fundamental task in scientific computing, enabling you to extract meaningful trends from noisy measurements. In previous chapters, you explored optimization and root-finding methods, and learned about curve fitting and least squares approaches. Now, you will put these concepts into practice by using scipy.optimize.curve_fit to fit a polynomial model to a set of noisy data points. This hands-on challenge will help you solidify your understanding of data fitting and model parameter extraction.
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Given noisy data points generated from a quadratic relationship, use scipy.optimize.curve_fit to fit the poly_model function to the data. Extract and return the fitted coefficients as a tuple (a, b, c).
- Use
curve_fitto fitpoly_modelto the providedx_dataandy_data. - Retrieve the fitted parameters from the result of
curve_fit. - Return the parameters as a tuple
(a, b, c).
Solution
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Challenge: Data Fitting in Practice
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Fitting models to experimental data is a fundamental task in scientific computing, enabling you to extract meaningful trends from noisy measurements. In previous chapters, you explored optimization and root-finding methods, and learned about curve fitting and least squares approaches. Now, you will put these concepts into practice by using scipy.optimize.curve_fit to fit a polynomial model to a set of noisy data points. This hands-on challenge will help you solidify your understanding of data fitting and model parameter extraction.
Swipe to start coding
Given noisy data points generated from a quadratic relationship, use scipy.optimize.curve_fit to fit the poly_model function to the data. Extract and return the fitted coefficients as a tuple (a, b, c).
- Use
curve_fitto fitpoly_modelto the providedx_dataandy_data. - Retrieve the fitted parameters from the result of
curve_fit. - Return the parameters as a tuple
(a, b, c).
Solution
Thanks for your feedback!
single