# numpy.polyder() in Python

numpy.polyder(p, m) method evaluates the derivative of a polynomial with specified order.

`Parameters :`
p : [array_like or poly1D]the polynomial coefficients are given in decreasing order of powers. If the second parameter (root) is set to True then array values are the roots of the polynomial equation.
For example : poly1d(3, 2, 6) = 3x2 + 2x + 6

m : [int, optional] Order of differentiation.

`Return:` Derivative of polynomial.

Code : Python code explaining polyder()

 `# Python code explaining  ` `# numpy.polyder() ` `   `  `# importing libraries ` `import` `numpy as np ` `import` `pandas as pd ` ` `  `# Constructing polynomial  ` `p1 ``=` `np.poly1d([``1``, ``2``])  ` `p2 ``=` `np.poly1d([``4``, ``9``, ``5``, ``4``])  ` `   `  `print` `(``"P1 : "``, p1)  ` `print` `(``"\n p2 : \n"``, p2)  ` `  `  `# Solve for x = 2  ` `print` `(``"\n\np1 at x = 2 : "``, p1(``2``))  ` `print` `(``"p2 at x = 2 : "``, p2(``2``))  ` `a ``=` `np.polyder(p1, ``1``) ` `b ``=` `np.polyder(p2, ``1``) ` `print` `(``"\n\nUsing polyder"``) ` `print` `(``"p1 derivative of order = 1 : \n"``, a)  ` `print` `(``"p2 derivative of order = 1 : \n"``, b)  ` `a ``=` `np.polyder(p1, ``2``) ` `b ``=` `np.polyder(p2, ``2``) ` `print` `(``"\n\nUsing polyder"``) ` `print` `(``"p1 derivative of order = 2 : "``, a)  ` `print` `(``"p2 derivative of order = 2 : "``, b) ` My Personal Notes arrow_drop_up If you like GeeksforGeeks and would like to contribute, you can also write an article using contribute.geeksforgeeks.org or mail your article to contribute@geeksforgeeks.org. See your article appearing on the GeeksforGeeks main page and help other Geeks.

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