polynomials photos on Flickr

Algebra Quadratic Equations As this is the second degree polynomial the solution of this expression have two roots and may or may not be distinct. This is also not necessary that the roots will be real the roots can have complex value. The solutions of the maths quadratic equations are given where the equation becomes zero. These two solutions are named as “roots” and “zeros”.

Zernike polynomial n = 14 m = -10 by dantopa

polynomials orthogonal over the unit disk

Val does math by Aladdin Collar

Using long division to divide polynomials.

IMG_3771 by Adam Coffman

"Roots of polynomials and parameter spaces"

Zernike polynomial n = 14 m = 12 by dantopa

polynomials orthogonal over the unit disk

TRASH-DANCE_presents_MIXHELL_by_Cloz_172 by trash-dance

IMG_3787 by Adam Coffman

"Roots of polynomials and parameter spaces"

Zernike polynomial n = 17 m = -7 by dantopa

polynomials orthogonal over the unit disk

polynomial_noise by Kyle Kastner

Zernike polynomial n = 13 m = -7 by dantopa

polynomials orthogonal over the unit disk

Zernike polynomial n = 15 m = 7 by dantopa

polynomials orthogonal over the unit disk

Zernike polynomial n = 17 m = 1 by dantopa

polynomials orthogonal over the unit disk

TRASH-DANCE_presents_MIXHELL_by_Cloz_179 by trash-dance

TRASH-DANCE_presents_MIXHELL_by_Cloz_057 by trash-dance

20221008_154835 by Adam Coffman

"Gauss–Lucas Theorem and its Consequences in Polynomial Dynamics"

Gold Space Ships by Verlynn

polynomial_regression_bayes_overfit by Kyle Kastner

IMG_1334 by Adam Coffman

"Optimal polynomial approximants of reciprocals of analytic functions"

Zernike polynomial n = 12 m = 8 by dantopa

polynomials orthogonal over the unit disk

20221008_105220 by Adam Coffman

"A Natural Invariant Measure for Polynomial Semigroups, and its Properties"

IMG_1309 by Adam Coffman

"Optimal polynomial approximants of reciprocals of analytic functions"

Zernike polynomial n = 16 m = -10 by dantopa

polynomials orthogonal over the unit disk

TRASH-DANCE_presents_MIXHELL_by_Cloz_145 by trash-dance

Zernike polynomial n = 12 m = -6 by dantopa

polynomials orthogonal over the unit disk

IMG_3807 by Adam Coffman

"Roots of polynomials and parameter spaces"

Zernike polynomial n = 13 m = -11 by dantopa

polynomials orthogonal over the unit disk

Calculus Practice for an Arbitrary Force Function by Timothy Dowd

You really can calculate work (and thus potential energy) from any force that you have a force function for. I made this one up entirely.

Note that at far right we then took our answer and took its derivative and got back to the original function. Practice doing this with a couple of polynomials. You'll be happy.

IMG_3793 by Adam Coffman