| Discussion: | All Topics |
| Topic: | Quadratic and "tridatic" equations |
| Post a new topic to the General Discussion in Algebra discussion |
| ||||||||
| Subject: | RE: Quadratic and 'tridatic' equations |
| Author: | Gale75 |
| Date: | Feb 28 2011 |
an approximate value to begin and work best when you are not near a max or min
point (since slope is used and slopes near 0 will send you far from your
original guess / approximation). Assuming you want the solution more than the
process, the TI-graphing calculators can be used with a SOLVE button. Enter
the polynomial, find a solution at a nearby x-intercept, and ask for a
solution. It will numerically approximate each one for you.
On Feb 28 2011, abate wrote:
> On Feb 26 2011, KC Mowrey wrote:
> On my algebra website I have 2
> interactives and 2 powerpoints for
> factoring quadratics. The x
> box is the premise behind the
> interactives. Bottoms up is a
> useful short cut for dealing with
> quadratics with a leading
> coefficient not = 1. These are found
> toward the bottom in
> sections 8-3 and 8-4.
>
> http://www.myhaikuclass.com/kcmowrey/mowreysclass/cms_page/view/40311
> > I hope that helps.
DO YOU HAVE A WAY INFO ON NUMERICALLY
> SOLVING 4TH DEGREE POLYNOMIAL
| |||||||
| Post a new topic to the General Discussion in Algebra discussion | |||||||
| Visit related
discussions: Algebra | |||||||