Here is the finished product for CS.
--
def CSquare(co1,co2,co3):
eq1=co1*x^2+co2*x+co3
eq3=eq1==0
eq2=factor(eq1)
eq4=(1/co1)*eq2
eq10=expand(eq4)
M1=maxima.args(eq10);L1=len(M1)
Cof1=maxima.args(eq10);Cof1a=Cof1[2];
On Wed, 2 Sep 2009, calcp...@aol.com wrote:
> That's a good question! I've written functions in MATLAB (well Octave
> actually) no problem. But I get confused where Python leaves off and Sage
> kicks in when witting functions here.
The way to think about this is that Sage is just a huge Python
That's a good question! I've written functions in MATLAB (well Octave
actually) no problem. But I get confused where Python leaves off and Sage
kicks in when witting functions here.
Could someone please give me a barebones example, soup to nuts, of a
Python vs. Sage vs. Other (Maxima and
No. The call is CSquare(2,3,4). Just trying to setup a random quad.
Could this function be done with just Sage? I need coeficients, each
term, sides of the equation, etc.
On Sep 2, 1:01 pm, William Stein wrote:
> On Wed, Sep 2, 2009 at 10:48 AM, kcrisman wrote:
>
> > On Sep 2, 1:32 pm, Mikie
On Wed, Sep 2, 2009 at 10:48 AM, kcrisman wrote:
>
>
>
> On Sep 2, 1:32 pm, Mikie wrote:
> > Here is my start using Sage and Maxima.
> >
> > def CSquare(co1,co2,co3):
> > eq1=co1*x^2+co2*x+co3
> > eq3=eq1==0
> > eq2=factor(eq1)
> >
On Sep 2, 1:32 pm, Mikie wrote:
> Here is my start using Sage and Maxima.
>
> def CSquare(co1,co2,co3):
> eq1=co1*x^2+co2*x+co3
> eq3=eq1==0
> eq2=factor(eq1)
> eq4=(1/co1)*eq2
> Cof1=maxima.args(eq4);Cof1a=Cof1[2];
> val2
Here is my start using Sage and Maxima.
def CSquare(co1,co2,co3):
eq1=co1*x^2+co2*x+co3
eq3=eq1==0
eq2=factor(eq1)
eq4=(1/co1)*eq2
Cof1=maxima.args(eq4);Cof1a=Cof1[2];
val2=real(((1/2)*(maxima.coeff(eq4,x,1
val1=val2^
On Wed, 2 Sep 2009, Mikie wrote:
>
> Here is a proc(Mupad) I wrote for showing the steps in completing the
> square for a quad
>
> //Completing the Square Method of solving quadratic equation
> quad:= proc(co1,co2,co3)
>local a,b,c,eq1,q1,L
