On Sep 3, 2009, at 11:53 AM, chuck_starchaser wrote:

>
> All I could find by searching for "numerical" was this:
> http://www.sagemath.org/doc/tutorial/tour_algebra.html#solving-equations-numerically
> which doesn't answer my question.
> I have a function,
> f(x)=6.283185307*(1.000000001-cos(0.008726646*x))
> f(48.0)
>
> Note that I used 6.28.... instead of "2*pi", and 1.000000001 should be
> just 1.0; I was just trying to persuade Sage to give me just a number;
> but NOTHING seems to work. When I hit Evaluate, it spits out,
>
> -6.28318530700000*cos(0.418879008000000) + 6.28318531328319
>
> Now, I understand that some professors might want "exact" results; but
> what could possibly be the use of getting an answer like this? Is
> there some way to just get a simple, numerical answer?
> TIA
> (Sorry about my frustration showing)


If expr is any constant symbolic expression you can use

sage: N(expr)

to get a numerical approximation to it, to 53 bits precision.  Type N?  
for more help, including how to get higher precision out, etc.

William 


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