Which ratio are talking about ?

Do you mean, ratio of Arc length with Circumference?



On Jan 5, 8:29 pm, "Daniel Bastidas" <[EMAIL PROTECTED]> wrote:
> Hi.
>
> Sorry for my poor english, maybe I don´t  explain me well.
> Ok, if A is the area of the circumference then:
> *A = PI*r^2* and *r* = radius of the circumference as shown in figure
> So a mathematic expression for the radius will be:
> *r = (A/PI)^1/2*
>
> If C is the circumference, *C = **2 * PI * r*   then
> *r = C/2*PI
>
> *Now I hope that I explained well.
> Don´t worry if you can answer to me, thanks for try.
> bye.
>
> On Jan 5, 2008 9:38 AM, chandra kumar <[EMAIL PROTECTED]> wrote:
>
>
>
> > Hi,
> >     By ratio of circumference, I assume L / C (i.e. the ratio of L:C)
>
> > You mentioned that you know that ratio i.e., you know L / C   =  k,
> > where k is the ratio of L to C
>
> >     which implies    L = k * C
>
> > Then by the circumference formula
> >     C  = 2 * PI * r
> >     L  = k * 2 * PI * r
>
> > By any chance do you mean ratio to be the ratio of  radius and
> > circumference, cause it is always known to   1 / ( 2*PI )
>
> > Can you write the ratio in a mathematical expression so that I will also
> > understand. But I'm not sure if I can answer that.
>
> > Thanks and Regards,
> > K.V.Chandra Kumar
>
> > On 05/01/2008, Daniel Bastidas <[EMAIL PROTECTED]> wrote:
>
> > > ups.. sorry
> > > When I said radio I wanted to said ratio or radius of circumference. for
> > > clarify.
>
>
>
>  circumference.JPG
> 6KViewDownload- Hide quoted text -
>
> - Show quoted text -
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