Help me to find the area of the ring which is attached here. I have calculated the area but don't know whether my method is right or not
flat surface? one side perhaps?
Ok take r' and r as radius thats what i think
It's a flat surface
area with outer Radius - area with inner radius
pi [R^2 - r^2]
I did that but here dr is an infinitesimal radius
dr is the ghost of a departed value; so the area at dr is nothing
I got (2pi r)(dr) without considering the (dr)^2 part. Am I right here?
dr is is not a value perse; its a limit of a reimann sum i believe
i spose the "area" would amount to the circumference in some thought or another
But here dr is a thickness though
dr is not a thickness unless you are going to use it as some finite value; then the conventional thing is to describe it as \(\triangle\)r
O is the centre here with r the radius and dr the thickness, even I am in confusion here
as \(\lim_{\triangle r->0}=dr\)
but since the thickness is 0 when it equals "dr"; there is no area left to define
Yeap...........Thanks. I was solving some boring electric field problem here and came across with this one
:) youre welcome
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