This is not easy. If an approximation is sufficient, you could (for example):
* measure it with a piece of string, or
* approximate your oval using circular arcs and add up the lengths of those arcs.
If your oval is an ellipse you could use elliptic integrals, in which case you might want to provide specific details about the oval.
You can also use this formula:"a' and "b" are the semi major and minor axises of the oval. if the way i explained it isn't clear then go to:
http://mathcentral.uregina.ca/QQ/database/QQ.09.04/john3.html
that's where i got my info. And the picture isn't mine, its from that website.
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None. An oval has only one curved perimeter - no sides.
It isn't possible to give a generalised formula for the circumference of an ellipse in terms of elementary functions. The circumference (or perimeter) of an oval is represented by an infinite series based on multiple aspects of the oval including: * Eccentricity * Implied length ("major radius") * Implied width ("minor radius")
Yes, you can find the volume of an oval.
If you know the perimeter, there is no need to find it again.