\(\iiint dx.dy.dz\) and so on...=
@ash2326 I want to know how can we solve double integration or triple and so one w.r.t more than one variable i.e. x then y then z and so on...........
okay, I'll help you
@ash2326 actually it was a physics question in which he used this concept.......... He first integrated dx , then dy, then dz....... I only want to study about double integration, triple integration and so on with more that one variables.
Suppose I have \[\iint xy dx dy\] We'll integrate say first x and then y we'll treat y constant \[\int \frac{x^2}{2}y\ dy\] now we'll integrate y , treating x as constant we get \[\frac{x^2y^2}{2\times 2}+c\] we'll do the same for three variable
Ok thanks a lot................. @ash2326
glad to help:D
Join our real-time social learning platform and learn together with your friends!