difference btw reimann integrable" and integrable or they mean the same
a lot of times i see reimann integrable which make think they distinguishing that form "integrable"
reimann integrable is a limit process ... remember when you learned to integrate using areas of rectangles?
yes! so the other one is not a limit process isn't integrals defined at first with reimann approach taking the rectangles infinitely
reimann integration is the limiting result of those boxes, generally of different widths and heights
yes
so there is no specific difference!
so when we say integrable do we mean the limit exist! and it is finite
|dw:1427684495013:dw| basically we want to avoid something of this sort we the function is not defined for a finite set
Am i interpreting this correctly ?
Join our real-time social learning platform and learn together with your friends!