Does upper limit has to be greater than lower limit?
Please see the picture. if N can be smaller than 1, then this equation could have a value bigger than 1
In this type of problem, the upper limit (N) will generally be greater than the lower limit of integration (1). is that what you were asking?
yes
But to be critical, the lower limit can be greater than upper right?
Probably not in this particular type of problem, but in general, in definite integrals, the lower limit can certainly be greater than the upper limit. A special rule applies here. You can reverse the order of operation if you'll also put a negative sign in front of the resulting definite integral.
Yes I tried to say if N is smaller than 1. I get -1/N -1 is smaller than 1. It is true both when N is positive and negative
But the answer didn't prove when N is smaller, it just proved that when N is greater than lower limit.
...This is silly
Join our real-time social learning platform and learn together with your friends!