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Got a horrible question from Calculus whoever can solve it Evaluated Limit n →infty 1/n[(1/n)^7+(2/n)^7+(3/n)^7+...+(n/n)^7]
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here is a hint: corresponding of mean value theorem f'=g' → f=g+c \[\int\limits_{1}^{xy}(1/t) dt=\int\limits_{1}^{x} (1/t) dt + \int\limits_{1}^{y} (1/t) dt +c\] x=1 \[\int\limits_{1}^{y}(1/t)dt=\int\limits_{1}^{1}(1/t) dt+ \int\limits_{1}^{y} (1/t) dt+c\] 0=c
f(x): continue on [a,b]
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