Higher number problems (limit existence criteria, two important limits) LIM (2 ^ n) (n times of SiNx / 2) X-infinity X is not equal to 0 Go for the limit lim[2^n*sin(x/2^n)] X is not equal to zero, and the limit is that n tends to infinity Proof by pinch theorem

Higher number problems (limit existence criteria, two important limits) LIM (2 ^ n) (n times of SiNx / 2) X-infinity X is not equal to 0 Go for the limit lim[2^n*sin(x/2^n)] X is not equal to zero, and the limit is that n tends to infinity Proof by pinch theorem

If I guess correctly, the question is: X is not equal to zero, the limit is n tends to infinity
lim(2^n)[(sinx/2)^n]
.
It seems to be wrong, so the problem is too simple
Please make the title clear