Find the positive integer just greater than `(1+0. 0001)^(10000)dot`

Least positive integer just greater than (1+0.00002)^(50000) is.

Integer greater than -151 :

Write four negative integers greater than -20.

Find the number of positive integers greater than 6000 and less than 7000 which are divisible by 5, provided that no digit is to be repeated.

Let m and n be the two positive integers greater than 1 . If underset( alpha rarr 0 ) ( "lim")((e^(cos(alpha^(n)))-e)/(alpha^(m))) = -((e )/( 2)) then the value of ( m )/( n ) is

Which of the following value is just greater than [1+1/(10^100)]^(10^100)