Given that `sum_(k=1)^35 sin5k^@ = tan(m/n)^@` , where m and n are relatively prime positive integers that satisfy `(m/n)^@<90^@`, then m + n is equal to

Given that sum_(k=1)^(35)sin5k=tan(m/n) , where angles are measured in degrees,and m and n are relatively prime positive integers that satisfy (m)/(n)<90 , then value of [(m+n-2)/(25)] is

The value of sum_(k=0)^(oo)(k^(2))/(4^(k)) can be written as (m)/(n) where m and n are relatively prime positive integers.Then the value of (m+n) is

Let lim_(x rarr oo)x ln(e(1+(1)/(x))^(1-x)) equal (m)/(n) where m and n are relatively prime positive integ Find (m+n).

sum_(k=m)^n kC_r

n|sin x|=m|cos|in[0,2 pi] where n>m and are positive integers

Evaluate int sinmx sin nx dx , where m and n are positive integers. What happens if m=n?

sum_(k=m)^(n)kC_(r)

If m!=n where m,n are positive integers,then int sin mx sin nxdx=

The number of all pairs (m, n), where m and n are positive integers, such that 1/(m)+1/(n)+1/(mn)=2/(5) is