If `prod_(k=1)^29(sqrt(3)+tank^(@))=2^n` where `n in N`, hen the value of n is equal to

If prod_(k=1)^(29)(sqrt(3)+tan k^(@))=2^(n) where n in N hen the value of n is equal to

Let f(n)=prod_(r=1)^(n) sin(r), where r is in radians, then

Let f(n)=prod_(r=1)^(n)sin(r), where r is in radians, then

if f(n,theta)=prod_(r=1)^(n) (1-tan^(2)(theta)/(2^(r))) then the value of lim_(thetato0) [lim_(ntoinfty) f(n,theta)] , (where [x] represent the greatest integer function) is

" If "Lt_(nrarroo) ((prod_(k=1)^(n)(1+(k)/(n))))^(1/n)" has the value of equal to "ke^(-1)" where "k in N" ,then the value of "K" is "

If prod_(p=1)^(r) e^(iptheta)=1 , where prod denotes the continued product and i=sqrt(-1) , the most general value of theta is (where, n is an integer)

If prod_(p=1)^(r) e^(iptheta)=1 , where prod denotes the continued product and i=sqrt(-1) , the most general value of theta is (where, n is an integer)

If prod_(p=1)^(r) e^(iptheta)=1 , where prod denotes the continued product and i=sqrt(-1) , the most general value of theta is (where, n is an integer)

If prod_(p=1)^(r) e^(iptheta)=1 , where prod denotes the continued product and i=sqrt(-1) , the most general value of theta is (where, n is an integer)

If lim_(n rarr oo)(prod_(k-1)^(n)(1+(k)/(n)))^(1/n) has the value of equal to ke^(-1) where k in N, find k