" If "(5+2sqrt(6))-1+f,n,1in N" ard "0<=f<1," then "1" is "

If x=(2+sqrt(3))^(n),n in N and f=x-[x] then (f^(2))/(1-f)

If (5+2sqrt(6))^(n)=m+f, where n and m are positive integers and 0<=f<=1, then (1)/(1-f)-f is equal to

Let (5 + 2sqrt6)^n= p+ f , where n in N and p in N and 0

Let (5 + 2sqrt6)^n= p+ f , where n in N and p in N and 0

If (6sqrt(6)+14 )^(2n+1) = [N]+F and F=N -[N] , where [.] denotes greatest interger function then NF is equal to

If (5 + 2 sqrt(6))^(n) = I + f , where I in N, n in N and 0 le f le 1, then I equals

If (5 + 2 sqrt(6))^(n) = I + f , where I in N, n in N and 0 le f le 1, then I equals

If n be a positive integer then prove that the integral part P of (5+2sqrt6)^n is an odd integer. If f be the fractional part of (5+2sqrt6)^n , prove that P=frac{1}{1-f}-f