Let a=3^(1/(223))+1 and for all geq3,l e...

Let `a=3^(1/(223))+1` and for all `geq3,l e tf(n)=^n C_0dota^(n-1)-^n C_1dota^(n-2)+^n C_2dota^(n-3)-+(-1)^(n-1)dot^n C_(n-1)dota^0` . If the value of `f(2007)+f(2008)=3^k w h e r ek in N ,` then the value of `k` is.

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Let a=3^(1/(223))+1 and for all tgeq3 , let f(n)=^n C_0dota^(n-1)-^n C_1dota^(n-2)+^n C_2dota^(n-3)-+(-1)^(n-1)dot^n C_(n-1)dota^0 . If the value of f(2007)+f(2008)=3^k w h e r ek in N , then the value of k is.

Let a=3^(1/(223))+1 and for all n geq3,l e tf(n)=^n C_0dota^(n-1)-^n C_1dota^(n-2)+^n C_2dota^(n-3)-+(-1)^(n-1).^n C_(n-1) a^0 . If the value of f(2007)+f(2008)=3^k where k in N , then the value of k is.

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Let a=3^(1//224)+1 and for all n ge 3 , let f(n)=""^(n)C_(0)a^(n-1)-""^(n)C_(1)a^(n-2)+""^(n)C_(2)a^(n-3)+...+(_1)^(n-1)*""^(n)C_(n-1)*a^(0). If the value of f(2016)+f(2017)= 3^(k) , the value of K is

Let a=(2^(1//401)-1) and for each ngeq2,l e tb_n=^n C_1+^n C_2dota+^n C_3a^2+......+^n C_n*a^(n-1) . Find the value of (b_(2006)-b_(2005))dot

Let `a=3^(1/(223))+1` and for all `geq3,l e tf(n)=^n C_0dota^(n-1)-^n C_1dota^(n-2)+^n C_2dota^(n-3)-+(-1)^(n-1)dot^n C_(n-1)dota^0` . If the value of `f(2007)+f(2008)=3^k w h e r ek in N ,` then the value of `k` is.

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