If a function satisfies f(m+n)=f(m)+f(n) for all m,n & f(1)=1 then the largest Natural Number lamda

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function f satisfies f(m+n) =f(m)+f(n) ∀ m,n ∈ N & f (1)=1 then find λ ∈ N ? if ∑f(λ+k)≤(2022)² function f satisfies f(m+n) =f(m)+f(n) ∀ m,n ∈ N & f (1)=1 then find λ ∈ N ? if ∑f(λ+k)≤(2022)²
If a function f satisfies f(m+n)=f(m)+f(n) for all \(m , n \in N\) and \(f(1)=1,\) then the larg.... If a function f satisfies f(m+n)=f(m)+f(n) for all \(m , n \in N\) and \(f(1)=1,\) then the larg....
Function I Let f : N  N be a function such that f(m + n) = f(m) + f(n) for every m, n N. Function I Let f : N  N be a function such that f(m + n) = f(m) + f(n) for every m, n N.
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f(f(n)) = n + 1 for all natural number, so f(1) is not an natural number. f(f(n)) = n + 1 for all natural number, so f(1) is not an natural number.
CMI 2017 B4: A function f(n)=n^2+[n^1/2] CMI 2017 B4: A function f(n)=n^2+[n^1/2]