Let F be a right exact functor. Prove
$SF_1 (f_1 + f_2) = SF_1(f_1) + SF_1(f_2)$ where $f_1, f_2 :M \rightarrow M'$.
I have just started reading homological algebra so please help me to solve this one.
Let F be a right exact functor. Prove
$SF_1 (f_1 + f_2) = SF_1(f_1) + SF_1(f_2)$ where $f_1, f_2 :M \rightarrow M'$.
I have just started reading homological algebra so please help me to solve this one.