If {an}>0 and ∞∑n=1an diverge.
The following series: converge, diverge, or neither?
∞∑n=1an1+an2,∞∑n=1an1+nan and ∞∑n=1anan+n2a−n ?
1) ∞∑n=1an1+nan
let an=1n. then an1+nan=12n
∞∑n=1an1+nan= ∞∑n=112n diverge .
Is this reasoning correct?
I have injection f:A→B and I want to get bijection. Can I just resting codomain to f(A)? I know that every function i...
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