write the condition of monotonic increasing {Sn3n}=1
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The condition of monotonic increasing (Sn3n)=1.
Stepwise explanation is given below:
- Definition-
A sequence (an) is monotonic increasing if an+1≥ an for all n ∈ N.
- Monotonically increasing function is one that increases as x does for all real x.
- A bounded monotonic increasing sequence is convergent.
- If a>1, then both of these functions are monotonically increasing:
f(x)=ax
g(x)=loga(x)
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