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" (ii) "1+(3)/(4)+(7)/(16)+(15)/(64)+(31...

" (ii) "1+(3)/(4)+(7)/(16)+(15)/(64)+(31)/(256)+....." to infinity."

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The sum of the series 1+(3)/(4)+(7)/(16)+(15)/(64)+(31)/(256)+.... to infinite

The nth term of AGP series (1)/(4)+(3)/(16)+(5)/(64)+(7)/(256).... is

(3)/(4)+(15)/(16)+(63)/(64)+.........nterms

The sum of the first 20 terms of the series 1+(3)/(2)+(7)/(4)+(15)/(8)+(31)/(16)+... is:

4/(1!) +16/(3!)+(64)/(5!) + ......=

16/(2!)+(64)/(3!) + (256)/(4!) + ..... oo =

1+(4)/(1!)+(16)/(2!)+(64)/(3!)+....=