3/4Sn=1/4+3*[(1/4)^2+(1/4)^3+...+(1/4)^n]-(3n-2)*(1/4)^(n+1) (中括号内的是等比数列)
=1/4+3*(1/4)^2*[1-(1/4)^(n-1)]/(1-1/4)-(3n-2)*(1/4)^(n+1)
=1/4+1/4*[1-(1/4)^(n-1)]-(3n-2)*(1/4)^(n+1)
=1/4+1/4-(1/4)^n-(3n-2)*(1/4)^(n+1)
=1/2-4*(1/4)^(n+1)-(3n-2)*(1/4)^(n+1)
=1/2-(4+3n-2)*(1/4)^(n+1)
=1/2-(3n+2)*(1/4)^(n+1)