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an= a1.q^(n-1) = -2q^(n-1)
Sn=a1+a2+...+an
2S2=S3+S4
2(1+q) = (1+q+q^2) + (1+q+q^2+q^3)
q^3+2q^2=0
q^2.(q+2)=0
q=-2
an = (-2)^n
(3/2)Sn.an+(m+1)an+4m=0
(3/2) (-2/3)[ 1- (-2)^n ] .(-2)^n +(m+1)(-2)^n+4m=0
[(-2)^n]^2 +m(-2)^n + 4m = 0
△≥0
m^2-4(4m)≥0
m(m-16)≤0
0≤m≤16
max m =16
Sn=a1+a2+...+an
2S2=S3+S4
2(1+q) = (1+q+q^2) + (1+q+q^2+q^3)
q^3+2q^2=0
q^2.(q+2)=0
q=-2
an = (-2)^n
(3/2)Sn.an+(m+1)an+4m=0
(3/2) (-2/3)[ 1- (-2)^n ] .(-2)^n +(m+1)(-2)^n+4m=0
[(-2)^n]^2 +m(-2)^n + 4m = 0
△≥0
m^2-4(4m)≥0
m(m-16)≤0
0≤m≤16
max m =16
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