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an = a1.q^(n-1)
a1+a3=10
a1(1+q^2) = 10 (1)
a2+a4 = 5
a1q(1+q^2) = 5 (2)
(2)/(1)
q= 1/2
from (1)
a1(1+ 1/4) = 10
a1=8
an = 8. (1/2)^(n-1)
= (1/2)^(n-4)
a1.a2....an
= (1/2)^[ -3+(-2)+... +(n-4) ]
=(1/2)^[n(n-7)/2]
consider
f(n)= n(n-7)/2
= [(n - 7/2)^2 + 49/4]/2
f(3) = 25/4
f(4) = 25/4
max a1.a2....an at n=3 or 4
a1.a2....an
= (1/2)^[ -3+(-2)+... +(n-4) ]
=(1/2)^[n(n-7)/2]
max a1.a2....an = (1/2)^[3(3-7)/2] = (1/2)^(-6) = 32
a1+a3=10
a1(1+q^2) = 10 (1)
a2+a4 = 5
a1q(1+q^2) = 5 (2)
(2)/(1)
q= 1/2
from (1)
a1(1+ 1/4) = 10
a1=8
an = 8. (1/2)^(n-1)
= (1/2)^(n-4)
a1.a2....an
= (1/2)^[ -3+(-2)+... +(n-4) ]
=(1/2)^[n(n-7)/2]
consider
f(n)= n(n-7)/2
= [(n - 7/2)^2 + 49/4]/2
f(3) = 25/4
f(4) = 25/4
max a1.a2....an at n=3 or 4
a1.a2....an
= (1/2)^[ -3+(-2)+... +(n-4) ]
=(1/2)^[n(n-7)/2]
max a1.a2....an = (1/2)^[3(3-7)/2] = (1/2)^(-6) = 32
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a4=1,所以a1a2a3=a1a2a3a4,自己写一下不行?
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