the fourth term of the agp 6,8,8,
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a= 6 r=8/6=4/3 t4= ar3=
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Answer:
0 or 64/9
Step-by-step explanation:
Tn= (a+(n-1)d)
T2=(6+d)r=8
T3=(6+2d)=8
As T2=T3
6+d=(6+2d)r
Thus d=6(1-r)/(2r-1)
⇒T2=(6+6(1-r)/(2r-1))r=8
on solving⇒3r²-8r+4=0
r=2 or 2/3
if r=2 d=-2 (sub in eq for t2) T4=0
if r=64/9 d=6 T4=64/9
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