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Three numbers form a geometric sequence. Their sum is 21 and their product is 64. Find the numbers(please show working)
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a,b,c\[S_n=\frac{ a(1-r^n) }{ 1-r }\] \[\frac{ T_2 }{ T_1 }=\frac{ T_3 }{ T_2 }\]
So from here how do I continue this is what I've tried so far and it's not getting me anywhere: (T2/T1)=(b/a)r and (T3/T2)=(c/b)r
b/a=c/b b^2=ac
so we have\[a+b+c=21\] \[abc=64\] \[b^2=ac\] 3 equations 3 unknowns ,solve
u can easily find b from abc=64 and b^2=ac
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try it, if u can't i'll help u
k, an trying this out now already got b=4
thats correct, now u know how u can get a,c ?
just got it, a=1,b=4,c=16 thanks alot!
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