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Find an explicit rule for the nth term of a geometric sequence where the second and fifth terms are -12 and 768, respectively.
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u know n-th term of a geometri series is tn=ar^(n-1)
so second tetm t2=ar^(2-1)=-12 ar=-12
now 5 th term is t5=ar^(5-1)=ar^4=768
now devide those two equation
-64
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yes
r=?
is -64?
r^3=-64 r=-4
again ar=-12 a(-4)=-12 a=?
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a=3
now nth term is tn=ar^(n-1)=?
What I don't quite understand is why divide the two equations to get -64 and they how we get r=-4?
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