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Find the 7th term of the sequence. -1,-2,-4,-8,.....
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do you know what the sequence is?
\(T_n = r^{n - 1}\times a_1 \)
This is an Geometric progression where: first term is -1 and common ratio is : -2/(-1) = 2
What is \(a_1\) and the ratio here?
So what is the 7th term of the sequence?
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\[\large t_7 = (a) \cdot r^{7-1}\] Put a and r here...
The equation to find the nth term would be \[−(2^{n−1})\] ...just plug in 7 for n.
@lovejones2012 do you see what each number is multiplied by?
no
it's multiplied by 2 -1 x 2=-2 x 2=-4 x 2=-8 x 2=?
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@lovejones2012 do you understand now?
no
everything is multiplied by 2
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