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Evaluate the summation of 2 times negative 2 to the n minus 1 power, from n equals 1 to 7..
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\[\sum_{n=1}^{7} 2(-2)^n\]
the last n should be ^n-1 not just n
−256 −84 84 86
\[\large \sum_{n=1}^{7} 2(-2)^{n-1}\] ?
yes
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Okay for n=1 the exponent on -2 is 0. So that factor is?
how do I find the factor
\[ (-2)^0 = 1\] any number to the zero power is 1 (but not defined for 0 to the 0). So the first term is 2(1).
So far, the series is 1 + ... Now for the n=2, term.
ok1 +2 ?
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When n=2, what is: \[\large 2(-2)^{n-1}\]
=4 -4 ^n-1
For n=2. \[\large 2(-2)^{2-1} = 2(-2)^1 = 2(-2) = -4\] So the sum so far is 1 + (-4) + ... Now what if n=3?
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