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Determine the sum of the infinite geometric series -1-(1/sqrt6)-(1/6)+...
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\[\frac{a}{1-r}\]
What would a and r be exactly?
a is your first term, and r is your common ratio. in this case its the second term since the first term is a 1
take the negatives out and add up the terms; then apply the negative back to it
so it would be 1/(1-1/sqrt6) ?
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yep; then remember your "-"
(-1-(1/sqrt6)-(1/6)-...) = - (1+(1/sqrt6)+(1/6)+...)
Okay thank you!!
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