Write the sum using summation notation, assuming the suggested pattern continues. -9 - 3 + 3 + 9 + ... + 81
Unfortunately, with only a small number of values, the "suggested pattern" doesn't actually exist.
I have these choices though @tkhunny
oops, actually these are my choices
lol better
a=-9 d=-3-(-9)=-3+9=6 l=81 l=a+(n-1)d 81=-9+(n-1)6 n=? then write as A.P. series
thats a sum of a sequence that is linear
plug in the top index, 15 -9 + 6*15 , that will give you the last value
Well, it's not \(\infty\). I wouldn't even look at "54", either.
so a? @perl @surjithayer
@tkhunny
thank you so much! could you help me with a couple other different questions?
Why are you tagging anyone? You have enough information to solve it. Write down the correct answer and move onl Post new question on new threads and ALWAYS show YOUR work. Always! No excuses.
81+9=(n-1)6 n-1=81/6=15 n=15+1=16 n from 0 to 15 gives 16 terms so first option matches this
@surjithayer thank you(:
yw
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