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Find the sum of a finite arithmetic sequence from n = 1 to n = 15, using the expression 2n + 5. 315 215 32 35
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@dan815
@welshfella
Please help! Ill give medals and become fan
what is the first term, when \(n=1\)?
I dont know
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really?
replace \(n\) by \(1\) in \(2n+5\)
so its 7?
yes now hold that number
what is \(2n+5\) if \(n=15\)?
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35?
yes
Is that the final answer?
formula you are going to use is \[\frac{n}{2}(a_1+a_n)\] you have \(a_1=7,a_{15}=35\)
what is\(7+35\)?
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Its 42
ok so we are at \[\frac{15}{2}(42)\]
divide 42 by 2, then multiply the result by 15
Its 315
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