i swear im right ! Which of the follwoing is equivalent to 5 singma 3n +2 ? 3 i did 3(3)+2 +3(4)+2 +3(5)+2 and got 42. my teacher says this is incorrect !
pls post the full q... n varies from wat to wat ?
n=3 sorry
\[\sum\limits_{n=3}^53n+2\]\[=(3(3)+2) +(3(4)+2) +(3(5)+2)\]\[=(9+2)+(12+2)+(15+2)\]\[=9+12+15+3\times2\]\[=21+15+6\]\[=21+21\]\[=42\]
\[\sum_3^5(3n+2)\]?
is the two is definitely in the sum ?
unkle thats what i did !
maybe there is another method that the teacher is looking for,
i dont know any other methods we didnt learn any other methods. ...
don't give it another thought, you have three numbers to add and you did it correctly either the teacher is wrong, (it happens) or there is a typo somewhere
\[\sum\limits_{n=3}^5(3n+2)\]\[=3\sum\limits_{n=3}^5n+\sum\limits_{n=3}^52\]\[=3(3+4+5)+(2+2+2)\]\[=3(12)+6\]\[=36+6\]\[=42\]
...unless the "+2" at the end does not belong to the summation if what you posted is part of a longer expression.
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