I don't understand why this is the answer (sigma notation) MEDALS
first to get it right gets to mate with me!
That's embarrassing. Ma'am, we're here to ask or answer questions. Not sell ourselves online. Please get your act together.
the only thing i know is the girl in the pictuare is hot! LOL
;)
Studied this problem a little, found something interesting. Basically this notation is saying: "Add up the first 'n' terms in the sequence (9k+5), while k=1." The confusing bit is that I don't know what 'n' terms represents. I plugged in pi instead of 'n' to see what the result would be. I got 74.74. Then I took that answer, went back to the answer of the problem you presented, and substituted pi in for n. (1/2)pi(9pi + 19) turned out to be 74.30! That's just shy of 74.74...Would N = Pi? This is a very interesting problem. I'm going to look into it a little more, see what I can find.
Also, I hope I didn't offend you in any way. That's not my intent. But ma'am, we must take care. There are children on this site too; we must set an example.
hey thanks for the help dude. no offense taken, im a dude
pi? lol the answer is right
i know the answer is right, i just want an explanation for it
please
A dude, huh? It's always good to be enlightened. Hey, I'm working through this thing right now. I'll get back to you when I see the light! :D
ooh i see sorry, i thought you wanted to see why it was wrong there are two ways to solve this
ok whats the fastest
this way the first term is what you get when you replace \(k\) by \(1\) namely \(9\times 1+5=14\) the last term is what you get when you replace \(k\) by \(n\) i.e. \(9n+5\) add them together and get \(9n+5+14=9n+19\) multiply by \(n\) then divide by \(2\) and get \[\frac{1}{2}n(9n+19)\]
one half times the first term plus the last term times the number of terms is the "formula"
nice, you're a winner. thanks pal
yw
That's beautiful. Thanks S73! You made my day.
Join our real-time social learning platform and learn together with your friends!