What would be the second step in simplifying the expression 4^2 ÷ (2 • 9) + 5? a) multiply b) divide c) add d) exponent
Hi there. Shall we work together on this?
Sure.
Awesome. Are you aware of the "PEMDAS" rule? (Or BODMAS if you live outside of the US)?
Yeah, I know about it.
Awesome. So what is the first thing PEMDAS says that we have to do?
its multiplication, thats what i think
no wait .. its division
^ It's not; that's why I'm trying to work with OneKoi to come to the solution together. ;)
Lol, it's neither of those. We're almost done, I just need Koi to answer two more questions, and we'll be all set.
division it is .
Just for the heck of it, you can play along if you want and I'll explain it to ya. What would be the first step in PEMDAS?
@uber1337h4xx0r will you help me with my question later on .... after this one ? http://openstudy.com/study#/updates/5075219ae4b05254de0129e3
u seem know alot ;)
I saw that earlier and wish I could have helped, but I honestly don't know much about percent change. :/
k .. thnx i understand .. same here XD
But would you like to get this problem solved out? I promise it's quick and easy. We'll be done in like two or three more posts.
i know nothing about it .. it just pop up in my assignment
You mean you don't know about PEMDAS or the other problem you mentioned?
im talking about my question dude.
O ok.
-.-
@OneKoi : Just a recap: Tell me what the first step in PEMDAS is for (hint: As in what does the P stand for?)
Sorry for the late reply. In PEDMAS, you do things in the parentheses first.
No prob. That's absolutely correct. So our 4^2 ÷ (2 • 9) + 5 turns into: 4^2 ÷ (18) + 5 The parentheses can be dropped since we "did all the work inside them". So we have: 4^2 ÷ 18 + 5 And all parentheses are done. So we go to E in PEMDAS. Do we have any exponents to work with?
The exponent is 4^2.
Bingo! That's your second step (and your answer ^_^).
Ah. Thanks for your help!
No problem buddy! Thanks for the points. And just to point out to you, you solved the question on your own; all I did was point out PEMDAS. ;)
Ah. Thanks for your help!
Not a problem at all; thanks for working it out with me; I appreciate it whenever folks actually try like you instead of being like "I don't care, tell me what the answer is". Heh.
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