[quote]6 / 2 (1+2) = ?[/quote]
The answer is 9.
Because if the order of operations...
6/2(1+2)
Start with parentheses so it would next be
6/2(3)
Order of operations states to do division and multiplication in what ever order they are in from left to right.
3(3)
3⋅3=9 so the answer is
[spoiler][b][i][u]9[/u][/i][/b][/spoiler]
[quote][b]Ninja edit:[/b] [spoiler]This thread has been moved to the #Off Topic forum. [url=https://www.bungie.net/en/Forum/Post/140391030/0/0]See Cozmo's thread here[/url] for more information about the #OffTopic tag and its uses.
Feel free to private message the moderator who moved your post, [url=https://www.bungie.net/en/Profile/254/4878]Spawn,[/url] for further clarification about why this topic was moved.[/spoiler][/quote]
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16 通の返信[quote]6 / 2 (1+2) = ?[/quote] The [b]/[/b] implies that 2(1+2) is all under 6. A fraction. Making it in reality 6/[2(1+2)] it is all seen as under 6 so we drop the second pair of brackets. Op has it written as above and is answered below. 6/2(1+2) 6/2(3) 6/6= 1 However if you were to write it like this 6÷2(1+2) Then the way Op answered it would be correct. As it is not seen as a fraction, it will be read as this: 6÷2(1+2) without the invincible second pair of brackets.solved as follows 6÷2(1+2) 6÷2(3) 3(3)=9 TL;DR: Its all in how the equation is written
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5 通の返信
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2 通の返信Gr8 b8, m8. I rel8, str8 appreci8, and congratul8. I r8 this b8 an 8/8. Plz no h8, I'm str8 ir8. Cr8 more, can't w8. We should convers8, I won't ber8, my number is 8888888, ask for N8. No calls l8 or out of st8. If on a d8, ask K8 to loc8. Even with a full pl8, I always have time to communic8 so don't hesit8.
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4 通の返信Ahhh you slick bastard!!!! It is 9. Hey guys so the problem is that we're treating the whole thing as a single function. Thus implementing the distributive property so 6/ 2(2+1) = 6/ (4+2) = 6/6 = 1 But apparently the problem is two separate functions. 6÷2 [b][i]times[/i][/b] (2+1) Its because of how it's written that there's any discrepancy
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4 通の返信Explained that it truly is 1. Google is wrong. The 3 stays in the parentheses until finished being dealt with. It's not a question of what comes first multiplication or division but rather the fact ppl dont remember parentheses come before all.
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51 通の返信yamにより編集済み: 12/6/2015 5:04:30 PMactually, it could be both, depending on how you look at the problem. if you see the problem as being two separate things, then it is 9, but if you see it as one thing, then it will be 1. 2things 6/2 separate from (1+2) 6/2 is 3 then 3(1+2) is 9 [i][u]but[/u][/i] if you see the (1+2) as being in the denominator then 6/(2(1+2)) 2*(1+2) is 6 6/6 is 1 tldr: both are right
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6 通の返信Toffooにより編集済み: 12/7/2015 12:07:13 AM
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4 通の返信
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28 通の返信Sainyuleにより編集済み: 12/6/2015 9:02:46 PMEveryone seems to think that you have to multiply that 2 first. That is not the case, it would be the case if the problem was 6/(2(1+2) this would indicate that 2(1+2) is all involved in the division of 6. But since the parenthesis don't exist you can simply divide. You now have 3(1+2). Multiply that 3 over to get 3+6 which equals 9. You don't need PEMDAS at all. Just people who didn't pay attention in math use it because they don't quite understand how things work when parenthesis aren't there to point it out for them. PEMDAS just -blam!-s everything up tbh.
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1 返信Silk Almond Milkにより編集済み: 12/7/2015 2:44:46 AM
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[quote] 6/2(1+2) 6/2(3) 3(3) 3⋅3=9 so the answer is [b][i][u]9[/u][/i][/b][/quote] [i]Did you see that? Let's rewind the tape.[/i] 6/2(3) 6/2[b](3)[/b] [i]See it now? We've got a three. Which happens to be...[/i] [quote]3⋅3=9 so the answer is [b][i][u]9[/u][/i][/b][/quote] [i][b]The answer, [/b]divided by 3. Three 3s go into this... Keep that in mind. Now take a looks at this...[/i] 6/2(3) [i]Did you see that? Because we sure did. Let's take a closer look...[/i] 6/[b]2[/b](3) [i]Now let's do some math: Remember those three 3s? Let's bring that back into the picture: 3 3 3 And multiply that by 2... 6 6 6[/i] [b][i]Now what could all this mean?[/i][/b] [spoiler]it means op is an fgt and devil worshipper[/spoiler]
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2 通の返信Legend of Jordyにより編集済み: 12/6/2015 11:27:16 PM
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