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Well it was a long week as I got settled into my new place, but I'm pretty happy with what I've managed to do so far.
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I've been doing some research into the house and as evidenced by all the graffiti it was a pretty big party/punk house. I found out that my barber has played shows in my room, as well as my friend's little brother. It's practically a heritage house in some circles. |
I have that white chair. Great taste. :D
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That's actually pretty awesome-looking.
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Brackets, Orders, Division, Multiplication, Addition, Subtraction. |
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It's an old house though, and has old house problems, like our bathtub not properly draining despite pouring bleach and draino down it, and then taking apart some of the pipes and poking around for hair clumps. |
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Here's what it was.... 6 - 1 x 0 + 2 / 2 So it's 6 - (1 x 0) + (2 / 2) then... 6 - 0 + 1 then... 6 + 1 Which, apparently for a very large amount of people, equals 0, 1, 5, and occasionally, 3.5 and sometimes -6... Using the standard order of operations, the answer is 7. Obviously, one should not assume that because addition is worded before subtraction in the PEMDAS or BODMAS acronym, that it should be done first before the other in equal rank. Multiplication and division are the same rank, and addition and subtraction are of the same rank. The order of operations dictates left to right when dealing with same ranks, not which operation appears first in the abbreviation. Therefore, to solve addition before subtraction based on where the letter appears in the PEMDAS or BODMAS acronym is fallacious and can result in an incorrect answer, depending on the setup of the problem. |
My new didgeridoo came in today. It's got a beeswax mouthpiece and it's extraordinarily loud. Best ten bucks I've ever spent.
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Besides BODMAS, there was PEMDAS Parentheses Exponents Multiplication Division Addition Subtraction Using this method, one would get: 6 - 1 x 0 + 2 / 2 6 - (1 x 0) + 2 / 2 [Multiplication] = 6 - 0 + (2 / 2) [Division] = 6 - 0 + 1 = 6 - (0 + 1) [Addition] = 6 - 1 [Subtraction] = 5 All the discussions basically amounted to exercises in futility. No agreement could be made on whether once the equation was simplified, if addition always took precedence over subtraction [the AS is PEMDAS], and multiplication over division [the MD in PEMDAS], regardless of their left-to-right order in the equation. |
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