#mathsisneverambiguous

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Replying to on dotnet.social
6/6 So remember, the "M" for multiplication in the mnemonics (BEDMAS, PEMDAS, whatever) refers LITERALLY to multiply signs. If there's no multiply sign, then it's NOT "multiplication", it's a Term. If there's a bracketed term which has a coefficient, then the coefficient has to be distributed, and that's part of solving Brackets/obeying The Distributive Law. Anyone who says anything different to that is just #LoudlyNotUnderstandingThings #MathsIsNeverAmbiguous #DontForgetDistribution
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5/9 So let's get to the #poll results... https://dotnet.social/@SmartmanApps/111100746644253462 The first and last option were split evenly, which was expected - when-ever people claim that the expression is ambiguous, and that "you need to add brackets", they usually go for one of those 2 options (and sometimes 8÷(2*(1+3)) in the case of the last). First I want to re-iterate that the expression is NOT ambiguous - #MathsIsNeverAmbiguous #DontForgetDistribution - but I'll play Devil's Advocate... then debunk... ;-)
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@DevWouter@s.poweredbydev.com @mattgoldman@mastodon.social both got the correct answer of 1 - well done! Let's look at the correct working out, then delve into where people go wrong with their #Maths #math 8/2(1+3) =8/(2*1+2*3) =8/(2+6) =8/8 =1 Also acceptable is... 8/2(1+3) =8/2(4) =8/(2*4) =8/8 =1 If you've seen someone say that it's ambiguous, it isn't - we shall see in coming weeks that #MathsIsNeverAmbiguous they have simply forgotten one or more #Mathematics rules First, #DontForgetDistribution the Distributive Law...
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