According to the American Mathematical Society and the American Physics Society, the answer is absolutely 1.
I’m not making any extrapolation here, I’m following practices that have been standard for far longer than the PEDMAS acronym - which you are attempting to retroactively apply.
Implicit multiplication, or juxtaposition, comes before division and explicit multiplication. It’s just harder to teach kids that when they’re starting out - they keep it to a simple acronym. But that’s the way it goes, like I say, you wouldn’t split 2x across the denominator in exactly the same way you wouldn’t split 2(2+2).
Juxtaposition only makes sense in this fashion when you’re using variables because of the way they’re read. It would absolutely be incorrect to attempt to use this kind of reasoning in a simple equation like the above, with no variables which need resolving. 2x is read as a single entity; 2(2+2) absolutely isn’t, and it is incorrect to treat it as such.
No it isn’t, you’re desperately trying to compensate for incorrectly reading a simple equation by applying variable-specific standards to simple numerical questions.
No, you have a misunderstanding of the application of rules regarding variables, which you’re trying to apply to simple equations as if there were an order of operations inserted in there. This equation inserted into virtually any calculator program of any sufficient complexity confirms the correct answer as 16. The fact is you, like many people, misread it, got the wrong answer (1), and are trying to cover your embarrassment by grasping at straws to justify your incorrect position.
It’s transparent and tedious, and I’m done bothering with you.
You’re right, it’s incredibly tedious. I’ve explained exactly how and why you’re not right, and even given you the middle ground by saying “it’s debated”. Yet you still cling to the misconception that you are right, and I am wrong.
Nevermind that we’re supposed to be arguing an idea here. Nevermind that I’ve provided sources that went all the way back into maths history to figure out exactly how things were always done. You have to be right, and you just cannot accept any reality where you’re even slightly wrong.
This equation inserted into virtually any calculator program of any sufficient complexity confirms the correct answer as 16.
Insert it into an American calculator, sure. I refer back to my (half-joking) comment about Americans butchering terminology.
If you check my comment history, you’ll see that my 1st or 2nd comment in this thread was me trying this in my own Casio calculator. As written, I get 1, then with explicit multiplication I get 16. Everything I’ve said here has been an evolution of my understanding of this weird (i before e…) quirk - which is in fact the very purpose of this meme.
Have a good one, and I genuinely hope you’re more open minded in your day to day life, for your own benefit.
According to the American Mathematical Society and the American Physics Society, the answer is absolutely 1.
I’m not making any extrapolation here, I’m following practices that have been standard for far longer than the PEDMAS acronym - which you are attempting to retroactively apply.
Implicit multiplication, or juxtaposition, comes before division and explicit multiplication. It’s just harder to teach kids that when they’re starting out - they keep it to a simple acronym. But that’s the way it goes, like I say, you wouldn’t split 2x across the denominator in exactly the same way you wouldn’t split 2(2+2).
Juxtaposition only makes sense in this fashion when you’re using variables because of the way they’re read. It would absolutely be incorrect to attempt to use this kind of reasoning in a simple equation like the above, with no variables which need resolving. 2x is read as a single entity; 2(2+2) absolutely isn’t, and it is incorrect to treat it as such.
It absolutely is correct, you were taught wrong.
No it isn’t, you’re desperately trying to compensate for incorrectly reading a simple equation by applying variable-specific standards to simple numerical questions.
Lmao you’re the desperate one here. I’ve got evidence backing it up, you have a “rule” a teacher taught you in grade school.
Next thing you’ll be telling me “i before e, except after c”.
No, you have a misunderstanding of the application of rules regarding variables, which you’re trying to apply to simple equations as if there were an order of operations inserted in there. This equation inserted into virtually any calculator program of any sufficient complexity confirms the correct answer as 16. The fact is you, like many people, misread it, got the wrong answer (1), and are trying to cover your embarrassment by grasping at straws to justify your incorrect position.
It’s transparent and tedious, and I’m done bothering with you.
You’re right, it’s incredibly tedious. I’ve explained exactly how and why you’re not right, and even given you the middle ground by saying “it’s debated”. Yet you still cling to the misconception that you are right, and I am wrong.
Nevermind that we’re supposed to be arguing an idea here. Nevermind that I’ve provided sources that went all the way back into maths history to figure out exactly how things were always done. You have to be right, and you just cannot accept any reality where you’re even slightly wrong.
Insert it into an American calculator, sure. I refer back to my (half-joking) comment about Americans butchering terminology.
If you check my comment history, you’ll see that my 1st or 2nd comment in this thread was me trying this in my own Casio calculator. As written, I get 1, then with explicit multiplication I get 16. Everything I’ve said here has been an evolution of my understanding of this weird (i before e…) quirk - which is in fact the very purpose of this meme.
Have a good one, and I genuinely hope you’re more open minded in your day to day life, for your own benefit.