Comment on I dunno
mindbleach@sh.itjust.works 1 day agoDude you’re not even hitting the right reply buttons anymore. Is that what you do when you’re drunk? It’d explain leading with ‘nope! I’ve said exactly what you accused me of.’
Comment on I dunno
mindbleach@sh.itjust.works 1 day agoDude you’re not even hitting the right reply buttons anymore. Is that what you do when you’re drunk? It’d explain leading with ‘nope! I’ve said exactly what you accused me of.’
SmartmanApps@programming.dev 1 day ago
Yes I am
Is that why you think I’m hitting the wrong buttons?
I have no idea what you’re talking about. Maybe stop drinking
No pretending - is is different - it’s why you get different answers to 8/2(1+3) (Distribution) and 8/2x(1+3) (Multiplication) 😂
That’s right.
The “contents OF THE BRACKETS”, done in the BRACKETS step , not the MULTIPLICATION step - there you go quoting proof that I’m correct! 😂
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That’s right, you can simplify then DISTRIBUTE, both part of the BRACKETS step, and your point is?
No, because you haven’t got any 😂
says person failing to give a single example of that EVER happenning 😂
I’ll take that as an admission of being wrong then. Thanks for playing
mindbleach@sh.itjust.works 1 day ago
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This is your own source - and it says, juxtaposition is just multiplication. It doesn’t mean E=mc^2^ is E=(mc)^2^.
Throwing other numbers on there is like arguing 1+2 is different from 2+1 because 8/1+2 is different from 8/2+1.
SmartmanApps@programming.dev 1 day ago
inside brackets. Don’t leave out the inside brackets that they have specifically said you must use - “Parentheses must be introduced”! 🤣 BTW, this is a 19th Century textbook, from before they started calling them PRODUCTS 🙄
No, it means E=mc² is E=mcc=(mxcxc)
I have no idea what you’re talking about 🙄
mindbleach@sh.itjust.works 23 hours ago
But you understand E=mc^2^ does not mean E=(mxc)^2^.
This is you acknowledging that distribution and juxtaposition are only multiplication - and only precede other multiplication.
In your chosen Introduction To Algebra, Chrystal 1817, on page 80 (page 100 of the PDF you used), under Exercises XII, question 24 reads (x+1)(x-1)+2(x+2)(x+3)=3(x+1)^2^. The answer on page 433 of the PDF reads -2. If 3(x+1)^2^ worked the way you pretend it does, that would mean 3=9.