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A
Atomisphere Alpha
posted the thread
3D Platinum Phi of the Speed of Light
in
Math Odds & Ends
.
THE PLATINUM FRAMEWORK: A MATHEMATICAL REVOLUTION By Mr. A. P. & Collaborators PART I: THE FOUNDATIONAL DISCOVERIES 1. The Golden...
Tuesday at 1:30 AM
J
jpanknin
replied to the thread
Polynomial Special Product Formula
.
Ah, didn't even catch that "differentiate" meaning. Apologies. This makes perfect sense with the two versions. Thank you.
Monday at 11:36 PM
BeachBanana
replied to the thread
Polynomial Special Product Formula
.
Likewise.
Monday at 11:33 PM
BeachBanana
replied to the thread
Polynomial Special Product Formula
.
I assume you mean "how to distinguish" between the two versions. "Differentiate" has different meanings in math. When using the...
Monday at 11:30 PM
J
jpanknin
replied to the thread
Polynomial Special Product Formula
.
@Dr.Peterson, this line makes sense where you show b = (-1). I was replying to @BeachBanana who wrote "Because b=1 not -1."
Monday at 11:04 PM
Dr.Peterson
replied to the thread
Polynomial Special Product Formula
.
Read the rest of what I wrote! (a - b)^2 = (a + (-b))^2 =a^2 +2a(-b) + (-b)^2= a^2 -2ab + b^2 Please explain what you mean by...
Monday at 10:57 PM
J
jpanknin
replied to the thread
Polynomial Special Product Formula
.
But if (a - b) = (a + (-b)), then how do you differentiate, especially in (a - b)^2 = a^2 -2ab + b^2?
Monday at 9:16 PM
J
jpanknin
reacted to
Dr.Peterson's post
in the thread
Polynomial Special Product Formula
with
Like
.
If a were 3y and b were -1, then you'd have (a - b)^2 = ((3y) - (-1))^2 =(3y)^2 - 2(3y)(-1) + (-1)^2 = 9y^2+6y+1. But that's (3y+1)^2...
Monday at 9:04 PM
J
jpanknin
replied to the thread
Polynomial Special Product Formula
.
That second line is what I needed. Thank you.
Monday at 8:32 PM
Dr.Peterson
replied to the thread
Polynomial Special Product Formula
.
If a were 3y and b were -1, then you'd have (a - b)^2 = ((3y) - (-1))^2 =(3y)^2 - 2(3y)(-1) + (-1)^2 = 9y^2+6y+1. But that's (3y+1)^2...
Monday at 5:58 PM
jonah2.0
replied to the thread
Polynomial Special Product Formula
.
Beer drenched reaction follows. Welcome back. Long time no see.
Monday at 5:57 PM
BeachBanana
replied to the thread
Polynomial Special Product Formula
.
b=1 works fine.
Monday at 5:35 PM
BeachBanana
replied to the thread
Polynomial Special Product Formula
.
Because b=1 not -1.
Monday at 5:21 PM
J
jpanknin
posted the thread
Polynomial Special Product Formula
in
Beginning Algebra
.
The formula is (a - b)^2 = a^2 - 2ab + b^2. For the following equation, why does the second term (-1) not get put into the formula as a...
Monday at 12:34 PM
T
Ted
replied to the thread
Calculus Exam Preparation: Complete Study Guide
.
I've approved this thread if the poster wishes to contribute further useful study guide information, but have removed unsolicited links...
Monday at 11:39 AM
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