The produce rule works the same way, but gaining intiution about these hyper volumes is tricky.
The produce rule works the same way, but gaining intiution about these hyper volumes is tricky.
A(x^2 + B/A x) +C= A[ (x+B/(2A))^2 - B^2/4A^2] + C
= A(x+B/(2A))^2 -[ (B^2 -4AC)/4A]=0
(x+B/(2A))^2= [B^2 - 4AC]/ (4A^2)
x =[ -B \pm \sqrt[B^2-4AC]] / 2A
A(x^2 + B/A x) +C= A[ (x+B/(2A))^2 - B^2/4A^2] + C
= A(x+B/(2A))^2 -[ (B^2 -4AC)/4A]=0
(x+B/(2A))^2= [B^2 - 4AC]/ (4A^2)
x =[ -B \pm \sqrt[B^2-4AC]] / 2A
I am very grateful for another gentle introduction!
I am very grateful for another gentle introduction!
A well-known mathematical fact is like a famous mathematician. Both are oxymoronic. Emphasis on "moron."
A well-known mathematical fact is like a famous mathematician. Both are oxymoronic. Emphasis on "moron."
"Summertime is Hear" (latter). Still don't neglect either repetoire. HAPPY BIRTHDAY!
"Summertime is Hear" (latter). Still don't neglect either repetoire. HAPPY BIRTHDAY!