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Mathematician Finds Easier Way to Solve Quadratic Equations
04-28-2024, 12:37 AM
Post: #18
RE: Mathematician Finds Easier Way to Solve Quadratic Equations
(04-27-2024 09:02 PM)Albert Chan Wrote:  
(04-27-2024 08:21 PM)Rolief_Rechner Wrote:  The formula is derived by completing the square.
It was checked with Wolfram Alpha, attached.

This is where it get wrong. (x + y)^2 = x^2 + 2 xy + y^2

a*x^2 + b*x + c = 0
x^2 + (b/a)*x + (c/a) = 0
x^2 + (b/a)*x + (b/(2a))^2 = (b/(2a))^2 - (c/a)
(x + b/(2a))^2 = (b/(2a))^2 - (c/a)

x = -b/(2a) ± √((b/(2a))^2 - (c/a))

That is what I ended up with also.
It is simpler than what most textbooks have.
Once I stumbled upon this, loved it.
Regards - RR
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RE: Mathematician Finds Easier Way to Solve Quadratic Equations - Rolief_Rechner - 04-28-2024 12:37 AM



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