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Mathematics 16 Online
OpenStudy (anonymous):

numerical analysis Bairstow method why the first initial guess doesn't lead us to answer always ???

OpenStudy (experimentx):

*

OpenStudy (anonymous):

see u man

OpenStudy (anonymous):

@Mikael see this plz

OpenStudy (anonymous):

which we use for finding all roots of a polynomial...help would be appreciated

OpenStudy (anonymous):

how our initial guess increases the rate of convergence

OpenStudy (anonymous):

Ok I will have to read more and think. Basically there should be a procedure that deals with quadratic root troubles. Initial guess is small change , forget it. I have some idea but have to test it. Imagine that qudr. root is NOT quadratic root. How ? Several ways are possible - you invent, and I invent....

OpenStudy (anonymous):

Then we talk.

OpenStudy (anonymous):

in 1-2 days.

OpenStudy (anonymous):

thank u...i'll check this :)

OpenStudy (anonymous):

@mahmit2012

OpenStudy (anonymous):

Wait, @mukushla I think I might know.

OpenStudy (anonymous):

Bairstow's method relies on newton's method to calculate the quadratic's coeffs, right?

OpenStudy (anonymous):

yeah we extract quadratics from a polynomial and then solve for all of its roots...

OpenStudy (anonymous):

But newton's method essentially makes the assumption that \[\Delta y = \Delta x dy\]

OpenStudy (anonymous):

So if I have some function where the tangent line (dy/dx) has a slope negative to the actual secant line (delta y/delta x) that it's approximating, then you'll get farther from where you started.

OpenStudy (anonymous):

Ex:|dw:1349025207545:dw|

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