Calculus tells us that we can find the locations of the extrema of a function g(x) by calculating the roots of its derivative g' (x). If we wanted to find the location of the extrema of g(x) using the Newton Raphson method, which of the following equations would be most useful for updating our root estimate? d (xn) g(xn) Xn+1 = Xn - g(æn) Xn+1 = Xn g (xn) d (xn) Xn+1 = xn - g" (xn) g' (xn) g (æn) Xn+1 = Xn -

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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Calculus tells us that we can fınd the locations of the extrema of a function
g(x) by calculating the roots of its derivative g (x).
If we wanted to find the location of the extrema of g(x) using the Newton
Raphson method, which of the following equations would be most useful for
updating our root estimate?
d (0n)
g(xn)
Xn+1 = xn
g(xn)
g (xn)
Xn+1 = xn
Xn+1 = Xn
g' (xn)
g" (xn)
Xn+1 = xn
Transcribed Image Text:Calculus tells us that we can fınd the locations of the extrema of a function g(x) by calculating the roots of its derivative g (x). If we wanted to find the location of the extrema of g(x) using the Newton Raphson method, which of the following equations would be most useful for updating our root estimate? d (0n) g(xn) Xn+1 = xn g(xn) g (xn) Xn+1 = xn Xn+1 = Xn g' (xn) g" (xn) Xn+1 = xn
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