Let f : rn → rn be twice continuously differentiable. assume that f(x∗) = 0 and the jacobian df(x∗) is nonsingular. show that the newton algorithm converges to x∗ double exponentially fast if the initial value is close enough to x∗.

42.4

step-by-step explanation:

convert to decimal

answer would be 8.64 or s = 11π/4 inches

step-by-step explanation:

s = r θ  

where s = arc length  

r = radius = 3 inches  

θ = central angle in radians = ( π /180)*165  

s = 3(π/180)*165  

= 8.64 inches

step-by-step explanation:

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