Problem #2: Problem #2: (2, 4ñ, 1) E R³ and let ƒ : R³ → R be a C¹ function such that af 0x2 () = 6 Calculate the trace

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Problem 2 Problem 2 2 4n 1 E R And Let F R R Be A C Function Such That Af 0x2 6 Calculate The Trace 1 (62.6 KiB) Viewed 11 times

Problem #2: Problem #2: (2, 4ñ, 1) E R³ and let ƒ : R³ → R be a C¹ function such that af 0x2 () = 6 Calculate the trace of the Jacobian matrix tr(DF) evaluated at the point p' for the function F : R³ → R³ defined by x² + x² Let p = ƒ(P) = 3, of(F) F(x) = 11, 9 -xx cos(9x₂) f(x) () = 11, (Recall that the trace of a matrix is the sum of its diagonal entries.)