Find an upper bound for the magnitude |E| of the error in the approximation f(x, y) ≈ L(x, y) at the given point over the
given region R.
-$$f ( x , y , z ) = e ^ { 9 x + 7 y + 5 z } \text { at } ( 0,0,0 ) ; R : | x | \leq 0.1 , | y | \leq 0.1 , | z | \leq 0.1$$
A) $| E | \leq 34.3959$
B) $| E | \leq 27.7813$
C) $| E | \leq 29.7657$
D) $| E | \leq 31.7501$

Question

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The Answer of Find an upper bound for the magnitude |E| of the error in the approximation f(x, y) ≈ L(x, y) at the given point over the
given region R.
-$$f ( x , y , z ) = e ^ { 9 x + 7 y + 5 z } \text { at } ( 0,0,0 ) ; R : | x | \leq 0.1 , | y | \leq 0.1 , | z | \leq 0.1$$
A) $| E | \leq 34.3959$
B) $| E | \leq 27.7813$
C) $| E | \leq 29.7657$
D) $| E | \leq 31.7501$

Find an Upper Bound for the Magnitude |E| of the Error