Question 4: given a smooth function f: R² → R, there are precisely four degree 3 mono- mials in its Taylor expansion at

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Question 4: given a smooth function f: R² → R, there are precisely four degree 3 mono- mials in its Taylor expansion at

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Question 4 Given A Smooth Function F R R There Are Precisely Four Degree 3 Mono Mials In Its Taylor Expansion At 1
Question 4 Given A Smooth Function F R R There Are Precisely Four Degree 3 Mono Mials In Its Taylor Expansion At 1 (195.82 KiB) Viewed 14 times
Question 4: given a smooth function f: R² → R, there are precisely four degree 3 mono- mials in its Taylor expansion at some point (11). Three of these monomials are 0³f(7,-11). (x-7)³, 3! əzəyf(7,-11). (x-7)² (+11) 2! and d³f(7,−11). (y+11)³ 3! What's the fourth monomial? A dxd²f(7,—11). (x-7) (y+11)² 1! 2! B a,af(7,-11) (x-7)(y +11)². с aa²f(7,-11).
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