Englisch Version: 7. Taylor series a.) f(x)= x^3+ x*y^2 b.) f(x)= cos(x)*sin(y) Expand f(x) around the point (1,1) to fi

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Englisch Version: 7. Taylor series a.) f(x)= x^3+ x*y^2 b.) f(x)= cos(x)*sin(y) Expand f(x) around the point (1,1) to fi

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Englisch Version 7 Taylor Series A F X X 3 X Y 2 B F X Cos X Sin Y Expand F X Around The Point 1 1 To Fi 1
Englisch Version 7 Taylor Series A F X X 3 X Y 2 B F X Cos X Sin Y Expand F X Around The Point 1 1 To Fi 1 (643.58 KiB) Viewed 17 times
Englisch Version: 7. Taylor series a.) f(x)= x^3+ x*y^2 b.) f(x)= cos(x)*sin(y) Expand f(x) around the point (1,1) to first order. Expand f(x) around the point (0, π/2) to first order. g(x) around the point (л/2, ë) to first order. c.) g(x)= cos(x)*sin(y)_Expand d.) f(x)= x^5*y^4 German version: Expand f(x) around the point (-1,1) to first order. 27. Taylorreihe a) ƒ(x) = x³+x-y² Entwickeln Sie f(x) um den Punkt (1, 1) bis zur 1. Ordnung. . b) f(x) = cos(x) sin(y) Entwickeln Sie f(z) um den Punkt (0,) bis zur 1. Ordnung. c) g() = cos(x) sin(y) Entwickeln Sie g(z) um den Punkt (,) bis zur 1. Ordnung. d) f(x) = x5.y² Entwickeln Sie f(x) um den Punkt (-1, 1) bis zur 1. Ordnung.
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