Bestimmen Sie das Integral von Funktionen:
\(x_1=\dfrac{x^2}{x^2 +1} \)
\(x_2=\cos^3 x\cdot 3\tan x \)
\(x_3=9\sqrt{3x+5} \)
\(\int x_1 \ dx=\) ❌ \(,\int x_2 \ dx=\) ❌ \(,\int x_3 \ dx=\) ❌
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\(x-\arctan x +c\)
\(x-\arctan x +c\)
\(x-\arcsin x +c\)
\(x-\arcsin x +c\)
\(x-\arccos x +c\)
\(x-\arccos x +c\)
\(-\cos^3 x +c\)
\(-\cos^3 x +c\)
\(\cos^3 x +c\)
\(\cos^3 x +c\)
\(-\sin^3 x +c\)
\(-\sin^3 x +c\)
\(2(3x+5)\sqrt{3x+5} +c\)
\(2(3x+5)\sqrt{3x+5} +c\)
\(3(3x+5)\sqrt{3x+5} +c\)
\(3(3x+5)\sqrt{3x+5} +c\)
\(2(3x+5)\sqrt[3]{3x+5} +c\)
\(2(3x+5)\sqrt[3]{3x+5} +c\)
