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f(x)=1/(3x+6)−6−5−4−3−2−10123456−3-2.5−2-1.5−1-0.500.511.522.53xy

Exercise

d4dx4(13x+6)\frac{d^4}{dx^4}\left(\frac{1}{3x+6}\right)

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Final answer to the exercise

(648(3x+6)3−12(54(3x+6)3+9(54x+108)(3x+6)2))(3x+6)8−24(54(3x+6)4−12(54x+108)(3x+6)3)(3x+6)7(3x+6)16\frac{\left(648\left(3x+6\right)^{3}-12\left(54\left(3x+6\right)^{3}+9\left(54x+108\right)\left(3x+6\right)^{2}\right)\right)\left(3x+6\right)^{8}-24\left(54\left(3x+6\right)^{4}-12\left(54x+108\right)\left(3x+6\right)^{3}\right)\left(3x+6\right)^{7}}{\left(3x+6\right)^{16}}

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d4dx4 (13x+6 )
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