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f(x)=x^4(3x+7)^(1/2)−6−5−4−3−2−10123456−3-2.5−2-1.5−1-0.500.511.522.53xy

Exercise

∫x43x+7dx\int x^4\sqrt{3x+7}dx

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Final answer to the exercise

2(3x+7)112673+−56(3x+7)92187+2881(3x+7)7+−2744(3x+7)51215+4802(3x+7)3729+C0\frac{2\sqrt{\left(3x+7\right)^{11}}}{2673}+\frac{-56\sqrt{\left(3x+7\right)^{9}}}{2187}+\frac{28}{81}\sqrt{\left(3x+7\right)^{7}}+\frac{-2744\sqrt{\left(3x+7\right)^{5}}}{1215}+\frac{4802\sqrt{\left(3x+7\right)^{3}}}{729}+C_0

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tan⁡(y)=ex+c\tan\left(y\right)=e^x+c
∫x4√3x+7dx
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