A=∫04(x3+2−x)dx=(x44+2x−2x33)∣04=A=\int_0^4 (x^3+2-\sqrt{x})dx=(\frac{x^4}{4}+2x-\frac{2\sqrt{x^3}}{3})|_0^4 =A=∫04(x3+2−x)dx=(4x4+2x−32x3)∣04=
=(444+2⋅4−2433)−(044+2⋅0−2033)==(\frac{4^4}{4}+2\cdot 4-\frac{2\sqrt{4^3}}{3})-(\frac{0^4}{4}+2\cdot 0-\frac{2\sqrt{0^3}}{3})==(444+2⋅4−3243)−(404+2⋅0−3203)=
=43+8−163=64+8−513=6623.=4^3+8-\frac{16}{3}=64+8-5\frac{1}{3}=66\frac{2}{3}.=43+8−316=64+8−531=6632.
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