3) Find the complete integral of p^3+q^3=27Z.
−27z+q3+p3− 27 z + q 3 + p 3−27z+q3+p3
(−27z+q3+p3)x+C( − 27 z + q 3 + p 3 ) x + C(−27z+q3+p3)x+C
∫(p3+q−27z+3)dp=p(p3+4q−108z+12)4\int{\left(p^{3} + q - 27 z + 3\right)d p} = \frac{p \left(p^{3} + 4 q - 108 z + 12\right)}{4}∫(p3+q−27z+3)dp=4p(p3+4q−108z+12)
answer;
∫(p3+q−27z+3)dp=p(p3+4q−108z+12)4+C\int{\left(p^{3} + q - 27 z + 3\right)d p}=\frac{p \left(p^{3} + 4 q - 108 z + 12\right)}{4}+C∫(p3+q−27z+3)dp=4p(p3+4q−108z+12)+C
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