Mathematics, 06.09.2021 14:40, hdbvhf

Question: Find the area of the surface obtained by rotating the curve: x = t^3 , y = t^2 , 0 <= t <= 1 , about the x-axis. (My questions: how do you solve this by hand? can you explain your strategy in simple details? I lost it at the substitution of 'u', see pictures for the step-by-step solution in my papers. The final answer should be: ${2 \pi \over 1215} {(247 \sqrt{13}+64)}$

Question: Find the area of the surface obtained by rotating the curve: x = t^3 , y = t^2 , 0 <=

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Question: Find the area of the surface obtained by rotating the curve: x = t^3 , y = t^2 , 0 <= t...