Clear[x, y, z, f, r, s, t]; f[a_] 3-2 sin [2 s]; x[r_, s_, t_] = r f[s] sin [s]

Question

Clear[x, y, z, f, r, s, t]; f[a_] 3-2 sin [2 s]; x[r_, s_, t_] = r f[s] sin [s] cos [t], y[r_, s_, t_] = r f [s] sin [s] sin [t]; z[r_, s_, t_, ] = r f[s] cos[s]; skin=paranetrieplot 3D [[x[3, s, t], Y [3, s, t], z [3, s, t]}, (s, 0, pi), (t, 0, 2pi), Plotpoints rightarrow [30, 30], Boxed rightarrow False, Box Ratios rightarrow Automatic, viewpoint rightarow CHView, PlotRange rightarrow All, AxesLabel rightarrow (-x-, 'Y', -x-)}; |clear[gradx, grady, gradr, vxyx]; gradx [x_, s_, t_] = [D[x[x[r, s, t], r], D [x [r, s, t], s], D [x[r, s, t], t]}; grady [r_, s_, t_] = {D [Y [r, s, t], r] D [Y[r, s, t], s], D [Y[r, s, t], t]}, grad x[r_, s_, t_] = [D[z{r, s, t], r], D [z[r, s, t], D {x[x[r, s, t], t]}; vxyx [r_, s_, t_] = Factro [TrigReduce [Det: [{grad x [r, s, t], grady [r, s, t], grad z][r, s, t]}]]] -r^2 (30 cos [s] - 30 cos [3 s] - cos [5 s] + cos (7 x]-45 sin {s] - 9 sin [3 s] + 9 sin [5 s]) You have enough information to give a relatively painless calculation of the volume measurement of the solid whose outside skin is plotted above. SET UP the integral for this volument measurement. You do NOT need to solve this integral.

Explanation / Answer

Please upload a better quality image, this image is very difficult to read. Its also difficult to guess the data. Or else type the question itself with the image of the figure. Please send the image over my whatsapp number +918796612024 and i'll solve it over the app itself. Thank you! :)

Related Questions

Navigate

• Browse (All)
• Browse C
• Subjects

---

---

Integrity-first tutoring: explanations and feedback only — we do not complete graded work. Learn more.