## ez

Solution: Volume of **ellipsoid**: V = 4/3 × π × a × b × c V = 4/3 × π × 21 × 15 × 2 V = 2640 cm3 Example 2: The **ellipsoid** whose radii are given as r1 = 9 cm, r2 = 6 cm and r3 = 3 cm. Find the volume of **ellipsoid**. Solution: Radius (r1) = 9 cm Radius (r2) = 6 cm Radius (r3) = 3 cm The volume of the **ellipsoid**: V = 4/3 × π × r1 × r2 × r3. The volume of **Prolate** **Ellipsoid** is Volume of **Prolate** **Ellipsoid** = (4/3) × π × a × b × b Example: Given the length of semi-axes are 5cm, 6cm, 4cm So the volume of the **ellipsoid** is V = (4/3) × π × a × b × c = (4/3) × π × 5 × 6 × 4 = 430/3 = 160 Hence the volume of the **ellipsoid** is 160 Determining the volume of the **ellipsoid**. **Ellipsoid** is a sphere-like surface for which all cross-sections are ellipses. Ellipsoids. Equation of standard **ellipsoid** body in xyz coordinate system is. , where a - radius along x axis, b - radius along y axis, c - radius along z axis. What is the difference between oblate and **prolate**? As adjectives the difference between **prolate** and oblate. Jan 22, 2021 · In order to establish the effect of preferential orientation on suspension drag, in this work PRS is performed for flow through suspensions of **prolate** ellipsoids with aspect ratios of 10 and 2.5. Solid fractions from 0.1 to 0.3 and Reynolds numbers from 10 to 200 are considered.. A computer program which uses two diﬀerent Physical Optics (PO) approaches to calculate the Radar Cross Section (RCS) of perfectly conducting planar and spherical structures is developed. Comparison of these approaches is aimed in general by means of accuracy and eﬃciency. Given the certain geometry, it is ﬁrst meshed using planar triangles. Dependence of the maximal intensity of the EF in the vicinity of the conductive rod on its height h: 1 - numerical calculation by using the described approach; 2 - dependence [E.sub.max]=[E.sub.0] H/R; 3, 4 - analytical solutions for conductive **prolate** **ellipsoid** at a distance from the top l=0 (3) and l=R=0.1 m (4); 5-polynomial approximation of the curve I.