Find a general solution for the lengths of the sides of the rectangular parallelepiped with the
largest volume that can be inscribed in the following ellipsoid
Find a general solution for the lengths of the sides of the rectangular parallelepiped with the
largest volume that can be inscribed in the ellipsoid defined by $x^2/a^2 + y^2/b^2 + z^2/c^2 = 1$, where a, b, and c are positive real constants. Definitions: A parallelepiped is a three dimensional object with 6 sides, all of which are parallelograms; inscribed means that the boundaries touch but do not cross.
Answer
Answers can only be viewed under the following conditions:
- The questioner was satisfied with and accepted the answer, or
- The answer was evaluated as being 100% correct by the judge.
1 Attachment
Kav10
2.1K
The answer is accepted.
Join Matchmaticians Affiliate Marketing
Program to earn up to a 50% commission on every question that your affiliated users ask or answer.
- answered
- 1432 views
- $7.00
Related Questions
- Evaluate $\iint_{R}e^{-x-y}dx dxy$
- Help formulating sine function
- Given $|f(x) - f(y)| \leq M|x-y|^2$ , prove that f is constant.
- You have a piece of 8-inch-wide metal which you are going to make into a gutter by bending up 3 inches on each side
- Can we use the delta-ep def of a limit to find a limiting value?
- Is the infinite series $\sum_{n=1}^{\infty}\frac{1}{n \ln n}$ convergent or divergent?
- Parametric, Polar, and Vector-Valued Equations for Kav10
- How do I negate the effect that the rotation of a plane has on a rectangle?
