The Solution of the Eigenvalue Problem $r R ^ { \prime \prime } + R ^ { \prime } + r \lambda R = 0 , R ( 0 )$

question 6

Multiple Choice

The solution of the eigenvalue problem $r R ^ { \prime \prime } + R ^ { \prime } + r \lambda R = 0 , R ( 0 )$ is bounded, $R ^ { \prime } ( 3 ) = 0$ is $\left( J _ { 0 } ^ { t } \left( z _ { n } \right) = 0 \right)$

• A) \(\lambda = z _ { n } ^ { 2 } , R = J _ { 0 } \left( z _ { n } r \right) , n = 1,2,3 , \ldots\)
• B) \(\lambda = z _ { n } ^ { 2 } / 9 , R = J _ { 0 } \left( z _ { n } r / 3 \right) , n = 1,2,3 , \ldots\)
• C) \(\lambda = z _ { n } , R = J _ { 0 } \left( z _ { n } r \right) , n = 1,2,3 , \ldots\)
• D) \(\lambda = z _ { n } / 3 , R = J _ { 0 } \left( z _ { n } r / 3 \right) , n = 1,2,3 , \ldots\)
• E) \(\lambda = z _ { n } , R = J _ { 0 } ( r ) , n = 1,2,3 , \ldots\)

---

Definitions:

Profit-Maximizing

A strategy or process in which a company aims to achieve the highest possible profit through adjusting variables like production levels, pricing, and product mix.

Output

Output refers to the quantity of goods or services produced by a firm or economy within a specified period.

Housing Development

Housing Development is the process of constructing a new residential area, which may include homes, apartments, and other infrastructure like parks and schools.

Profit-Maximizing

A strategy or process undertaken by a firm to yield the highest possible profit, often through adjusting output or pricing.