First Order De
Easymathematics
The order of the differential equation d²y/dx² + 3(dy/dx) + 2y = 0 is
Select the correct option:
Solution
Incorrect! Answer:
2
- Definition of Order: The order of a differential equation is the order of the highest derivative appearing in the equation.
- Identify Derivatives:
- First derivative: dxdy
- Second derivative: dx2d2y
- Determine Highest Order: The highest derivative present is dx2d2y, which is of order 2.
- Note: The 'degree' would be 1 because the highest derivative is raised to the power of 1.
🔒 Solution Hidden from View
Submit your answer to unlock the detailed step-by-step solution.
More first order de Practice Questions
EasyJEE_MAIN
The differential equation dy/dx = x/y represents
The differential equation dy/dx = x/y represents
View Solution→
EasyJEE_MAIN
The degree of the differential equation (dy/dx)³ + 2(dy/dx)² + y = 0 is
The degree of the differential equation (dy/dx)³ + 2(dy/dx)² + y = 0 is
View Solution→
MediumJEE_MAIN
The solution of dy/dx = y is
The solution of dy/dx = y is
View Solution→
MediumJEE_ADVANCED
The solution of dy/dx + y = 0 with initial condition y(0) = 1 is
The solution of dy/dx + y = 0 with initial condition y(0) = 1 is
View Solution→
About This Question
- Subject
- mathematics
- Chapter
- differential equations
- Topic
- first order de
- Difficulty
- Easy
- Year
- 2025
This easy difficulty mathematics question is from the chapter differential equations, covering the topic of first order de. It appeared in the 2025 exam. Practice this and similar questions to strengthen your understanding of differential equations concepts.
Looking for more practice? Explore all mathematics questions or browse differential equations questions on RankGuru.