- Chemical Engineering Basics - Section 1
- Chemical Engineering Basics - Section 2
- Chemical Engineering Basics - Section 3
- Chemical Engineering Basics - Section 4
- Chemical Engineering Basics - Section 5
- Chemical Engineering Basics - Section 6
- Chemical Engineering Basics - Section 7
- Chemical Engineering Basics - Section 8
- Chemical Engineering Basics - Section 9
- Chemical Engineering Basics - Section 10
- Chemical Engineering Basics - Section 11
- Chemical Engineering Basics - Section 12
- Chemical Engineering Basics - Section 13
- Chemical Engineering Basics - Section 14
- Chemical Engineering Basics - Section 15
- Chemical Engineering Basics - Section 16
- Chemical Engineering Basics - Section 17
- Chemical Engineering Basics - Section 18
- Chemical Engineering Basics - Section 19
- Chemical Engineering Basics - Section 20
- Chemical Engineering Basics - Section 21
- Chemical Engineering Basics - Section 22
- Chemical Engineering Basics - Section 23
- Chemical Engineering Basics - Section 24
- Chemical Engineering Basics - Section 25
- Chemical Engineering Basics - Section 26
- Chemical Engineering Basics - Section 27
- Chemical Engineering Basics - Section 28


Chemical Engineering Basics - Engineering
Q1: Runga-Kutta method is used to solve a/anA ordinary differential equation of nth order.
B simultaneous non-linear equation.
C linear differential equation.
D none of these.
ANS:B - simultaneous non-linear equation. A simultaneous non-linear equation is a system of equations where each equation is non-linear and involves multiple variables. In other words, it's a set of equations where the variables are related to each other in a non-linear fashion, and solving the system requires finding values for all variables that satisfy all equations simultaneously. Here's an example of a system of simultaneous non-linear equations: x^2 + y^2 = 25 \\ xy = 12 \end{cases} \] This system consists of two equations, both of which involve non-linear terms (e.g., \(x^2\), \(y^2\), and \(xy\)). The goal is to find values of \(x\) and \(y\) that satisfy both equations simultaneously. Solving simultaneous non-linear equations can be challenging, especially when there are multiple equations and variables involved. Analytical methods for solving such systems may not always be feasible, and numerical techniques like iterative methods or optimization algorithms are often employed to approximate solutions. Overall, simultaneous non-linear equations arise in various fields of science and engineering, and solving them accurately is essential for understanding complex systems and making predictions about their behavior. |


For help Students Orientation
Mcqs Questions
One stop destination for examination, preparation, recruitment, and more. Specially designed online test to solve all your preparation worries. Go wherever you want to and practice whenever you want, using the online test platform.