Digital Garden
Search
Ctrl
+
K
Digital Garden
Search
Ctrl
+
K
Math
Calculus
Differential Equations
Bernoulli equation
Bessel's Equation
Differential Equations
Exact Differential
First Order Differential
Frobenius series
Homogeneous Euler-Cauchy equation
Homogeneous n-th order ODE
Homogeneous Second Order ODE
Legendre's Equation
Non-homogeneous second order ODE
Power Series
Reducible Second Order ODE
Reduction of order
System of Differential Equations
Wronskian and related
Differential Equations
Integration
Jacobians
Multiple integrals
Partial Derivatives
Physics
Coordinate systems
Eulers Equations of motion
Forced Harmonic Oscillator
Harmonic Oscillator
Physics
Relativity
Rigid Body motion
Rotating Frames and Fictitious Forces
Tennis Racket Theorem
Transport Theorem
Vector Operator Theorems
Vector Operators
Programming
Algorithms
A* algorithm
Dijkstra's Algorithm
Dutch National Flag Algorithm
Floyd-Warshalls Algorithm
Heap Sort
Kadane's Algorithm
Kruskal's Algorithm
Prim's Algorithm
Warshalls Algorithm
Zobrist Hashing
Data Structures
B Trees
Graphs
Heap
Trees
Idea
Assembly line defense
LLM SLOP
Machine Learning
Machine Learning Formulas
Multiclass SVM Loss
Regularization
Weight Initialization
misc
A* admissibility
Programming Misc
Car mechanics
Class Blueprint in C++
Hashing and Hash tables
Homomorphic Encryption
Lambda Functions
Static and Inline in C++
Welcome to my Garden, Visitor!
Enter your search text in the box above
Select a result to preview
Bernoulli equation
#math
$$y' + p(x)y = r(x)y^\lambda$$
for
λ
=
0
,
1
it is linear and easy to solve, but when it's not, it can be made linear by substituting
y
1
−
λ
Continue Reading
Powered by Forestry.md