☑️It - Differential Equations (Clontz)

☑️It

Differential Equations (Clontz)
Bank Home
C1 - Homogeneous first-order linear IVP C2 - Non-homogeneous first-order linear ODE C3 - Homogeneous second-order linear ODE C4 - Homogeneous second-order linear IVP C5 - Non-homogeneous second-order linear ODE D1 - Discontinuous functions and distributions D2 - Laplace transforms from formula and definition D3 - Inverse Laplace transforms D4 - Using Laplace transforms to solve IVPs F1 - Direction fields for first-order ODEs F2 - Separation of variables F3 - Techniques for linear IVPs F4 - Implicit solutions for exact IVPs F5 - Substitution strategies X1 - Linear ODE systems X2 - Existence/uniqueness theorem for linear IVPs X3 - Existence/uniqueness theorem for first-order IVPs
Linear Algebra for Team-Based Inquiry Learning
Bank Home
E1 - Linear systems, vector equations, and augmented matrices E2 - Reduced row echelon form E3 - Solving linear systems V1 - Vector spaces V2 - Linear combinations V3 - Spanning sets V4 - Subspaces V5 - Linear independence V6 - Basis identification V7 - Basis of a subspace V8 - Polynomial and matrix spaces V9 - Homogeneous systems A1 - Linear maps A2 - Standard matrices A3 - Image and kernel A4 - Injectivity and surjectivity M1 - Multiplying matrices M2 - Row operations as matrix multiplication M3 - Invertible matrices M4 - Finding a matrix inverse G1 - Row operations and determinants G2 - Determinants G3 - Eigenvalues G4 - Eigenvectors

Differential Equations (Clontz)

Choose an objective below for example exercises.

C1 - Homogeneous first-order linear IVP
C2 - Non-homogeneous first-order linear ODE
C3 - Homogeneous second-order linear ODE
C4 - Homogeneous second-order linear IVP
C5 - Non-homogeneous second-order linear ODE
D1 - Discontinuous functions and distributions
D2 - Laplace transforms from formula and definition
D3 - Inverse Laplace transforms
D4 - Using Laplace transforms to solve IVPs
F1 - Direction fields for first-order ODEs
F2 - Separation of variables
F3 - Techniques for linear IVPs
F4 - Implicit solutions for exact IVPs
F5 - Substitution strategies
X1 - Linear ODE systems
X2 - Existence/uniqueness theorem for linear IVPs
X3 - Existence/uniqueness theorem for first-order IVPs