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Transforms Made Easy
Runs on handheld TI-Nspire CX and TI-Nspire CX CAS only. It does not run on computers!
Runs on handheld TI-Nspire CX and TI-Nspire CX CAS only. It does not run on computers!
App Purchase
Enter the last 8 digits of your 27-digit TI-Nspire's Product ID.
Located under 5:Settings → 4:Status → About
Sample ID: 1008000007206E210B0BD92F455
You would ONLY type in BD92F455.
Price:$49.95
Description
The most comprehensive Transforms Analysis APP for the Tinspire CX CAS.
FUNCTIONALITY & MENU ITEMS OF APP :
LAPLACE TRANSFORMS & INVERSE
- Solve 2. order Differential Equation using Laplace Transforms
- Find Transfer Function via Laplace Transforms
- Solve 3. order Differential Equation using Laplace Transforms
- Solve Integral Equation using Laplace Transforms
- Laplace Transform – Step by Step
- Laplace Transform of Piecewise Defined Functions
- Laplace Transform of Dirac Delta
- Laplace Transform of Unit Step
- Laplace Transform over given Interval
- Laplace Transform and RLC Circuit Analysis
- Table of Laplace Transforms
- Laplace Transform of Unit Step and Heavyside Functions
- Inverse Laplace Transform
- Inverse Laplace and Partial Fractions
- Table of Laplace Transforms
- Fourier Transform – Step by Step
- Fourier Transform – Basic Signals
- Fourier Transform – Unit Step Function
- Fourier Transform – Convolution
- Fourier Transform – Piecewise Functions
- Contour Integrals (Circle, SemiCircle)
- Inverse Fourier Transform – Step by Step
- Inverse Fourier Transform – Step by Step
- Table of Fourier Transforms
- Usual Fourier Series of Function over [-pi,pi]
- Fourier Series of Function over [a,b]
- Fourier Series of Function with 2 Pieces
- Fourier Series of Function with 3 Pieces
- Fourier Series of Function with 4 Pieces
- Fourier Series of Step Function
- Table of Z-Transforms
- Z Transform – Step by Step
- Z-Transform of u(n), a^n*u(n), n*a^n*u(n)
- Z-Transform of δ(n), -a^n*u(-n-1), a^n*u(n)+b^n*u(-n-1)
- Z-Transform of X(n)=n
- Z-Transform of X(n)=n^2
- Z-Transform of X(n)=a^n*u(n)
- Z-Transform of X(n)=a^n*u(n-1)
- Z-Transform of X(n)=a^n*u(n-2)
- Z-Transform of X(n)=n*a^n*u(n)
- Z-Transform of X(n)=b^n*u(-n-1)
- Z-Transform of X(n)=-b^n*u(-n-1)
- Z-Transform of X(n)= a^n*u(n)-b^n*u(-n-1)
- Z-Transform of X(n)= e^(a*x)*u(n)
- Z-Transform of X(n)= n*e^(a*x)*u(n)
- Z-Transform of X(n)= n^2*e^(a*x)*u(n)
- Z-Transform of X(n)= sin(a*x)*u(n)
- Z-Transform of X(n)= cos(a*x)*u(n)
- Z-Transform of X(n)= e^(a*x)*sin(w*n)*u(n)
- Z-Transform of X(n)= e^(a*x)*cos(w*n)*u(n)
- Inverse Z-Transforms – Step by Step
- Inverse Z-Transforms – via Partial Fractions
- Inverse Z-Transforms – via Polynomial Division
- Inverse Z-Transforms – via Residue/Contour Integral
- Inverse Z-Transforms of kz/(z-a), z^(-n), k*a*z/(z-a)^2, ..
- of Number Sequence x[n]
- x[n]=b^n*u[n]
- x[n]=u[n]
- x[n]=u[n-k]
- x[n]=δ(n)
- Find Transfer Function
- Convert: State Space to Transfer Function
- Find Magnitude (Amplitude) Response (LTIC)
- Find Phase Response (LTIC)
- Find System Output (Input x(t)=cos(a*t) )
- Partial Fraction Decomposition
- Polynomial Division
- Find Poles, Residues and their Sums
- Find Order of Poles
- Pole-Zero Plot
- Find Transfer Function
- State Space to Transfer Function
- Beta Function
- Gamma Function
- Gamma Distribution
FOURIER SERIES, TRANSFORMS & INVERSE
Z TRANSFORMS & INVERSE
DISCRETE TIME FOURIER TRANSFORMS (DTFT)
TRANSFER FUNCTIONS
EXTRAS
Slide Shows






