TinspireApps Youtube Channel TinspireApps on Tiktok TinspireApps on Facebook TinspireApps on Instagram Calculus Made Easy Review from Collegeboard.com Secure Payment using Venmo, Paypal,Credit Card, Skrill


Transforms Made Easy

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.




Secure Payment using Venmo, Paypal,Credit Card, Skrill


During the PayPal checkout, you may select GUEST checkout to use your preferred payment option other than Paypal. After payment is made you will be sent an email containing your app and key.
At the end of the PayPal checkout, you will be sent an email containing your app and key. Read Installation Instructions

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 SERIES, TRANSFORMS & INVERSE

  • 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
  • Z TRANSFORMS & INVERSE

  • 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, ..
  • DISCRETE TIME FOURIER TRANSFORMS (DTFT)

  • of Number Sequence x[n]
  • x[n]=b^n*u[n]
  • x[n]=u[n]
  • x[n]=u[n-k]
  • x[n]=δ(n)
  • TRANSFER FUNCTIONS

  • 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) )
  • EXTRAS

  • 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

Slide Shows