11. Continuous-Time Fourier Transform, Problems With and Without Solutions

Bandpass filter formed by subtracting two ideal LPFs
Cascade connection of continuous-time systems
Create HPF by subtracting two frequency responses
Delay property of Fourier transforms
Filtering a Periodic Signal
Filtering a Periodic Signal Using Fourier Transforms
Filtering a line spectrum with lowpass filter
Find output from inverse Fourier transform
Find the Fourier Transform of a Half-Cycle of a Sine Wave
Find the Frequency Response of a Continuous-Time System
Finding Fourier Transforms and Inverse Transforms
Forward & inverse Fourier transforms
Forward Fourier transforms
Forward and inverse Fourier transforms
Fourier Transform and Inverse
Fourier series coefficients through LTI filter
Fourier series through LTI system
Fourier transform & Fourier Series
Fourier transform & frequency response from h(t)
Fourier transform analysis of demodulation
Fourier transform and inverse
Fourier transform and inverse with Gaussian
Fourier transform of 2 one-sided exponentials
Fourier transform of differentiated Gaussian
Fourier transform of finite-duration pulse
Fourier transform of sinc function impulse response
Fourier transform of triangular pulse
Fourier transforms of shifted impulses and sincs
Fourier transforms using the delay property
Frequency response filters input given as Fourier series
Frequency response filters periodic input with Fourier series
Frequency response when h(t) is sinc times cosine
Harder Fourier transforms
Ideal BPF filters input given as Fourier series
Impulse response & frequency response of cascaded systems
Inverse Fourier transforms
Inverse and forward Fourier transforms
Matching Fourier transforms and time signals
Matching signals with Fourier transforms
Miscellaneous Fourier transform puzzles
Output via the Fourier transform method
Output when filtering an impulse train
Periodic impulse train filtered with h(t) = sinc times cosine
Plots from MATLAB code
Sinusoidal response & step response of cascade
Sum of signals through LTI system
Using the Delay Property to Find Fourier Transforms