Buy Ibrohim Abdivokhidov a coffee

Add a video message

Become a member

General Mentorship, Code Review, Support

$5
/month

This comprehensive mentorship is designed for anyone looking to advance in the tech industry. It covers a broad range of topics, including AI, software development, career growth, and personal branding. 

Online support via Google meet, Discord, Zoom and always happy to guide).

  • Support me on a monthly basis

  • Early access

See more

Happy 🫶

$5
/month

Join the 'Happy 🫶' to celebrate and support the fun and insightful content I create across LinkedIn and YouTube. Whether it's the engaging discussions, creative insights, or just the sheer enjoyment, your support at this level shows your appreciation and helps continue the joy and laughter.

  • Support me on a monthly basis

  • Unlock exclusive posts and messages

  • Shout out for new members

See more

Extras

Signals and Systems | Home Assignment 2 | MIT course

Topics covered in this assignment:

1. When the impulse response of a discrete-time LTI system is h[n] and the input
signal to the system is x[n] , determine the ouput signal y[n] of the system and fill
in the blanks for y[n].
2. Determine whether the following equations are;linear,casual,time-invariant
3. Consider a discrete-time system with impulse response; <....>: Find the integer A such that <....>
4. For the continuous-time periodic signal <....>. Determine the fundamental frequency w(o) and the Fourier series coefficients a(k) suchthat <....>
5. Consider an LTI system that is implemented as an RL circuit shown in the
figure below (R = 6 Ohm, L=15H). The input signal, x(t), is generated by the
current source and the output, y(t), is measured as current trough the
inductor. :
(a) Find the differential equation relating xt) and y(t).
(b) Determine the frequency response of this system by considering the output of
the system to inputs of the form x(t) = e^(iwr).
(c) Determine the output y(t) if x(t) = cos(t).


Correctness: 95%

Disclaimer: some answers could be wrong, use on your own risk.

$1.99