Essay Functional Equation for the Periodic Signal – Partial Amplitudes of the Spectral Components – Physics Assignment Help

Assignment Task:

QUES 1:

Written calculations are permitted for task 1, but not required.
They are wanted numerical solution values.
The following periodic signal is given:
 

1a. What is the frequency of •• 1( ••)?
1b. What is the DC component of •• 1( ••)?
1d. What is the rectifying value of •• 1( ••)?
 

QUES 2:

You measure the impulse response shown on a system h (••): 15

As an input signal •• 1( ••) serves a pulse signal with the adjacent time curve:

2a. Set the time functions of h (••) and •• 1( ••) on.
2b. To calculate The output signal •• 2 ( ••) of the system using the convolution in the time domain.

QUES 3:

3a. Give the functional equation for the periodic signal •• (••) symbolically and numerically.

3b. The signal •• (••) •• (••) •• (••) •• (••) •• (••) •• (••) is on an ideal low pass with a cutoff frequency of is on an ideal low pass with a cutoff frequency of is on an ideal low pass with a cutoff frequency of is on an ideal low pass with a cutoff frequency of is on an ideal low pass with a cutoff frequency of is on an ideal low pass with a cutoff frequency of •• •• = 4.5 •••••• 4.5 •••••• 4.5 •••••• 4.5 •••••• 4.5 •••••• 4.5 ••••••
given.
Enter all frequencies contained in the output signal •• •• numerically to (if necessary including DC component, in each case numerically).

3c. Enter the partial amplitudes of the spectral components contained in the output signal approximately numerically (if necessary including a direct component, a rough calculation is sufficient).

QUES 4:

4a. Find out •• (••) using the kinked line method.

QUES

5a. Enter the zero and pole positions of •• (••) on. 5a.
Enter the time constants of the system.
5b. Sketch the Bode diagram (amplitude and phase response) of the system.
You don’t need to derive your sketch. However, please remember the correct diagram labels and labeling of the corner frequencies.