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# Exam_2_1-1.jpg - EE 3 1200 R Communication Theory Midterm 1...

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Unformatted text preview: EE 3 1200 / R Communication Theory Midterm 1 1\ Name :\ Shihan Re-za 1 . D . # ( last four digits ) :\ 45 64 Note : ( 1 ) Close book; ( 2 ) No electronic device : ( 3 ) Time : 3: 30- 4: 45 pm; Date: 11/ 4/ 2014: Room: Harris 9\ 1 . Consider a DSB - SC signal with noise passes through a demodulator for SSB- SC signals. V , ( 1 ) 1 1 ( 1 ) V 2 ( 1 ) CAH ( X ) HBCD ) Vo ( 7) V . ( 1 ) The input signal plus noise is v , ( 7 ) = s , ( 1 ) + n , ( 1 ) where s, ( 1 ) = Am ( 7 ) cos Z *` f. I. M ( 1 ) = cos Z * f; I is the message signal with In < IN , carrier frequency is \$ 2 {~ , and noise ~ , ( 1 ) has power spectral density function G, (f ) = 17 . The local carrier is v ( 7 ) = 2 cos 2 * * f t . The carrier filter is H ( F ) = 4 for- f. - I'M S FS- f, and F. < < < f + FM , and HI ( S ) = 0 otherwise . The low pass filter is H & (F ) = O for I f Is. fir , and HI, (F ) = 0 otherwise . ( 2 ) ( 5% ) Draw H ( f ) and H * ( f ) . ( 6 ) ( 10%) Determine the signals s, ( 1 ) , \$2 ( 1) , and s, ( 1) at v , ( 1 ) , 1 2 ( 1) , and v.( 1 ), respectively .\ ( C ) ( 10% ) Draw power spectral density functions for noises ni ( 1 ) , 12 ( 1), and n, (1 ) at vi ( 7 ) , V 2 ( 1), and V, ( 7), respectively. ( d ) ( 15% ) Determine input SNR , output SNR , and figure of merit .\ 9 ) H ( -\$ ) = 4 - fc- firstE- fic` A H ( S ) 41 - fe - fm . - FC J C frafa_ f + 5 HB(S ) f < - I've - m b ) ` ( - 1 ) = S* ( + ) + ni(t )` Si ( + ) = Am ( 1 )` cogan fet m ( 4 ) = cos 2 17 Smith +\$ Si ( + ) = Acosentm + cos ZA fet 8 : * 5 m Si ( + ) [ 2 A COSATT ( Scuffm) t, 3, A `s 2 7 (8 + fm) t \$ 2 ( 4 ) = 2 Am ( f ) + 2 A COSE# ( 2 Sctfi'm)` `thin! !) sos an ``` 1 - 6...
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