Solution_FIR Design - Problem 1: It is easily obtained that...

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Unformatted text preview: Problem 1: It is easily obtained that 525 . 2 = + = s p c , 15 . =- = s p , 005 . } , min{ = = s p . Therefore we have dB A 02 . 46 005 . log 20 10 =- = . For Hamming window, we can calculate that 44 3 . 44 15 . / 64 . 6 = = M . Therefore length of the filter will be 45. The window function and filter coefficients can be expressed as - = otherwises 44 ) 44 2 cos( 46 . 54 . ] [ n n n --- =- = otherwises 44 )] 44 2 cos( 46 . 54 . [ ) 22 ( )] 22 ( 525 . sin[ ] [ ] 2 [ ] [ n n n n n M n h n h d . The magnitude response is as follows. For Kaiser window, we can calculate that . 36 3 . 35 285 . 2 8 091 . 4 ) 21 ( 07886 . ) 21 ( 5842 . 4 . = - = =- +- = A M A A Therefore the window function and filter coefficients can be expressed as -- = otherwises 36 ) 091 . 4 ( } ] 18 / ) 18 [( 1 091 . 4 { ] [ 2 n I n I n...
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Solution_FIR Design - Problem 1: It is easily obtained that...

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