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~HW1_1_Sol

# ~HW1_1_Sol - ECEN-646 Homework 1 Part 1 Solutions 1 C...

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Unformatted text preview: ECEN-646 Homework 1, Part 1 Solutions 1 C ¸inlar Exercise (4.1), Chapter 1 (a) Ω = { ( N,N,N ) , ( N,N,D ) , ( N,D,N ) , ( N,D,D ) , ( D,N,N ) , ( D,N,D ) , ( D,D,N ) , ( D,D,D ) } (b) A = { ( D,N,N ) , ( D,N,D ) , ( D,D,N ) , ( D,D,D ) } B = { ( N,D,N ) , ( N,D,D ) , ( D,D,N ) , ( D,D,D ) } B ∪ C = { ( N,N,D ) , ( D,N,D ) , ( N,D,N ) , ( N,D,D ) , ( D,D,N ) , ( D,D,D ) } A ∪ C = { ( N,N,D ) , ( N,D,D ) , ( D,N,N ) , ( D,N,D ) , ( D,D,N ) , ( D,D,D ) } A ∪ B ∪ C = { ( N,D,N ) , ( N,N,D ) , ( N,D,D ) , ( D,N,N ) , ( D,N,D ) , ( D,D,N ) , ( D,D,D ) } A ∩ B = { ( D,D,N ) , ( D,D,D ) } A c ∩ B c ∩ C = { ( N,N,D ) } A ∩ B c ∩ C = { ( D,N,D ) } ( A ∪ B c ) ∩ C = { ( N,N,D ) , ( D,N,D ) , ( D,D,D ) } ( A ∩ C ) ∪ ( B c ∩ C ) = { ( N,N,D ) , ( D,N,D ) , ( D,D,D ) } 2 C ¸inlar Exercise (4.3), Chapter 1 ω = ( ω 1 ,ω 2 ), X ( ω ) = | ω 1 | , Y ( ω ) = | ω 2 | , Z ( ω ) = radicalBig ω 2 1 + ω 2 2 (a) X represents the distance from ω to the ordinate ( ω 1 = 0).= 0)....
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~HW1_1_Sol - ECEN-646 Homework 1 Part 1 Solutions 1 C...

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