Q261
Match List-I with List-II in regard to Fourier series of periodic f(t) and select the correct answer using the options given below: List-I (Properties) List-II (Characteristics of the trigonometric form) a. f(t) + f(-t) = 0 1. Even harmonics can exist b. f(t) - f(-t) = 0 2. Odd harmonics can exist c. f ( t ) + f ( t - T2 ) = 0 3. The dc and cosine terms can exist d. f ( t ) - f ( t - T2 ) = 0 4. sine terms can exist 5. cosine terms of even harmonics can exist
Match List-I with List-II in regard to Fourier series of periodic f(t) and select the correct answer using the options given below:
| List-I (Properties) | List-II (Characteristics of the trigonometric form) |
| a. f(t) + f(-t) = 0 | 1. Even harmonics can exist |
| b. f(t) - f(-t) = 0 | 2. Odd harmonics can exist |
| c. | 3. The dc and cosine terms can exist |
| d. | 4. sine terms can exist |
| 5. cosine terms of even harmonics can exist |
A.
a-4, b-5, c-3, d-1
B.
a-3, b-4, c-1, d-2
C.
a-5, b-4, c-2, d-3
D.
a-4, b-3, c-2, d-1
AnswerAnswer: Option D
Solution
Answer: Option D
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