iiia fourier series
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Multiple Choice QuestionsEngineering Mathematics - IIUnit III: Fourier series and Integral CalculusUnit IIIa:Type: Fourier series and Harmonic Analysis
Question 1
Fourier coefficient in the Fourier series of and is
Option A
Option B
Option C
Option D
Option E
Correct AnswerA
Explanation(Optional)
Difficulties2
Sub TopicIIIa
Question 2
Fourier coefficient in the Fourier series of and is
Option A
Option B
Option C
Option D
Option E
Correct AnswerC
Explanation(Optional)
Difficulties2
Sub TopicIIIa
Question 3
and period is . Fourier series is represented by , then Fourier coefficient is
Option A
Option B
Option C
Option D
Option E
Correct AnswerA
Explanation(Optional)
Difficulties2
Sub TopicIIIa
Question 4
For Half range cosine series of and period is . Fourier series is represented by , then Fourier coefficient is
Option A
Option B
Option C
Option D
Option E
Correct AnswerD
Explanation(Optional)
Difficulties2
Sub TopicIIIa
Question 5
Fourier series representation of periodic function is , then value of
Option A
Option B
Option C
Option D
Option E
Correct AnswerD
Explanation(Optional)
Difficulties2
Sub TopicIIIa
Question 6
The value of in Harmonic analysis of for the following tabulated data
0123456
918242826209
1
1
Option A
Option B
Option C
Option D
Option E
Correct AnswerA
Explanation(Optional)
Difficulties2
Sub TopicIIIa
Question 7
The value of in Harmonic analysis of for the following tabulated data
0306090120150180
09.214.417.817.311.70
0
0
0
Option A
Option B
Option C
Option D
Option E
Correct AnswerB
Explanation(Optional)
Difficulties2
Sub TopicIIIa
Question 8The value of in the Fourier series of f(x) = is
Option A) / n
Option B1/ n
Option C-1)
Option D
Option E
Correct AnswerD
Explanation(Optional)No Explanation
Difficulties2
Sub TopicIII a
Question 9The Fourier series for the functionf(x) = Contains only
Option A
Option BCosine term
Option CSine and cosine term
Option D
Option E
Correct AnswerB
Explanation(Optional)No Explanation
Difficulties2
Sub TopicIII a
Question 10The graph of odd function is symmetric about
Option AOpposite quadrant
Option Bx-axis
Option Cy-axis
Option D
Option E
Correct AnswerA
Explanation(Optional)No Explanation
Difficulties1
Sub TopicIII a
Question 11If f(x)=xsinx in the interval 0 then the fourier coeffitient in is
Option A-2
Option B-1
Option C0
Option D
Option E
Correct AnswerB
Explanation(Optional)No Explanation
Difficulties2
Sub TopicIII a
Question 12An example for a function which neither even nor odd
Option Axsinx
Option B
Option Ccosx
Option D
Option E
Correct AnswerB
Explanation(Optional)No Explanation
Difficulties1
Sub TopicIII a
Question 13If f(x) = 2 - in 0