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    Exam 10: Sequences, Series, and Power Series
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    Determine All Values of the Constant Real Number K So\(\infty\)
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Determine All Values of the Constant Real Number K So ∞\infty∞

Question 97

Question 97

Multiple Choice

Determine all values of the constant real number k so that the Fourier series of the periodic function f(t) =  Determine all values of the constant real number k so that the Fourier series of the periodic function f(t)  =   , f(t + 4)  = f(t)  Converges to f(t)  for all t    (-  \infty ,  \infty ) . A)  only -2 B)  6 and -5 C)  - 2 and 6 D)  only 6 E)  -2 , -5 and 6 , f(t + 4) = f(t)
Converges to f(t) for all t  Determine all values of the constant real number k so that the Fourier series of the periodic function f(t)  =   , f(t + 4)  = f(t)  Converges to f(t)  for all t    (-  \infty ,  \infty ) . A)  only -2 B)  6 and -5 C)  - 2 and 6 D)  only 6 E)  -2 , -5 and 6 (- ∞\infty∞ , ∞\infty∞ ) .


A) only -2
B) 6 and -5
C) - 2 and 6
D) only 6
E) -2 , -5 and 6

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