find the fourier series for the piecewise n(t) = 2t+1 for 0 <= t <1, 3e^(-3(t-1)) 1 <= t <2

find the fourier series for the piecewise n(t) = 2t+1 for 0 <= t <1, 3e^(-3(t-1)) 1 <= t <2

Find the Fourier transform of f (t) = 1- |t| if |t|< 1; 0 if |t| > 1 and prove ∫[from 0 to ∞] (sint/t)^4 dt= pi/3

Find the Fourier transform off (t) ={ 1, |t| < 1;0, |t| > 1.Hence evaluate the integral ∫ ∞0 sin tt dt

Select the correct recurrence relation for Tower of Hanoi?ans.T(n)= 2T(n-1)+2T(n)= 2T(n-2)+2T(n)= 2T(n)+1T(n)= 2T(n-1)+1 Previous Marked for Review Next

Find the Fourier transform off (t) ={ 1 − |t|, if |t| < 1;0, |t| > 1and hence deduce that∫ ∞0( sin tt)4dt = π3