Evaluate the following integrals using the properties of the impulse function and obtain the integrated results for a given value of the constant, k given in the quiz. (ii) (iv) 1 2 +00 k = S -0 Multiple-choice Answers: 3 4 5 -(k+1)/k) x 8(t-1)dt 1 = (t-1) x 8(kt/(k+ 1) (k+1)/k)dt 13 = [exp(-t+1) + sin(kt/(k+1)] 8(t (k+1)/k)dt [exp(-t + 1) + sin(kut/(k+1)] 8(t - (k+1)/k)dt Is 1s = f[exp(-(2k + 1) t+1)] x 8'(t - (2k + 1))dt 14 = (i) I +00 -00 -3 kt (k+1) -3 (ii) I (iii) I3 (iv) 14 (vi) Is