1. (5 points) Consider the signal 1 x(t): [u(ta)u(ta)] for finite a € R, a > 0 2a Compute the energy and power of the signal and determine if it is an energy signal, power signal, or neither.

Find the absolute and relative error of the following. a)The approximate value of e is used as 2.718. Calculate the absolute error and the relative error margin accordingly. b) P=3.1415927 and this value is given as an approximate result of p=3.1416. Calculate the absolute error and relative error margin accordingly.

We encouted different types of signals every day, 1) what is contineous signal? Show an example of contineous signals in your experience. 2) What is a discrete time signal? Show an example of discrete time signals in your life. 3) What is a random signal? Show an example of random signals in your life. For the toolbar, press ALT+F10 (PC) or ALT+FN+F10 (Mac). BIUS Paragraph Arial 10pt 三 = x? X2 8 深 T Te ABC Ω - 田田国 Ť (} !!! !!!

Problem 1: Classify the following signals as energy or power signals, and find the normalized energy or normalized power of each: e. The signal shown in the following figure. 1 e-t/10 ー元 f. f(t) = e-2ltlcos(10t).

1.21. A continuous-time signa! xtt) is shown in Figure P1.21. Sketch and label carefully each of the folkowing signals: (a) xt - 1) (b) x(2 - 1) (e) [x(t) + x(-nJuit) (c) (21 + 1) (d) x(4 - ) 1.22. A discrete-time signal is shown in Figure P1.22. Sketch and label carefully each of the foliowing signals: (a) x[n - 4] (d) z[3n + 11 (b) x(3 - n) (e) x[nJu[3 - n) (c) x[3n] (n x[n - 218[a – 2) -2 -1 e Figure P1.21 Figure P1.22 bd2f79d98_assig 1(S&S).docx 1/1 II

?Which signals are function of time Deterministic signal O Random & Deterministic signal O None of the mentioned,

Classify this signal: A color movie, according to whether they are: one dimensional or multi dimensional: single or multichannel: continuous time or discrete time: analog or digital (in amplitude):

1. Consider the function of 3 variables specified with the following sum of products (SOP) form. F(X, Y, Z) = XY'Z'+ X'Y a) Specify the function with a canonical SOP form. Use minterm numbers. Minterm numbers can be identified using product terms presented with "0-1-dash" notation. b) Specify the function with a canonical product of sums (POS) from. Use Maxterm numbers. c) Minimize the function using K-map: obtain the minimal SOP and POS forms for the function.

Please solve this question step by step and in clear writing. I want to learn how to do these types of questions. Dont type it as the solutions gets cropped upon loading. Thanks!