2.4 MATLAB Implementation Problem 1 Let T1(t) =tº - 2t +3 10
Posted: Sat Feb 19, 2022 3:21 pm
- 2 4 Matlab Implementation Problem 1 Let T1 T To 2t 3 10 T 10 22 T 4cost 21t 3sin2nt 2 T 2 Sin T 23 T 1 (76.95 KiB) Viewed 39 times
- 2 4 Matlab Implementation Problem 1 Let T1 T To 2t 3 10 T 10 22 T 4cost 21t 3sin2nt 2 T 2 Sin T 23 T 2 (182.17 KiB) Viewed 39 times
can you guys use MATLAB to do it.
can you also add the codes
2.4 MATLAB Implementation Problem 1 Let T1(t) =tº - 2t +3 10 <t<10 22(t) = 4cost(21t – ) + + 3sin2nt - 2<t<2 sin(t) 23(t) = sinc(t) = X4(t) = e-at t a. Plot xi(t) and 22(t). b. Plot x3(t) for -26 <t<27 c. Plot e-at for a = 0.1, 1, 3 and 0 <t<10 on one plot. Use different colors or markers for each plot.
Problem 2 a. For the functions in Problem 1, plot their discrete versions using stem where n varies on the integers. = TT = x1(n) = n2 – 2n + 3 – 10 <n<10 x2(n) = 4cost(2an 5-) + 3sin2ntn – 2 <n< 2 sin(n) X3(n) = sinc(n) = – 5 <n< 5 x4(n) 0 <n<10 for a = 0.1, 1,3 = n can =e For each of the above functions compare the graphs of Problem 1 and their corresponding samples in Problem 2 by plotting both on the same plot.
Posted: Sat Feb 19, 2022 3:21 pm
- 2 4 Matlab Implementation Problem 1 Let T1 T To 2t 3 10 T 10 22 T 4cost 21t 3sin2nt 2 T 2 Sin T 23 T 1 (76.95 KiB) Viewed 39 times
- 2 4 Matlab Implementation Problem 1 Let T1 T To 2t 3 10 T 10 22 T 4cost 21t 3sin2nt 2 T 2 Sin T 23 T 2 (182.17 KiB) Viewed 39 times
can you also add the codes
2.4 MATLAB Implementation Problem 1 Let T1(t) =tº - 2t +3 10 <t<10 22(t) = 4cost(21t – ) + + 3sin2nt - 2<t<2 sin(t) 23(t) = sinc(t) = X4(t) = e-at t a. Plot xi(t) and 22(t). b. Plot x3(t) for -26 <t<27 c. Plot e-at for a = 0.1, 1, 3 and 0 <t<10 on one plot. Use different colors or markers for each plot.
Problem 2 a. For the functions in Problem 1, plot their discrete versions using stem where n varies on the integers. = TT = x1(n) = n2 – 2n + 3 – 10 <n<10 x2(n) = 4cost(2an 5-) + 3sin2ntn – 2 <n< 2 sin(n) X3(n) = sinc(n) = – 5 <n< 5 x4(n) 0 <n<10 for a = 0.1, 1,3 = n can =e For each of the above functions compare the graphs of Problem 1 and their corresponding samples in Problem 2 by plotting both on the same plot.