Señales discretas - Control digital ejercicios PDF

Title Señales discretas - Control digital ejercicios
Course Mecatronica
Institution Universidad Politécnica de Querétaro
Pages 12
File Size 809.6 KB
File Type PDF
Total Downloads 69
Total Views 137

Summary

Control digital ejercicios...


Description

Ejercicios de Señales Discretas 1) Integral y la diferencia x ( n )=

{2

−n

0,∧n< 0 +3 n ,∧n ≥ 0

n -3 -2 -1 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20

x(n)

∑x(n)

Δx(n)

∇x(n)

0 0 -1 1 3.5 6.25 9.125 12.0625 15.03125 18.015625 21.007812 5 24.003906 3 27.001953 1 30.000976 6 33.000488 3 36.000244 1 39.000122 1 42.000061

0 0 -1 0 3.5 9.75 18.875 30.9375 45.96875 63.984375 84.992187 5 108.99609 4 135.99804 7 165.99902 3 198.99951 2 234.99975 6 273.99987 8 315.99993 9 360.99996 9 408.99998 5 459.99999 2 513.99999 6 570.99999 8 630.99999

0 0 2 2.5 2.75 2.875 2.9375 2.96875 2.984375 2.9921875 2.9960937 5 2.9980468 8 2.9990234 4 2.9995117 2 2.9997558 6 2.9998779 3 2.9999389 6 2.9999694 8 2.9999847 4 2.9999923 7 2.9999961 9 2.9999980 9 2.9999990 5 2.9999995

0 0 -1 2 2.5 2.75 2.875 2.9375 2.96875 2.984375 2.9921875

45.000030 5 48.000015 3 51.000007 6 54.000003 8 57.000001 9 60.000001

2.9960937 5 2.9980468 8 2.9990234 4 2.9995117 2 2.9997558 6 2.9998779 3 2.9999389 6 2.9999694 8 2.9999847 4 2.9999923 7 2.9999961 9 2.9999980 9 2.9999990

9

x(n)

700 600 500 400 300 200 100 0 0 -100

-5

2

5

x(n) ∑x(n) Δx(n) ∇x(n) 5

10

15

20

25

n

x ( n )=

{2

−n

0,∧n< 0 +5 n+n2 ,∧n≥ 0

x(n)

∑x(n)

∆x(n)

∇x(n)

-3 -2 -1 0 1 2 3 4 5 6

0 -2 -2 1 6.5 14.25 24.125 36.0625 50.03125 66.015625

0 -2 -4 -3 3.5 17.75 41.875 77.9375 127.96875 193.984375

0 -2 0 3 5.5 7.75 9.875 11.9375 13.96875 15.984375

7

84.007812 5 104.00390 6 126.00195 3 150.00097 7 176.00048 8 204.00024 4 234.00012 2 266.00006 1 300.00003

277.992187 5 381.996093 8 507.998046 9 657.999023 4 833.999511 7 1037.99975 6 1271.99987 8 1537.99993 9 1837.99996

-2 0 3 5.5 7.75 9.875 11.9375 13.96875 15.984375 17.992187 5 19.996093 8 21.998046 9 23.999023 4 25.999511 7 27.999755 9 29.999877 9 31.999939

n

8 9 10 11 12 13 14 15

33.999969 5 35.999984

17.992187 5 19.996093 8 21.998046 9 23.999023 4 25.999511 7 27.999755 9 29.999877 9 31.999939 33.999969

1 336.00001 5 374.00000 8 414.00000 4 456.00000 2 500.00000 1

16 17 18 19 20

9 2173.99998 5 2547.99999 2 2961.99999 6 3417.99999 8 3917.99999 9

7 37.999992 4 39.999996 2 41.999998 1 43.999999 500.00000 1

5 35.999984 7 37.999992 4 39.999996 2 41.999998 1 43.999999

4500 4000 3500 3000 2500

x(n) ∑x(n) ∆x(n) ∇x(n)

2000 1500 1000 500 0 -5

0

5

10

-500

2) Escalonado en magnitud

x ( n )=α 1 x (n )= x ( n )=

{4

−n

{

α 1=2

0,∧n< 0 2∗(2 +3 n),∧n ≥ 0 −n

0,∧n< 0 +6 n ,∧n≥ 0

15

20

25

1400 1200 1000

x(n)

800 �(� ) ∑�(� ) △�(� ) ∇x(n)

600 400 200 -5

0

0

5

10

-200

n

α 2=−3

x ( n )=α 2 x (n )= x ( n )=

{

0, ∧n< 0 −3∗(2−n+3 n),∧n≥ 0

0 {−6 0,−9∧n...


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