17524 transformaty2 (2)

17524 transformaty2 (2)



330 Integral Eouamons and thetr Applic ations

Tablc B.2: (Conlinued)

F(s)

no

53.

a -JL A

e-l/« _ g-c/fe

(l+osKl+As)’

a — b

54.

1

1 A, •

—e "'sin co/

co

s2 + 2 bs + (b2 + io2)

55.

s

behl — ae“'

(s-a)(s-b)_

b — a

56.

1

sin at — at cos at

(i2 +a2)2

2 a*

57.

s

1 sin at

(s2 +a2)2

la

58.

s2

sin at Ą-at cos at

(i2 +a2)2

la

59.

s3

at .

cos at — — sin at 2

{.i2 + a2 )2

60.

s2-a2

t cos at

(s2 + a2)2

61.

1

o/cosli o/ — silili at

(*2 ~ fl2)2_

2 a3

62.

s

t sinh at

(s2 — a2)2

2 a

63.

s2

sinh at + at cosli at

(s2 — a2)2

2 a

64.

S3

. Qt t

cosli at 4- sinh at

(s2 - a2 )2

65.

s2 + o2

tcosh at

(s2 + o2)2

66.

1

(3 — a2/2) sin a/ — 3at cos at

(s2 + o2)3

8 a5

67.

s

/sino/ - at2 cos at

(s2+a2)2

8 a3

68.

s2

(1 + o2/2)sino/ - a/coso/

(i2 + a2 )3

8o3

69.

J3

3/sin o/+ o/2 cos a/

(s2 + o2)3

8a

70.

A'4

(3 — o2/2) sin at + 5at cos at

(s2 + a2)3

8 a

Table B.2: (Continued)

F(s)

/(O

71.

s5

(8 — a2/2) cos a/ — lat sin at

(s2 + a2)3

8

72.

3 s2 — a2

r2 sin at

(s2 + fl2)3

2a

73.

i3 — 3 a2s

1 ,

-r cos ar 2

(s2 + a2)3

74.

s3 — a2s (.v2 + a2)4

/3 sin at 24 a

75.

1

(3 + a2r2) sinh ar — 3at cosh ar

(.v2 — a2)3

8a5

76.

s

ar2 cosh ar — r sinh ar

(s2 — fl2)3

8a3

77.

S2

ar cosh at + (a2r2 — 1) sinh at

(,v2a2 )3

8 a3

78.

J3

3r sinh at + ar2 cosh ar

(i2 — fl2)3

8a

79.

(3 + a2r2) sinh ar + 5ar cosh at

(i2 — a2)3

8 ć/

80.

(8 + a2r2) cosh ar 4- 7ar sinh ar

(.v2 - a2)3

8

81.

3.ę2 + a2

r2 sinh at

(,v2 — a2)3

la

82.

i2 + 2a2

cos2 at

s(s2 + 4a2)

83.

s22 a2

cosh2 at

,v(.v2 — 4a2)

84.

la2

sin2 ar

s(s2 + 4a2)

85.

2a2

sinh2 ar

s(s2 — 4a2)

86.

1

e*'/2

3a2

1 -in co- l c-ial/1

i3 + a3

2 2

87.

s

eoi/2

co- i 73-in '^al t-”3"'72

,v3 + a3

3 a

vUo I V J olll L 2 2

(Continued)


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