E le
p e r T
te s t p la
T
c tr ic a l
u s o n ix
n s a n d
e s t M e
T e s tin g
s ta n d a rd
M il-S td -2 0 2
th o d s .
D IM E N S IO N S IN IN C H E S - D O N O T S C A L E T H IS D R A W IN G
D IM E N S IO N S IN M E T R IC - [ ]
O R IE N T A T IO N
M A R K E T IN G
S A L E S D R A W IN G
C IR C U IT
.2 5 0 ± .0 1 5
[6 .3 5 ± 0 .3 8 ]
# 2 0 A W G
.3 5 9 ± .0 3 1
[9 .1 2 ± 0 .7 9 ]
.0 6 0
[1 .5 2 ]
M A X .
(.0 3 2 [0 .8 1 ]) D IA . C O P P E R ,
S IL V E R P L A T E D
.1 8 7 ± .0 1 5
[4 .7 5 ± 0 .3 8 ]
.2 8 1 ± .0 1 5
[7 .1 4 ± 0 .3 8 ]
.4 5 3 ± .0 3 1
[1 1 .5 0 ± 0 .7 9 ]
# 1 2 -3 2 U N E F -2 A B R A S S ,
S IL V E R P L A T E D
.0 6 0
[1 .5 2 ]
M A X .
N O T E S
1 . S U P
2 . T U S
T U S
C U S
3 . P A R
S T A
P L IE D W
O N IX S T
O N IX R
T O M E R
T M A R K
N D A R D
:
IT H S IL
A N D A R
o H S C O
M U S T S
IN G : T R
P A R T : B
V E R
D P A
M P L
P E C
A D E
L A C
P L A T E
R T N U
IA N T P
IF Y S T
M A R K
K IN K .
D H
M B E
A R T
A N D
A N D
R o H
E X N U
R : 4 2
N U M
A R D
V A R
S P A
T A N
0 2 -0 0
B E R :
O R R
IA T IO
R T : G
D L
0 .
4 2
o H
N N
R E
O C K W A S H E R .
0 2 -0
S P
U M
E N
0 0
A R
B E
IN K
L F .
T N U M B E R W H E N O R D E R IN G .
R O N H E X F L A T S .
.
M IN IM U M N O L O A D IN S E R T IO N L O S S
(d B ) A T 2 5 ° C P E R M IL -S T D -2 2 0
1 0 M H z
1 0 0 M H z
4 5
5
T itle
M IN .
C A P .
(p F )
1 5 0 0
0
1
2
W O R K IN G
V O L T A G E
(W V d c )
8 5 °C
3 5 0
C U R R E N T U N IT "A " A D D E D .
L .E . 0 8 -2 0 -8 5
C U R R E N T
(Id c )
1 0 A
A D D E D N O T E S 2 & 3 . R E F T O
P L A T IN G O N L E A D & B U S H IN G
A D D E D . S .M . 0 5 -1 8 -0 5
D W V
(V D C )
7 0 0
I.R . M IN .
@ 1 0 0 V D C
1 0 G
9
1 2 5 °C
2 0 0
R D N T O C O M P F M T & A D D E D
M E T R IC . S .M . 0 2 -1 2 -0 2
1 G H z
7 0
1 0 G H z
7 0
D I M 'S & T O L 'S R E V 'D
R E L E A S E D . L .E . 1 -8 -8 5
--T O L E R A N C E S --
U n le s s O th e r w is e
S p e c ifie d
D E C IM A L ±
A N G L E S ±
R E C O R D
W A S S K 6 6 4 4 -0 0 0 -S .
L .E . 0 1 -1 3 -8 4
B U S H IN G S T Y L E
E M I F IL T E R
D ra w n
A p p ro v e d
S .M . 0 2 -1 2 -0 2
T .C . 0 2 -1 2 -0 2
S c a le
3 X
3
4
2 0 0 2 0 2 1 3 -3 -0 8
X -2 0 1 5 R e v -0
R E V IS IO N
2 0 0 5 0 5 0 3 -6 -1 0
O r ig in a l R e le a s e
C .O .
5
T U C S O N , A R IZ O N A
A
4 2 0 2 -0 0 0
1 6 5 3
2 5 9 5