MIL-M-38510-140 Microcircuits, Linear, Monolithic And Hybrid Silicon, Microprocessor Compatible, 12 Bit Analog-To-Digital ConvertersThis specification covers the detail requirements for monolithic and hybrid, microprocessor compatible, 12-bit successive approximation analog-to-digital converters buffered outputs. Two product assurance classes and a choice of case outlines and lead finishes are provided and are reflected in the complete part number. For this product, the requirements of MIL-M-38510 have been superseded by MIL-PRF-38535, see 6.3.

Pages 1 - 2 - 3 - 4 - 5 - 6 - 7 - 8 - 9 - 10 - 11 - 12 - 13 - 14 - 15 - 16 - 17 - 18 - 19 - 20 - 21 - 22 - 23 - 24 - 25 - 26 - 27 - 28 - 29 - 30 - 31 - 32 - 33 - 34 - 35 - 36 - 37 - 38 - 39 - 40 - 41 - 42 - 43 - 44 - 45 - 46 - 47 - 48 - 49 - 50 - 51 - 52 - 53 - 54 - 55

Subgroup

Symbol

Test no.

Applied voltages ref. pin 9 (figures 6, 8)

Applied digital code-word

DUT digital output

code-word

Active relays

Measurement sense lines ref. pin 9

Equation and notes

Limits

Units

Min

Max

7

VCC

(V)

11

VEE

(V)

1

VDD

(V)

29 <-------------> 40

MSB <------------>LSB

29 <-------------> 16

MSB <------------>LSB

Pin

Value

Unit

5

TA =

+125°C

LE15

465

+15.0

-15.0

+5.0

0111 0000 0000

0111 1111 1111

0111 0000 000>

>>>> >>>> >>>>

KA "

13 "

E657

E658

" "

LE15 = ((E656+E657)/2-1792*S-E629 +S/2) / S

-1.0

1.0

LSB

LE16

466

"

"

"

1000 0000 0000

1000 1111 1111

1000 0000 000>

100> >>>> >>>>

" "

" "

E659

E660

" "

LE16 = ((E658+E659)/2-2048*S-E629 +S/2) / S

"

"

"

LE17

467

"

"

"

1001 0000 0000

1001 1111 1111

1001 0000 000>

10>> >>>> >>>>

" "

" "

E661

E662

" "

LE17 = ((E660+E661)/2-2304*S-E629 +S/2) / S

"

"

"

LE18

468

"

"

"

1010 0000 0000

1010 1111 1111

1010 0000 000>

101> >>>> >>>>

" "

" "

E663

E664

" "

LE18 = ((E662+E663)/2-2560*S-E629 +S/2) / S

"

"

"

LE19

469

"

"

"

1011 0000 0000

1011 1111 1111

1011 0000 000>

1>>> >>>> >>>>

" "

" "

E665

E666

" "

LE19 = ((E664+E665)/2-2816*S-E629 +S/2) / S

"

"

"

LE20

470

"

"

"

1100 0000 0000

1100 1111 1111

1100 0000 000>

110> >>>> >>>>

" "

" "

E667

E668

" "

LE20 = ((E666+E667)/2-3072*S-E629 +S/2) / S

"

"

"

LE21

471

"

"

"

1101 0000 0000

1101 1111 1111

1101 0000 000>

11>> >>>> >>>>

" "

" "

E669

E670

" "

LE21 = ((E668+E669)/2-3328*S-E629 +S/2) / S

"

"

"

LE22

472

"

"

"

1110 0000 0000

1110 1111 1111

1110 0000 000>

111> >>>> >>>>

" "

" "

E671

E672

" "

LE22 = ((E670+E671)/2-3584*S-E629 +S/2) / S

"

"

"

LE23

473

"

"

"

1111 0000 0000

1111 0111 1111

1111 0000 000>

1111 >>>> >>>>

" "

" "

E673

E674

" "

LE23 = ((E672+E673)/2-3840*S-E629 +S/2) / S

"

"

"

LE24

474

"

"

"

1111 1000 0000

1111 1011 1111

1111 1000 000>

1111 1>>> >>>>

" "

" "

E675

E676

" "

LE24 = ((E674+E675)/2-3968*S-E629 +S/2) / S

"

"

"

LE25

475

"

"

"

1111 1100 0000

1111 1101 1111

1111 1100 000>

1111 11>> >>>>

" "

" "

E677

E678

" "

LE25 = ((E676+E677)/2-4032*S-E629 +S/2) / S

"

"

"

LE26

476

"

"

"

1111 1110 0000

1111 1110 1111

1111 1110 000>

1111 111> >>>>

" "

" "

E679

E680

" "

LE26 = ((E678+E679)/2-4064*S-E629 +S/2) / S

"

"

"

LE27

477

"

"

"

1111 1111 0000

1111 1111 0111

1111 1111 000>

1111 1111 >>>>

" "

" "

E681

E682

" "

LE27 = ((E680+E681)/2-4080*S-E629 +S/2) / S

"

"

"

LE28

478

"

"

"

1111 1111 1000

1111 1111 1011

1111 1111 100>

1111 1111 1>>>

" "

" "

E683

E684

" "

LE28 = ((E682+E683)/2-4088*S-E629 +S/2) / S

"

"

"

LE29

479

"

"

"

1111 1111 1000

1111 1111 1011

1111 1111 110>

1111 1111 11>>

" "

" "

E685

E686

" "

LE29 = ((E684+E685)/2-4092*S-E629 +S/2) / S

"

"

"

LE30

480

"

"

"

1111 1111 1110

1111 1111 111>

"

"

E687

"

LE30 = ((E686+E687)/2-4094*S-E629 +S/2) / S

"

"

"