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 For this product, the requirements of MIL-M-38510 have been superseded by MIL-PRF-38535, see 6.3.

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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

6

TA =

-55°C

LE6

521

+15.0 "

-15.0 "

+5.0 "

0000 0010 0000

0000 0011 1111

0000 0010 000φ

0000 0φφφ φφφφ

KA "

13 "

E705

E706

" "

LE6 = ((E704+E705)/2-32*S-E695 +S/2) / S

-1.0

1.0

LSB

LE7

522

" "

" "

" "

0000 0100 0000

0000 0111 1111

0000 0100 000φ

0000 φφφφ φφφφ

" "

" "

E707

E708

" "

LE7 = ((E706+E707)/2-64*S-E695 +S/2) / S

"

"

"

LE8

523

" "

" "

" "

0000 1000 0000

0000 1111 1111

0000 1000 000φ

000φ φφφφ φφφφ

" "

" "

E709

E710

" "

LE8 = ((E708+E709)/2-128*S-E695 +S/2) / S

"

"

"

LE9

524

" "

" "

" "

0001 0000 0000

0001 1111 1111

0001 0000 000φ

00φφ φφφφ φφφφ

" "

" "

E711

E712

" "

LE9 = ((E710+E711)/2-256*S-E695 +S/2) / S

"

"

"

LE10

525

" "

" "

" "

0010 0000 0000

0010 1111 1111

0010 0000 000φ

001φ φφφφ φφφφ

" "

" "

E713

E714

" "

LE10 = ((E712+E713)/2-512*S-E695 +S/2) / S

"

"

"

LE11

526

" "

" "

" "

0011 0000 0000

0011 1111 1111

0011 0000 000φ

0φφφ φφφφ φφφφ

" "

" "

E715

E716

" "

LE11 = ((E714+E715)/2-768*S-E695 +S/2) / S

"

"

"

LE12

527

" "

" "

" "

0100 0000 0000

0100 1111 1111

0100 0000 000φ

010φ φφφφ φφφφ

" "

" "

E717

E718

" "

LE12 = ((E716+E717)/2-1024*S-E695 +S/2) / S

"

"

"

LE13

528

" "

" "

" "

0101 0000 0000

0101 1111 1111

0101 0000 000φ

01φφ φφφφ φφφφ

" "

" "

E719

E720

" "

LE13 = ((E718+E719)/2-1280*S-E695 +S/2) / S

"

"

"

LE14

529

" "

" "

" "

0110 0000 0000

0110 1111 1111

0110 0000 000φ

011φ φφφφ φφφφ

" "

" "

E721

E722

" "

LE14 = ((E720+E721)/2-1536*S-E695 +S/2) / S

"

"

"

LE15

530

" "

" "

" "

0111 0000 0000

0111 1111 1111

0111 0000 000φ

φφφφ φφφφ φφφφ

" "

" "

E723

E724

" "

LE15 = ((E722+E723)/2-1792*S-E695 +S/2) / S

"

"

"

LE16

531

" "

" "

" "

1000 0000 0000

1000 1111 1111

1000 0000 000φ

100φ φφφφ φφφφ

" "

" "

E725

E726

" "

LE16 = ((E724+E725)/2-2048*S-E695 +S/2) / S

"

"

"

LE17

532

" "

" "

" "

1001 0000 0000

1001 1111 1111

1001 0000 000φ

10φφ φφφφ φφφφ

" "

" "

E727

E728

" "

LE17 = ((E726+E727)/2-2304*S-E695 +S/2) / S

"

"

"

LE18

533

" "

" "

" "

1010 0000 0000

1010 1111 1111

1010 0000 000φ

101φ φφφφ φφφφ

" "

" "

E729

E730

" "

LE18 = ((E728+E729)/2-2560*S-E695 +S/2) / S

"

"

"

LE19

534

" "

" "

" "

1011 0000 0000

1011 1111 1111

1011 0000 000φ

1φφφ φφφφ φφφφ

" "

" "

E731

E732

" "

LE19 = ((E730+E731)/2-2816*S-E695 +S/2) / S

"

"

"

LE20

535

" "

" "

" "

1100 0000 0000

1100 1111 1111

1100 0000 000φ

110φ φφφφ φφφφ

" "

" "

E733

E734

" "

LE20 = ((E732+E733)/2-3072*S-E695 +S/2) / S

"

"

"