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(96-328-C143E)
External dimensions (Units: mm)
420
Transistors
Digital transistors (built-in resistors)
DTC143EE / DTC143EUA / DTC143EKA
DTC143ESA
Features
1) Built-in bias resistors enable the
configuration of an inverter circuit
without connecting external input
resistors (see equivalent circuit).
2) The bias resistors consist of thin-
film resistors with complete isola-
tion to allow negative biasing of the
input. They also have the advan-
tage of almost completely eliminat-
ing parasitic effects.
3) Only the on/off conditions need to
be set for operation, making device
design easy.
Structure
NPN digital transistor
(Built-in resistor type)
Equivalent circuit