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PositiveVoltageRegulators
Series
285
3
The XC62FP series is a group of positive voltage output, three-pin
regulators, that provide a high current even when the input/output
voltage differential is small. Low power consumption and high accuracy
is achieved through CMOS and laser trimming technologies.
The XC62FP consists of a high-precision voltage reference, an error
amplification circuit, and a current limited output driver. Transient
response to load variations have improved in comparison to the existing
series.
SOT-23 (150mW), SOT-89 (500mW) and TO-92 (300mW) packages are
available.
Maximum Output Current
: 250mA
(within max. power dissipation, VOUT = 5.0V)
Output Voltage Range
: 2.0V ~ 6.0V in 0.1V increments
(1.5V ~ 1.9V for custom products)
Highly Accurate: Output voltage ±2%
(±1% for semi-custom products)
Low Power Consumption
: Typ. 2.0µA @ VOUT=5.0V
Output Voltage Temperature Characteristics
: Typ. ±100ppm/°C
Input Stability : Typ. 0.2%/V
Small Input-Output Differential
:I
OUT = 100mA @ VOUT = 5.0V with a
0.12V differential.
Ultra Small Packages
: SOT-23 (150mW) mini-mold,
SOT-89 (500mW) mini-power mold
TO-92 (300mW)
●Battery Powered Equipment
●Palmtops
●Portable Cameras and Video Recorders
●Reference Voltage Sources
◆CMOS Low Power Consumption
◆Small Input-Output Voltage Differential
: 0.12V @ 100mA,
0.38V @ 200mA
◆Maximum Output Current : 250mA (VOUT=5.0V)
◆Output Voltage Range : 2.0V~6.0V
◆Highly Accurate : ±2% (±1%)
VIN
VIN VOUT
Vss
RL
CIN
1µF
(Tantalum)
CL
1µF
(Tantalum)
0
1
2
3
0246810
Topr=25℃
85℃
-40℃
XC62FP3002(3V)
SupplyCurrent:Iss(µA)
InputVoltage:VIN(V)
■GeneralDescription ■Features
■Applications
■TypicalApplicationCircuit ■TypicalPerformance
Characteristic
03S05XC62FP 02.10.75:18 PM ページ285