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2N7002E
F igure 5. G ate T hreshold Variation
with T emperature
F igure 6. B reakdown V oltage V ariation
with T emperature
Vth, Normalized
G ate-S ource T hres hold V oltage
gF S , T ransconductance (S )
VG S , G ate to S ource V oltage (V )
B V DS S , Normalized
Drain-S ource B reakdown Voltage
Is, S ource-drain current (A)
F igure 7. Trans conductance Variation
with Drain C urrent
IDS , Drain-S ource C urrent (A)
F igure 9. G ate C harge
Qg, T otal G ate C harge (nC )
F igure 10. Maximum S afe
Operating Area
VDS , Drain-S ource V oltage (V)
F igure 8. B ody Diode F orward Voltage
Variation with S ource C urrent
VS D, B ody Diode F orward V oltage (V)
Tj, J unction T emperature ( C ) Tj, J unction T emperature ( C )
ID, Drain C urrent (A)
4
7
40.0
10.0
1.0
0.4 0.6 0.8 1.0 1.2 1.4
1.6
1.4
1.2
1.0
0.8
0.6
0.4
-50 -25 0 25 50 75 100 125 150
VDS =VG S
ID=250
-50 -25 0 25 50 75 100 125 150
1.20
1.15
1.10
1.05
1.00
0.95
0.90
ID=250uA
0.3
0.15
0
0 0.1 0.2 0.3 0.4
VDS =7V
10
8
6
4
2
00 0.2 0.4 0.6 0.8 1.0 1.2 1.4 1.6
V
DS
=25V
I
D
=0.115A
R
DS
(ON) Limit
100ms
1ms
10ms
DC
V
G S
=10V
S ingle P ulse
T
A
=25 C
1s
5
1
0.1
0.001
0.01
1 10 60 100
uA