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p6TxTpAVkiYMjCRuCN/v/01f/vr2FaFFFABRRRQAUUUUAFFFFABRRRQAUUUUARXNtFeWk1rOm+GZGjkXJGVIwRkc9DVGx025sZ2VbxDZ+dLMIhDhy0jFyGfJyAWPQA9MnrmXWoJ7nQdRt7UE3EttIkQDYJYqQOe3NYWka7d3XiaayknSSIPcoYwUJj2SYThfmUbc5LdTjHWgDq6KKKACiiigAooooAKKKKAKcumWky3CvGxW5YtKBIwDEqEzwfRR9MZ681Na2kNlAIYFIQMzfMxYkkkkknkkkmuas9N1JNIvbWW3uEaezSFykqFnmCsJJQS38WVAJ5yMkDrWzoUE9tpSQ3EIhZXfYmFBCbjt3bfl3YwTjjNAGlRRRQAUUUUAFFFFABUN1aQXsSxXEYkjDq+0nglTkZHfkA8+lTVn61Fd3GlTW9kB50+ItxbGxWOGbPsucY74oAs2tnb2Ubx20YjR3aQqpONx5OB2yeePep6ztEivLbS47a+A82AmJXDZDoD8jZ6/dxnPOQa0aACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAOevNeu7fWp7ZIA9vAYzJiCQkIwyzeYPlG0ZO08nGB1preM7CJ0S5t7q3d2UASBDgEIdxIYgAK4Y+gB9K2fPsY75oPNtlu5QC0e5RI4A4yOp4qMaNpawGAabZiE7sx+Qu35l2txjuvB9RxQBkr4ztJCVj0/UHbMageUo3O7RrtyWABBkGc4HB/Gxqer3lne3YiSBreztoriRHB3yb2kBCkHAICcDByTjitM6dYm5e4Nnbmd8FpDEu5sEEZOM8FVP8AwEelQXUOjSanC13FYNqGB5RlVDLgEkbc88HOMd80AZsfi22KNutLtnWFZfljH7wEqPkG7JxvGccDByemSHxbay3Hli3ndGZP3ibCqKwixk7+eZR93Pf0ydRdL0qQF1sLNg6BSwhU7l4wOnTgfkPSo10XSWvo7lbO2823GxQsa4jOFwcY4ICpj2A9qAMl/GcDy7Le0m2hWZpG2kbduVYYb5geRwe1St4ytBbiYWN6waEXCqBHkwlGcP8Af6EI3HXjpWn/AGRo9uN39n2MY658lB2I9PQkfiakTSdOjV1TT7VVckuFhUBiRg545yDj6UAXAcjIoqG4urazj33NxFAn96Rwo/WnQXEN1Cs1vNHNE3R42DKfxFAElFMlmihCmWVIwzBV3MBknoB71GL20aRo1uYS6sEZRIMhj0BHrwePagCeioUu7aSV4kuIWkRtrorglT6EdjU1ABRRRQAUUUUAFFFFABRRRQAUUUUAZWualNp0Vp5AG6e4ERYwvNtGxmyETk/dxx65ptlrsLpBDff6NeuF3xlG2qzfdBYjAJ7KTnnFX7uWzgRJrySCNY3yjzEAK2COCehwSPxNZk+kS3l9JcR30P2O4eCVkEJZj5ZDDa+7GDgfwnj86ANuiiigAooooAKKKKACiiigDnrbX7ltMvZ7iBEuYY0lSDGAFfOwlgSCMg8jHQ8Vq6ZdyXlqzzBRJHNJCxT7rFHK5HpnHTt05pE0/S445lSzs1Qk+aBGoGSvO7jup5z2qe0S2S1jFmsS2+MoIQNmDzxjigCaiiigAooooAKKKKACsvXNVfSLeKdYlkV2ZME4+bYzKPxZQv1YVqVDcJbSKqXKxMu4OqyAEblIYEZ7ggHPbGaAKGiarLqqTtJEkZgKwyAE8TAZkH0BIA/GtWobcWyhhbCEBz5reXj5t38Rx1zzz3qagAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigDCufD8l3qd3dPduiO0TwxoFIDoPlZsrnhsHAbBxzWX/AGD4kSJGg1JYnQ7vKe7llViqoVyxGcF1O4Y+6x69K1dQ1m6tp754o4Tb2AQyo+fMl3DJ2dhgHjg7jkcYzVd/GdnHErGxvi77THEqIzOrCQhhhun7p+uD0oArDw3rP2qQPq9w9sTEAftbqzIrRFhgD5SVRxkNzu56nF3VdHvb2/ujElqbe6toYDJJIwkhKPI25V2kE/OCORyKP+Eus8wf6JdhJ7gwIxCf89BFuK7twXccZI7fTMFl4xjnhheaxuFaQBmCbCIl2wkkktyP369BnGeOOQCEaDro81f7QO14FTIvJAQ4Kfd+XCg7WySCTntk1HHo/iBdTt/MucqAjtIl3KEQqIQw2nO8nZJwx/iznk1s23iK2uYruXyJ4o7e3W53SlAJI237WB3cZ2H72McZxVVPGNk6CQ2l4kasFlZlUeVmTyxkbsnLemeDQBmJ4a197jzp72MsAduLuUhGZCGIyOmQvBJ7n6zDw7rr2pjk1N1cRYBS9m+eURuPMzgFQWKnYMgbeM1o2+vz3emaldR2RjktnVIYp5FUvujjdckMRkl8dfSq0PiqRLiG2ntHlmfemIV8tt4ZAFKSEbTh89SMYwTmgC/qVhPd3cqgBlmsJYEY/dRyR1+vH/fFUbmTVrbVrJbe3mawtFjinEY4lL/KxAxkhPkbI/2hSy+NbGKxlvPsl40EeMkCPJPliQgDfk7VIzj9RzT7jxjaW8/kmyvXZnKRbFQ+aQXBx83GPLfrjpQBDdeHr/7KLaOWK8SViJ2up5A6xkYKoW8zG7oSMcdOcEW9N0OS3vbl7lYjbtL50SCVpD5m92MnIG0ncPlBI6/jbu9WSLT7a6hAJnktwqSfK22SREJx1BAf86of8JfZERlLW7cNbi5YqE/dx7UYk5bsJF4GT1oAgTR762062s/s9oTb+XElxGS0r4lRi7ZA28KWIycnv69RXOT+KgqwPHYzrFMjyLJJs+4BkNtDZwffB9qH8ZWiRlxY3rDyhOoUR/NEVdg4+fpiNuDz04oA6OisrU7q+gvtOjtZLYRXUxhbzImYjEbvkEMOyYxjvn2rNTxxZSwedFp+ouhiM4PlquYgM7xlhkY7dfagDp6K52bxjZWyyvPaXccUCFpnIQiMhpUwQGyTmF+gI5H4Oj8W20glzYX0ZiUNIJVRNuSAo5bkkkYxn8+KAOgormoPGVrLHcTPaXEcEUZcFgu47UZ3BGeCNpH1qZfFlq1+tp9ivtzTNDvEalRiUxBjhiQpZW98AkgUAb9FFFABRRWZrd1e2drFNZtbgtPFCwmjLf6yRUBGGHTdn39qAF1fTptRNj5NwYPIuPNZ1ALAbHXgMpGcsOo6ZrDFtPpuo/Y7M6iPKkt1t8JIYWQsPNLHGzoWJ6H07Cumiuka7ezY5uIoklchcLhiwGPxRqoDULqLXLuC5ntI7G3gjnLMhVsOZFALFsDBj645z2oA16KzD4h0dWkD6naII9uWeVQvzDcMEnByBmtOgAooooAKKKKACisHVvEYsr2O2t0EjBZJZ2ZG2xohQNn/AL7HIzjHQ0yDX7n7Dqs9xbATWcBuY4AMFo/n2Hdkg52H0xg8dKAJJdEmWz1a2tkt1jvZjKo3EAfu0BDDH8TK2fY55PFX9KtZbOzZJ9gkeaWUrGxKrvctgEgZ6+nXNQ2GuQ316LUW88bFZCrvt2sY2VXAwSeGYDkDPbIqlceI3eznlsrdvNhnMIiuI3RpmwSFQEDJJGP9kZJ4FAHQ0VzP/CRXkl9FaRw26vcyypCzZIQRmQHf658vjGMZPXHO9YXQvtOtbwIUE8SShT1XcAcfrQBYooooAKKKKACsrX9Ll1WziigdEdZeS5I+RlKSdO+x2I9wK1aoate3GnWj3ccKywwRSSzLn5iFXIC/XH8vqACDQtJk0qO5SV0YPLiHbn5IVAEafgB+ta1UdPmu3Z47x7RpAiSAW7HIDZ6g9uDhu/PAxV6gAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigDG1C70OLUlN/Chu4UMqyvaMxRVwSwfbgAZHOeCamg0DSILP7KNPtniLbmDxK29ueTxyeTz7mk1bRv7ULnz/L3WVxafcz/rdnzdR02dO+eorLl8GQNqcNzFOkUMU3mpbrEQsfKH5NrDacocnB69OOQDck0vTpWjaSxtXMbFkLRKdrFtxI44O7n680z7FpVq0cQtLWMzOURREo3MRuI6ekYP8AwAegrnh4AsVsFtlaAOsQjEothkfuDHnr/eO/6+/NXLTwq9t4hOqtfI2ZmlMa2+3dkSgAkNjIEp5xzj3oAksINBtb+8tIsPNeOYpVkhwkhAZimdoVjgsT1J5znFaa6fptpA5Sxto4x87BIRztO4HAHJBGfrWNfeD47t7mRb2SOWd5ixILKqyIV+VS2FYZ+8MHGR3NVZfAwe1SFLyKIiOVCy25YAOGB2hnIUfN9euCM0AdEtjpVnbmyS0tIYbpipgWJVWVtvIK4wTtX8h7Uh0bSjCkR06zMSghU8lcAEgnAx3Kg/gPSsOfwa0kt1JHeQI007zputA+wskqnO5iWP73Pp8vAGaS28ERwxbXu0Lq6tE6Q7TEBL5jBSWJGeRn3/CgDfk0nTJoRBJp9o8WciNoVK5ChemP7oA+gxVWLw1pUdzdTvaRTNckF1ljUrwSRxjnljycnt0ArLg8FiK8srhrm3/0YoQkVsY1+Uqcrh+CdvzE5zx6c9XQBBJZWkskEklrC7wf6lmjBMf+6e3QdPSoYtI0yBXWHTrSMOpVgkKjcDjIPHQ4H5D0q7RQBT/sjTck/wBn2uS5c/uV5Yggnp1IJ596F0nTk8zbYWq+YSXxCvzEgg545yCfzNXKKAGNFG7Rs8aM0bbkJGdpwRkehwSPoTVZNK06IOI7C1UPu3hYVG7PXPHOe9XKKAKH9iaadQa+NlA07J5e5o1OBlycccEmR8+uaeuk6akDQJp9qsTAAoIVCkA5HGPXn61cooAz20LR3i8ptKsWjOPkNumON3bH+03/AH0fWpzp1i0scrWduZImL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2N4036
2N4037
PNP SILICON TRANSISTOR DESCRIPTION:
The CENTRAL SEMICONDUCTOR 2N4036, 2N4037
are epitaxial planar PNP Silicon Transistors designed
for small signal, medium power, general purpose
industrial applications.
MARKING: FULL PART NUMBER
MAXIMUM RATINGS: (TC=25°C) SYMBOL 2N4036 2N4037 UNITS
Collector-Base Voltage VCBO 90 60 V
Collector-Emitter Voltage VCEO 65 40 V
Emitter-Base Voltage VEBO 7.0 7.0 V
Continuous Collector Current IC 1.0 A
Continuous Base Current IB 0.5 A
Power Dissipation PD 5.0 W
Power Dissipation (TA=25°C) PD 1.0 W
Operating and Storage Junction Temperature TJ, Tstg -65 to +200 °C
Thermal Resistance ΘJC 35 °C/W
ELECTRICAL CHARACTERISTICS: (TC=25°C unless otherwise noted)
2N4036 2N4037
SYMBOL TEST CONDITIONS MIN MAX MIN MAX UNITS
ICBO V
CB=90V - 1.0 - - µA
ICBO V
CB=60V - - - 0.25 µA
ICEX V
CE=85V, VEB=1.5V - 100 - - µA
ICEX V
CE=30V, VEB=1.5V, TC=150°C - - - 100 mA
IEBO V
EB=7.0V - 10 - - µA
IEBO V
EB=5.0V - - - 1.0 µA
BVCEO I
C=100mA 65 - 40 - V
VCE(SAT) I
C=150mA, IB=15mA - 0.65 - 1.4 V
VBE(SAT) I
C=150mA, IB=15mA - 1.4 - - V
VBE(ON) V
CE=10V, IC=150mA - - - 1.5 V
hFE V
CE=10V, IC=0.1mA 20 - - -
hFE V
CE=10V, IC=1.0mA - - 15 -
hFE V
CE=10V, IC=150mA 40 140 50 250
hFE V
CE=2.0V, IC=150mA 20 200 - -
hFE V
CE=10V, IC=500mA 20 - - -
fT V
CE=10V, IC=50mA, f=20MHz 60 - 60 - MHz
Cob V
CB=10V, IE=0, f=1.0MHz - 30 - 30 pF
ton V
CE=30V, IC=150mA, IB1=IB2=15mA - 110 - - ns
toff V
CE=30V, IC=150mA, IB1=IB2=15mA - 700 - - ns
TO-39 CASE
R1 (1-April 2010)
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