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s1of2J/08f+Of8A16P7E/6eP/HP/r0AZ/2q4/57y/8AfZo+1XH/AD3l/wC+zWh/Yn/Tx/45/wDXo/sT/p4/8c/+vQBn/arj/nvL/wB9mj7Vcf8APeX/AL7NaH9if9PH/jn/ANej+xP+nj/xz/69AGf9quP+e8v/AH2aPtVx/wA95f8Avs1of2J/08f+Of8A16P7E/6eP/HP/r0AZ/2q4/57y/8AfZo+1XH/AD3l/wC+zWh/Yn/Tx/45/wDXo/sT/p4/8c/+vQBn/arj/nvL/wB9mj7Vcf8APeX/AL7NaH9if9PH/jn/ANej+xP+nj/xz/69AGf9quP+e8v/AH2aPtVx/wA95f8Avs1of2J/08f+Of8A16P7E/6eP/HP/r0AZ/2q4/57y/8AfZo+1XH/AD3l/wC+zWh/Yn/Tx/45/wDXo/sT/p4/8c/+vQBn/arj/nvL/wB9mj7Vcf8APeX/AL7NaH9if9PH/jn/ANej+xP+nj/xz/69AGf9quP+e8v/AH2aPtVx/wA95f8Avs1of2J/08f+Of8A16P7E/6eP/HP/r0AZ/2q4/57y/8AfZo+1XH/AD3l/wC+zWh/Yn/Tx/45/wDXo/sT/p4/8c/+vQBBp9xM99GrzSMpzkFiR0NbtZ9tpf2a4WXzt23PG3HbHrWhSGFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAU2RxHGzsGIUEkKpY8egHJ+gp1FAGJ/wlWmksFi1R9rFSU0m6YZBwRkR44IIpf8AhKdP/wCffV//AAT3f/xqrWjf8eMn/X3c/wDo560KAMF/GGkQvEs/9owebIIozNplzGrOeigtGBk9AO9Xv7Ztf+eV9/4AT/8AxFQ+JLWC+0Y2t1EssE1xbpIjdGBmTIqpp95c6LdQ6Nq0zzRyHZY38h5m9I5D2lA7/wAYGRzkUAaP9s2v/PK+/wDACf8A+Ipseu2UsayRreOjgMrLYzEEHoQdlaVZ+hf8i9pn/XpF/wCgCgA/tm1/55X3/gBP/wDEU067ZCRYyt4HYFgv2GbJAxk42dsj8xWlWfN/yMNn/wBek/8A6HDQAf2za/8APK+/8AJ//iKbJrtlFG0ki3iIgLMzWMwAA6knZWlWfrv/ACL2p/8AXpL/AOgGgA/tm1/55X3/AIAT/wDxFH9s2v8Azyvv/ACf/wCIrQooAzRrtkZGjC3hdQGK/YZsgHODjZ3wfyNO/tm1/wCeV9/4AT//ABFEP/Iw3n/XpB/6HNWhQBmvrtlGoZ1vFBIXLWMw5JwB9zuSBTv7Ztf+eV9/4AT/APxFGs/8eMf/AF923/o5K0KAM/8Atm1/55X3/gBP/wDEU1ddsnZ1Vbxih2sBYzHacA4PyccEH8a0qz9O/wCP7Vv+vtf/AETFQAf2za/88r7/AMAJ/wD4igazZ7kVlu03uqAyWcqLliAASVwMkgc1oVn6z/x4x/8AX3bf+jkoA0KKKKACiiigAooooAKKKKACiiigDO1vV00PTvtstpd3MQdUdbWMO6hjjO3IJGcDjJ56daisddTU7OO8sbOe5t5BlJYpYWU/iJKs6r/x6R/9fMH/AKNSqF94bje7k1DSrl9M1J+XmhXMcx/6ax/df68MBwGFAF/7dcf9Aq8/76h/+LqOfVJbeCSaTTLxY41Lsd0XAAyf46zovEkunSrbeJbZNPdiFS8Ri1pKTwPnOPLY/wB18cnALVq6x/yA7/8A69pP/QTQAfbrj/oFXn/fUP8A8XUc2qSwIHk0y8CllQHdF1YhR/H6kVo1S1X/AI9I/wDr5g/9GpQAfbrj/oFXn/fUP/xdQWestf2qXNtpt48T52tmIZwcHq+eorUrF8Jf8ixZ/wDA/wD0NqAHRa+s+mm/j0+7a2Cs5fMY4XOeN+ex7VPJqksTxI+mXgaVtiDdFycFv7/oDWRpX/JPJP8Ar2n/AJvW3ff8fem/9fJ/9FSUAQNrLL5mdNu/3cqxNzFwzbcD7/8AtL+dPj1SWV5UTTLwtE2xxui4OA39/wBCKrT/APL/AP8AYStv/aFXbH/j71L/AK+R/wCio6AD7dcf9Aq8/wC+of8A4uj7dcf9Aq8/76h/+Lq7RQBnDVJWneEaZeeYiq5G6LgEkD+P/ZNSfbrj/oFXn/fUP/xdEX/Icuv+vaH/ANClq7QBnR6pLK8qJpl4WibY43RcHAb+/wChFMl1lobqC2k028Es+7y1zF820ZP8eOnrU9j/AMfepf8AXyP/AEVHVLU/+Rn0L/t4/wDQBQBZk1SWJ4kfTLwNK2xBui5OC39/0Bpn9st9u+xf2befaPK83ZmL7ucZzvx1qe+/4+9N/wCvk/8AoqSqX/M7/wDcN/8AalAE39st5Pm/2bd7PN8rOYvvb9mPv/3uKUawd7K9hdIEmSF2Yx4Vm24zhyf4x0z1qD/mEf8AcS/9u6J/+X//ALCVt/7QoA2qKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiimySJFG0kjqiICzMxwAB1JNAFHRv8Ajxk/6+7n/wBHPWhWDpOtaVHZyK+p2ak3Nw2GnUcGZyD17gg1e/t3R/8AoK2P/gQn+NABrP8Ax4x/9fdt/wCjkqe/sLbU7GayvIhLBKu1lPH0II5BBwQRyCARWVq2taVJZxqmp2bEXNu2FnU8CZCT17AE1e/t3R/+grY/+BCf40AUNOvrnS7yLRtXlMjP8tlfNwLoAZ2P2EoAyR0YAsP4lW/oX/IvaZ/16Rf+gCquo3vh7VbCWyu9SsXhkAzi6UFSDkMpByGBAII5BANYfhbxTbWdlY6PrGoWa3C2yG3uBKqrMoUfK3Pyyr3Xvjcv8SqAdtWfN/yMNn/16T/+hw0f27o//QVsf/AhP8aoy61pR120kGp2ZRbadS3nrgEtFgZz3wfyNAG9Wfrv/Ivan/16S/8AoBo/t3R/+grY/wDgQn+NUda1rSpdC1COPU7N3e2kVVWdSSSpwAM0Ab1FZ/8Abuj/APQVsf8AwIT/ABo/t3R/+grY/wDgQn+NABD/AMjDef8AXpB/6HNWhWDFrWlDXbuQ6nZhGtoFDeeuCQ0uRnPbI/MVe/t3R/8AoK2P/gQn+NABrP8Ax4x/9fdt/wCjkrQrB1bWtKks41TU7NiLm3bCzqeBMhJ69gCavf27o/8A0FbH/wACE/xoA0Kz9O/4/tW/6+1/9ExUf27o/wD0FbH/AMCE/wAao2GtaUl5qbNqdmoe5VlJnUbh5MYyOeeQR+FAG9WfrP8Ax4x/9fdt/wCjko/t3R/+grY/+BCf41T1LVtNubeGG31C0lla7t9qRzKzH98h4ANAG5RRRQAUUUUAFFFFABRRRQAUUUUAZXiC3ludNSOK8ntG+1QHzIQhb/Wr/fVh+lWPsNx/0Fbz/vmH/wCIqv4gvrTT9NSe9uoLaH7VAPMmkCLnzV7n6GrH9s6X/wBBKz/7/r/jQAyTTZZonil1K6eNwVZGjhIYHqCPL5rl9T8MajoejXZ0DV5vsixSNJp13tMRXacrGwXMX0GV7ADrXV/2zpf/AEErP/v+v+NU9V1XTpNHvkTULVna3kCqsykk7TwOaAKmmaouoXJsZtR1Gx1NV3NY3SQrJj+8pCFZF/2kJHY4PFW9Ss51tUJ1K6b/AEiEYKxd5V54Tt1pNTbw7rFsIL+5sZlVg6N9oVXjYdGRgQVYeoINc9f6pdaJbIo1KDW9NSaJuJU+2QqsinscTAAf7LDHO880Add9huP+gref98w//EVkeF7WaTw7aumoXMSnfhEWMgfO3qhP61dsfFGhalbCe11azdDwQZQrKfRlOCp9iAapeF9SsLfw7axTXttHIu/KPKoI+duxNAFPTbaVvAjyi9nVPs8x8oKm3gtxyuefrWveWc4utPB1K6bNwQCVi+X91JyPk/Dn1rI02/s4/Aj273cCzm3mHlmQBsktgYznvWvearpzXWnldQtSEuCWImXgeVIMnn1IH40wKk1rMPtv/EwuTi/t1Pyx8k+Tyfk6jI9uBwec27OznN1qAGpXS4uACQsXzfuo+T8n4celVJtSsD9txe2x3X9u6/vV5UeTkjnoMHn2NW7PVdOW61AtqFqA9wCpMy8jyoxkc+oI/CgC59huP+gref8AfMP/AMRR9huP+gref98w/wDxFH9s6X/0ErP/AL/r/jR/bOl/9BKz/wC/6/40gKcdnP8A2xcr/aV0CLeI7tsWT80nH3Mdv1q59huP+gref98w/wDxFU49V04axcudQtdht4gG85cEhpMjr7j86uf2zpf/AEErP/v+v+NAFOzs5zdagBqV0uLgAkLF837qPk/J+HHpVTULWZfEWjIdQuWZvPw5WPKYQdMJjn3Bq3Z6rpy3WoFtQtQHuAVJmXkeVGMjn1BH4VU1DUrB/EWjSpe2zRx+fvcSqQuUGMnPGaYFu8s5xdaeDqV02bggErF8v7qTkfJ+HPrVT7LN/wAJh5f9oXO77Bu8zbHux5nT7mMfhn3q3earpzXWnldQtSEuCWImXgeVIMnn1IH41U/tKw/4TDz/ALbbeT9g2eZ5q7d3mZxnPXHagA+yzf2Xu/tC5x9v27dseM/acZ+51zz6Z7Y4pXtpUe7Zr2eQLqNuCrKmH/1PJwoPftjoPfKf2lYf2Xs+22277fv2+audv2ndnr0xzn0pXv7OV7tI7uB3k1G3KKsgJYDyckc89D+RoA6OiiikAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAZ+jf8AHjJ/193P/o560Kz9G/48ZP8Ar7uf/Rz1oUAZ+s/8eMf/AF923/o5K0Kz9Z/48Y/+vu2/9HJWhQAVh2umW2r+ENPtLpWKG2hZWRtrxuqqVdT2YEAg+orcrP0L/kXtM/69Iv8A0AUAU9M1O5t71dG1ll+24JtrkLtS8QdSB0WQD7y/iOMgXJv+Rhs/+vSf/wBDhp+qaXb6vZ/Z7jepVhJFLGdskLjo6Hsw/wAQcgkViaff3i+KLXTNXVRex2k5juEG2O7TfF8yjswx8y9uoyCDQB1FZ+u/8i9qf/XpL/6Aa0Kz9d/5F7U/+vSX/wBANAGhRRRQBnw/8jDef9ekH/oc1aFZ8P8AyMN5/wBekH/oc1aFAGfrP/HjH/1923/o5K0Kz9Z/48Y/+vu2/wDRyVoUAFZ+nf8AH9q3/X2v/omKtCs/Tv8Aj+1b/r7X/wBExUAaFZ+s/wDHjH/1923/AKOStCs/Wf8Ajxj/AOvu2/8ARyUAaFFFFABRRRQAUUUUAFFFFABRRRQBS1X/AI9I/wDr5g/9GpV2srxA92mmobKCCab7VB8s0xiXHmr3Ct7dqsebqn/PnZ/+BTf/ABugC7VLWf8AkB6h/wBe0n/oJo83VP8Anzs//Apv/jdU9Vk1E6PfB7W1VPs8m4rcsSBtPQeWM/nQBs1S1X/j0j/6+YP/AEalHm6p/wA+dn/4FN/8bqnqUmom1Tfa2oH2iHkXLHnzVx/yz9f8mgB2p+HbW/uRfQyS2OpKu1b21IVyOyuDlZF/2WBHpg81zfhfXrnRfDtquvW3l2Y37dTgBaEDef8AWr1i78nK46sOldd5uqf8+dn/AOBTf/G6x/DD348OWohtrZ4/nwz3DKT87dgh/nQBHpDrJ8OWdGDK1rOQwOQRl63L7/j703/r5P8A6Kkrz+y0PUrPwjJd6DLDaRPDKZreWVmglGW3ER7f3bYzgowBPLBq3B4lvJtYsNP1HTI9N1AXDeVFNckpP+7cZjkCbWHPT7w4yozQBrz/APL/AP8AYStv/aFXbH/j71L/AK+R/wCio6yJpL//AE3Ntbf8f9uW/wBIbhv3OAPk5HTn3PBxzbs5NR+1ahttbUk3A3A3LDB8qPp+754x6UAbNFUvN1T/AJ87P/wKb/43R5uqf8+dn/4FN/8AG6ACL/kOXX/XtD/6FLV2saOTUf7YuSLW13/Z4sj7S2AN0mOfL+vb/wCtc83VP+fOz/8AApv/AI3QAWP/AB96l/18j/0VHVLU/wDkZ9C/7eP/AEAUtnJqP2rUNtrakm4G4G5YYPlR9P3fPGPSqmoSX58RaMXtrYSDz9ii4YhvkGcnZx+R/CgDXvv+PvTf+vk/+ipKpf8AM7/9w3/2pS3kmo/atP3WtqCLg7QLljk+VJ1/d8cZ9aqeZf8A/CYZ+zW3nfYMbftDbdvmdc7Oue2PxoAtf8wj/uJf+3dE/wDy/wD/AGErb/2hVXzL/wDsvH2a22/b85+0Nnd9p6Y2dM8Z9OcdqV3vC92JIIFQ6jb7ysxYqf3OMDYM9u46n05YHR0UUUgCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiimyRpLG0ciK6OCrKwyCD1BFAFHRv+PGT/r7uf8A0c9aFYOk6LpUlnIz6ZZsRc3C5aBTwJnAHTsABV7+wtH/AOgVY/8AgOn+FABrP/HjH/1923/o5K0KwdW0XSo7ONk0yzUm5t1ysCjgzICOncEir39haP8A9Aqx/wDAdP8ACgDQrP0L/kXtM/69Iv8A0AUf2Fo//QKsf/AdP8Ko6LoulS6Fp8kmmWbu9tGzM0CkklRkk4oA3qwdb0qDVtXsYZWeOSO3nkgniOJIJA0WHQ9jyRzkEEgggkG9/YWj/wDQKsf/AAHT/CqMui6UNdtIxplmEa2nYr5C4JDRYOMdsn8zQBLpOqXDXbaTqqpHqcSbwyDEd1GDjzE9OSAy9VJHUFWNnXf+Re1P/r0l/wDQDVLU/CGi6naeV9gtreVSHhuIYEDxOOjDjB9wcgjIIIOKxnjsDpeq6ff6Tp9vrFpZySZit1VZk2nE0XcDPUZyp4ORtZgDtqKz/wCwtH/6BVj/AOA6f4Uf2Fo//QKsf/AdP8KACH/kYbz/AK9IP/Q5q0KwYtF0o67dxnTLMottAwXyFwCWlycY74H5Cr39haP/ANAqx/8AAdP8KADWf+PGP/r7tv8A0claFYOraLpUdnGyaZZqTc265WBRwZkBHTuCRV7+wtH/AOgVY/8AgOn+FAGhWfp3/H9q3/X2v/omKj+wtH/6BVj/AOA6f4VRsNF0p7zU1bTLNglyqqDAp2jyYzgccckn8aAN6s/Wf+PGP/r7tv8A0clH9haP/wBAqx/8B0/wqnqWk6bbW8M1vp9pFKt3b7XjhVWH75BwQKANyiiigAooooAKKKKACiiigAooooApar/x6R/9fMH/AKNSrtZXiCzivtNSGVp1X7VAcwzvE3+tX+JCD+tWP7Kt/wDnpef+Bk3/AMVQBdqlrP8AyA9Q/wCvaT/0E0f2Vb/89Lz/AMDJv/iqp6rpsEej3ziS6JW3kI3XcpH3T1BbBoA2apar/wAekf8A18wf+jUo/sq3/wCel5/4GTf/ABVU9S02BLVCJLr/AI+IRzdynrKo7tQBs1i+Ev8AkWLP/gf/AKG1Xf7Kt/8Anpef+Bk3/wAVWR4X0+Gfw7ayO9yGO/IS5kQffbsGAFAEelf8k8k/69p/5vWlrlhaamLGzvraK5tpLgh4pVDKf3UnY1i6bZRP4EecvPv+zzHAuHC8Fv4QcfpWveabAt1p4El181wQc3cp/wCWUh4+bjp2pgc7NZ6voZvf7PkbU9OS/g3WlxITcr/qSPLlY4fsNrkf7/GK3/D2s2erXGqfZ3ZZkuFMtvMhjmi/dIPmQ8jkHB6HHBIqvNp8I+2/Pc/Lf26j/SZOh8nr83J5PPUcegqKXwppmqXt7LKbuK7gm2QXkN1Is0QMUZOGzz9DkHgEEcUgOporjtl/oJ26wt7qNiOBqFnPN5iD/prCGz/wJMj1VRW7Z2+m6haR3dlez3FtKN0csN/KysPUEPg0ATxf8hy6/wCvaH/0KWrtY0emwHWLlPMusC3iP/H3LnlpO+7Pb/Oauf2Vb/8APS8/8DJv/iqACx/4+9S/6+R/6Kjqlqf/ACM+hf8Abx/6AKWz02BrrUAZLr5bgAYu5R/yyjPPzc9e9VNQ0+FPEWjRh7na/n5JuZCRhB0JbI/DrQBr33/H3pv/AF8n/wBFSVS/5nf/ALhv/tSlvNNgW608CS6+a4IObuU/8spDx83HTtVT+z4f+Ew8nfc7fsG7P2mTdnzMfe3Zx7ZxQBa/5hH/AHEv/buif/l//wCwlbf+0Kq/2fD/AGXu33Oft+3/AI+ZMY+046buuO/XPPXmleyiie7dXnJj1G3A3XDsD/qeoJwevf29BTA6OiiikAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAZ+jf8eMn/AF93P/o560Kz9G/48ZP+vu5/9HPWhQBn6z/x4x/9fdt/6OStCs/Wf+PGP/r7tv8A0claFABWfoX/ACL2mf8AXpF/6AK0Kz9C/wCRe0z/AK9Iv/QBQBoVnzf8jDZ/9ek//ocNaFZ83/Iw2f8A16T/APocNAGhWD4w0qDUvDt47lori2glkt54zh422HOPUEcEdCDit6s/Xf8AkXtT/wCvSX/0A0AQaPq8t3LNp+oRpBqtqB5san5JVPSWPPJQ/mCCD0ydes3V9ITVI4pI5Wtr63Je1ukGWiY9Rj+JT0ZTwR6EAhmjau98ZrO9iW21S1wLiAHIIP3ZEJ6o2Dg+oIPIIoAlh/5GG8/69IP/AEOatCs+H/kYbz/r0g/9DmrQoAz9Z/48Y/8Ar7tv/RyVoVn6z/x4x/8AX3bf+jkrQoAKz9O/4/tW/wCvtf8A0TFWhWfp3/H9q3/X2v8A6JioA0Kz9Z/48Y/+vu2/9HJWhWfrP/HjH/1923/o5KANCiiigAooooAKKKKACiiigAooooAyvEF5FY6ak0qzsv2qAYhgeVv9av8ACgJ/SrH9q2//ADzvP/AOb/4mjVf+PSP/AK+YP/RqVdoApf2rb/8APO8/8A5v/iap6rqUEmj3yCO6Ba3kA3WkoH3T1JXArZqlrP8AyA9Q/wCvaT/0E0AH9q2//PO8/wDAOb/4mqepalA9qgEd1/x8Qnm0lHSVT3WtmqWq/wDHpH/18wf+jUoAP7Vt/wDnnef+Ac3/AMTWR4X1CGDw7axulyWG/JS2kcffbuFINdJWL4S/5Fiz/wCB/wDobUAZOm3sSeBHgKT7/s8wyLdyvJb+IDH61r3mpQNdaeRHdfLcEnNpKP8AllIOPl569qoaV/yTyT/r2n/m9bd9/wAfem/9fJ/9FSUwMibUIT9t+S5+a/t2H+jSdB5PX5eDweOp49RVuz1KBbrUCY7r5rgEYtJT/wAsoxz8vHTvST/8v/8A2Erb/wBoVdsf+PvUv+vkf+io6QB/atv/AM87z/wDm/8AiawbzT7VbuTUNFlvdL1CQ7pClhK0Fw3rLFtAY/7QKv8A7WOK6uigDirPxjHaavMniG1l02Z44Yo5RFI0EzbpMbWKggnPCsASQQN2M11H9q2//PO8/wDAOb/4mo2ghutUvoLiKOaGS0hV45FDKwLS5BB4IrMGi6loXz+H5xNZjrpd5Idij0hk5aP/AHTuXoAF60AW7PUoFutQJjuvmuARi0lP/LKMc/Lx071U1DUIX8RaNIEudqefkG2kBOUHQFcn8OlP8P69aajqOpWrLJaagJg72NzhZlXy4xnAJDLn+JSR71Pqf/Iz6F/28f8AoAoAW81KBrrTyI7r5bgk5tJR/wAspBx8vPXtVT+0If8AhMPO2XO37Btx9mk3Z8zP3duce+MVr33/AB96b/18n/0VJVL/AJnf/uG/+1KAKv8AaEP9l7dlzn7fu/49pMY+0567euO3XPHXile9ile7RUnBk1G3I3W7qB/qepIwOnf29RVn/mEf9xL/ANu6J/8Al/8A+wlbf+0KYG1RRRSAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKbIgkjZGLAMCCVYqefQjkfUU6igDB0nSbaSzkJkvARc3A+W9mHSZx2b269+tXv7Gtf8Anrff+B8//wAXRo3/AB4yf9fdz/6Oe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KACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAPCPhB8RPFXinxVFZazqn2q3a3ncp9niT5lMeDlVB/iP517vRRWlRJW9Cf+Xk16f8ApMQooorMoKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAGNGrHJLfg5FFFFYvDUW7uC+5Duz//Z)
3312 - 2 mm SMD Trimming Potentiometer 1.5SMC Transient Voltage Suppressor Diode Series
Rating & Characteristic Curves
Pulse Derating Curve Maximum Non-Repetitive Surge Current
Pulse Waveform Typical Junction Capacitance
Pulse Rating Curve Steady State Power Derating Curve
Specifications are subject to change without notice.
The device characteristics and parameters in this data sheet can and do vary in different applications and actual device performance may vary over time.
Users should verify actual device performance in their specific applications.
100
75
50
25
0
050
25 75 100 150125 175 200
Ambient Temperature (
Peak Pulse Derating in Percent of
Peak Power or Current
°C)
10 x 1000 Waveform as Defined
by R.E.A.
5.0
3.0
4.0
2.0
1.0
0.0
05025 75 100 150125 175 200
TL, Lead Temperature (°C)
RM(AV) Steady State Power Dissipation (W)
60 Hz Resistive or
Inductive Load
100
50
0
0 1.0 2.0 3.0 4.0
T, Time (ms)
IP, Peak Pulse Current (%)
TA=25 °C
TP
TR=10 µs
Half value= IRSM
2
Peak value (IRSM)
Pulse width (TP)
is defined as that point
where the peak current
decays to 50 % of IPSM.
10 x 1000 waveform
as defined by R.E.A.
Peak Forward Surge Current (Amps)
100
200
10
12510 20 50 100
Number of Cycles at 60 Hz
Pulse Width 8.3 ms
Single Half Sine-Wave
(JEDEC Method)
100
1.0
10
0.1 µs 1.0 µs 10 µs 100 µs 1.0 ms 10 ms
TP, Pulse Width
PP, Peak Power (KW)
td - Pulse Width (Seconds)
Copper Pad Areas
1
10
100
10 ms0.1 µs 1 µs 10 µs 100 µs 1 ms
0.31 x 031 ” (8.0 x 8.0 mm)
Non-repetitive pulse
waveform
TA = 25 °C
Copper Pad Areas
P
PPM
- Peak Pulse Power (kW)
1
10
100
1000
10000
100000
1 10 100 1000
Unidirectional @ VR
TJ = 25 °C
f = 1.0 MHz
Vsig = 50 mVp-p
CJ
-
Junction Capacitance (pF)
Bidirectional V = 0 V
Unidirectional V = 0 V
Bidirectional @ VR
VBR - Reverse Breakdown Voltage (V)
0
20
40
60
80
100
120
140
160
180
200
001011
Number of Cycles at 60 Hz
I
FSM
- Peak Forward Surge Current (A)
100
1.0
10
0.1 µs 1.0 µs 10 µs 100 µs 1.0 ms 10 ms
TP, Pulse Width
PP, Peak Power (KW)
TA = 25 °C
Non-repetitive Pulse Waveform
Shown in Pulse Waveform Graph
100
75
50
25
0
05025 75 100 150125 175 200
Ambient Temperature (
Peak Pulse Derating in Percent of
Peak Power or Current
°C)
10 x 1000 Waveform as Defined
by R.E.A.
5.0
3.0
4.0
2.0
1.0
0.0
05025 75 100 150125 175 200
TL, Lead Temperature (°C)
RM(AV) Steady State Power Dissipation (W)
60 Hz Resistive or
Inductive Load
100
50
0
0 1.0 2.0 3.0 4.0
T, Time (ms)
IP, Peak Pulse Current (%)
TA=25 °C
TP
TR=10 µs
Half value= IRSM
2
Peak value (IRSM)
Pulse width (TP)
is defined as that point
where the peak current
decays to 50 % of IPSM.
10 x 1000 waveform
as defined by R.E.A.
Peak Forward Surge Current (Amps)
100
200
10
12510 20 50 100
Number of Cycles at 60 Hz
Pulse Width 8.3 ms
Single Half Sine-Wave
(JEDEC Method)
100
1.0
10
0.1 µs 1.0 µs 10 µs 100 µs 1.0 ms 10 ms
TP, Pulse Width
PP, Peak Power (KW)
td - Pulse Width (Seconds)
Copper Pad Areas
1
10
100
10 ms0.1 µs 1 µs 10 µs 100 µs 1 ms
0.31 x 031 ” (8.0 x 8.0 mm)
Non-repetitive pulse
waveform
TA = 25 °C
Copper Pad Areas
P
PPM
- Peak Pulse Power (kW)
1
10
100
1000
10000
100000
1 10 100 1000
Unidirectional @ VR
TJ = 25 °C
f = 1.0 MHz
Vsig = 50 mVp-p
CJ
-
Junction Capacitance (pF)
Bidirectional V = 0 V
Unidirectional V = 0 V
Bidirectional @ VR
VBR - Reverse Breakdown Voltage (V)
0
20
40
60
80
100
120
140
160
180
200
001011
Number of Cycles at 60 Hz
I
FSM
- Peak Forward Surge Current (A)
100
1.0
10
0.1 µs 1.0 µs 10 µs 100 µs 1.0 ms 10 ms
TP, Pulse Width
PP, Peak Power (KW)
TA = 25 °C
Non-repetitive Pulse Waveform
Shown in Pulse Waveform Graph
100
75
50
25
0
05025 75 100 150125 175 200
Ambient Temperature (
Peak Pulse Derating in Percent of
Peak Power or Current
°C)
10 x 1000 Waveform as Defined
by R.E.A.
5.0
3.0
4.0
2.0
1.0
0.0
05025 75 100 150125 175 200
TL, Lead Temperature (°C)
RM(AV) Steady State Power Dissipation (W)
60 Hz Resistive or
Inductive Load
100
50
0
0 1.0 2.0 3.0 4.0
T, Time (ms)
IP, Peak Pulse Current (%)
TA=25 °C
TP
TR=10 µs
Half value= IRSM
2
Peak value (IRSM)
Pulse width (TP)
is defined as that point
where the peak current
decays to 50 % of IPSM.
10 x 1000 waveform
as defined by R.E.A.
Peak Forward Surge Current (Amps)
100
200
10
12510 20 50 100
Number of Cycles at 60 Hz
Pulse Width 8.3 ms
Single Half Sine-Wave
(JEDEC Method)
100
1.0
10
0.1 µs 1.0 µs 10 µs 100 µs 1.0 ms 10 ms
TP, Pulse Width
PP, Peak Power (KW)
td - Pulse Width (Seconds)
Copper Pad Areas
1
10
100
10 ms0.1 µs 1 µs 10 µs 100 µs 1 ms
0.31 x 031 ” (8.0 x 8.0 mm)
Non-repetitive pulse
waveform
TA = 25 °C
Copper Pad Areas
P
PPM
- Peak Pulse Power (kW)
1
10
100
1000
10000
100000
1 10 100 1000
Unidirectional @ VR
TJ = 25 °C
f = 1.0 MHz
Vsig = 50 mVp-p
CJ
-
Junction Capacitance (pF)
Bidirectional V = 0 V
Unidirectional V = 0 V
Bidirectional @ VR
VBR - Reverse Breakdown Voltage (V)
0
20
40
60
80
100
120
140
160
180
200
001011
Number of Cycles at 60 Hz
I
FSM
- Peak Forward Surge Current (A)
100
1.0
10
0.1 µs 1.0 µs 10 µs 100 µs 1.0 ms 10 ms
TP, Pulse Width
PP, Peak Power (KW)
TA = 25 °C
Non-repetitive Pulse Waveform
Shown in Pulse Waveform Graph
100
75
50
25
0
05025 75 100 150125 175 200
Ambient Temperature (
Peak Pulse Derating in Percent of
Peak Power or Current
°C)
10 x 1000 Waveform as Defined
by R.E.A.
5.0
3.0
4.0
2.0
1.0
0.0
05025 75 100 150125 175 200
TL, Lead Temperature (°C)
RM(AV) Steady State Power Dissipation (W)
60 Hz Resistive or
Inductive Load
100
50
0
0 1.0 2.0 3.0 4.0
T, Time (ms)
IP, Peak Pulse Current (%)
TA=25 °C
TP
TR=10 µs
Half value= IRSM
2
Peak value (IRSM)
Pulse width (TP)
is defined as that point
where the peak current
decays to 50 % of IPSM.
10 x 1000 waveform
as defined by R.E.A.
Peak Forward Surge Current (Amps)
100
200
10
12510 20 50 100
Number of Cycles at 60 Hz
Pulse Width 8.3 ms
Single Half Sine-Wave
(JEDEC Method)
100
1.0
10
0.1 µs 1.0 µs 10 µs 100 µs 1.0 ms 10 ms
TP, Pulse Width
PP, Peak Power (KW)
td - Pulse Width (Seconds)
Copper Pad Areas
1
10
100
10 ms0.1 µs 1 µs 10 µs 100 µs 1 ms
0.31 x 031 ” (8.0 x 8.0 mm)
Non-repetitive pulse
waveform
TA = 25 °C
Copper Pad Areas
P
PPM
- Peak Pulse Power (kW)
1
10
100
1000
10000
100000
1 10 100 1000
Unidirectional @ VR
TJ = 25 °C
f = 1.0 MHz
Vsig = 50 mVp-p
J
-
Junction Capacitance (pF)
Bidirectional V = 0 V
Unidirectional V = 0 V
Bidirectional @ VR
VBR - Reverse Breakdown Voltage (V)
0
20
40
60
80
100
120
140
160
180
200
001011
Number of Cycles at 60 Hz
I
FSM
- Peak Forward Surge Current (A)
100
1.0
10
0.1 µs 1.0 µs 10 µs 100 µs 1.0 ms 10 ms
TP, Pulse Width
PP, Peak Power (KW)
TA = 25 °C
Non-repetitive Pulse Waveform
Shown in Pulse Waveform Graph
100
75
50
25
0
05025 75 100 150125 175 200
Ambient Temperature (
Peak Pulse Derating in Percent of
Peak Power or Current
°C)
10 x 1000 Waveform as Defined
by R.E.A.
5.0
3.0
4.0
2.0
1.0
0.0
05025 75 100 150125 175 200
TL, Lead Temperature (°C)
RM(AV) Steady State Power Dissipation (W)
60 Hz Resistive or
Inductive Load
100
50
0
0 1.0 2.0 3.0 4.0
T, Time (ms)
IP, Peak Pulse Current (%)
TA=25 °C
TP
TR=10 µs
Half value= IRSM
2
Peak value (IRSM)
Pulse width (TP)
is defined as that point
where the peak current
decays to 50 % of IPSM.
10 x 1000 waveform
as defined by R.E.A.
Peak Forward Surge Current (Amps)
100
200
10
12510 20 50 100
Number of Cycles at 60 Hz
Pulse Width 8.3 ms
Single Half Sine-Wave
(JEDEC Method)
100
1.0
10
0.1 µs 1.0 µs 10 µs 100 µs 1.0 ms 10 ms
TP, Pulse Width
PP, Peak Power (KW)
td - Pulse Width (Seconds)
Copper Pad Areas
1
10
100
10 ms0.1 µs 1 µs 10 µs 100 µs 1 ms
0.31 x 031 ” (8.0 x 8.0 mm)
Non-repetitive pulse
waveform
TA = 25 °C
Copper Pad Areas
P
PPM
- Peak Pulse Power (kW)
1
10
100
1000
10000
100000
1 10 100 1000
Unidirectional @ VR
TJ = 25 °C
f = 1.0 MHz
Vsig = 50 mVp-p
CJ
-
Junction Capacitance (pF)
Bidirectional V = 0 V
Unidirectional V = 0 V
Bidirectional @ VR
VBR - Reverse Breakdown Voltage (V)
0
20
40
60
80
100
120
140
160
180
200
001011
Number of Cycles at 60 Hz
I
FSM
- Peak Forward Surge Current (A)
100
1.0
10
0.1 µs 1.0 µs 10 µs 100 µs 1.0 ms 10 ms
TP, Pulse Width
PP, Peak Power (KW)
TA = 25 °C
Non-repetitive Pulse Waveform
Shown in Pulse Waveform Graph
100
75
50
25
0
05025 75 100 150125 175 200
Ambient Temperature (
Peak Pulse Derating in Percent of
Peak Power or Current
°C)
10 x 1000 Waveform as Defined
by R.E.A.
5.0
3.0
4.0
2.0
1.0
0.0
050
25 75 100 150125 175 200
TL, Lead Temperature (°C)
RM(AV) Steady State Power Dissipation (W)
60 Hz Resistive or
Inductive Load
100
50
0
0 1.0 2.0 3.0 4.0
T, Time (ms)
IP, Peak Pulse Current (%)
TA=25 °C
TP
TR=10 µs
Half value= IRSM
2
Peak value (IRSM)
Pulse width (TP)
is defined as that point
where the peak current
decays to 50 % of IPSM.
10 x 1000 waveform
as defined by R.E.A.
Peak Forward Surge Current (Amps)
100
200
10
12510 20 50 100
Number of Cycles at 60 Hz
Pulse Width 8.3 ms
Single Half Sine-Wave
(JEDEC Method)
100
1.0
10
0.1 µs 1.0 µs 10 µs 100 µs 1.0 ms 10 ms
TP, Pulse Width
PP, Peak Power (KW)
td - Pulse Width (Seconds)
Copper Pad Areas
1
10
100
10 ms0.1 µs 1 µs 10 µs 100 µs 1 ms
0.31 x 031 ” (8.0 x 8.0 mm)
Non-repetitive pulse
waveform
TA = 25 °C
Copper Pad Areas
P
PPM
- Peak Pulse Power (kW)
1
10
100
1000
10000
100000
1 10 100 1000
Unidirectional @ VR
TJ = 25 °C
f = 1.0 MHz
Vsig = 50 mVp-p
CJ
-
Junction Capacitance (pF)
Bidirectional V = 0 V
Unidirectional V = 0 V
Bidirectional @ VR
VBR - Reverse Breakdown Voltage (V)
0
20
40
60
80
100
120
140
160
180
200
001011
Number of Cycles at 60 Hz
I
FSM
- Peak Forward Surge Current (A)
100
1.0
10
0.1 µs 1.0 µs 10 µs 100 µs 1.0 ms 10 ms
TP, Pulse Width
PP, Peak Power (KW)
TA = 25 °C
Non-repetitive Pulse Waveform
Shown in Pulse Waveform Graph