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RQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAVz/iH/kOeE/+wrJ/6RXVdBXD+J9amj+JHg7QxYkrLcS3cdyZMA7bedJExjqBIrDnnOOOtAFXxIPC8/jDVbLxRd6XbxS6ZYPbm/eIfOkt38yCTgkbhng8Ng8GuVktPA2j+C/EskeseFJ9Xms9QW1+wvbqyrIZiipj5ixV1XGTgAKOBk+2UUAFeZ6jptjaeL9Qm1vwM2tSarfLFYTmO0lUottv2jzZAVOY5ScgDgcngV6ZXL+L7iW01DwtPDZT3si6q+IICgd82dyOC7KvHXkjp68UAc9Y2fhzULdprf4Sh0WaWEkWemj5o5GjYczDoykenHGRzVbS28K6vs+x/ChZN9nBeriy04Zim37G5lHXY3HXjkDjPXeB5Xl8NSyvBJC76lqLGGQqWQm8mO07SVyOnBI9zXN/C65luPJ82yntfL8NaRGvnMh81R9pw67Gb5T23YbjkCgCrK3hWL7Vv+FCj7NeQ2Uv+had8ssvlbF/1vfzk5GRzyRzizc2fhy0uLOGb4ShXvJjDCDZ6b8zCN5McTf3Y2POBx64BZqt7Omqa9aLpl3JA/ijSma9VovKjP8AoHysC4fPA6KR8w5646Txfcy2mo+FpobK4vZF1V8QW7Rh2/0O5HBdlXvnkjgHvgEA8+uZvDIvdM1wfDRU0ttDu75o/sljiSMG2cS7RJ/CpPUbv3nAPzY6BLPw5Jqc+nr8JQbiCGOZ0+x6bkK5dVP+uxyY26HPHOOMyNbQP8BY7tolNxF4ReJJCOVVrVSwHsSin8BWzoN7PfeOtbluNMu9PcaZYqIrpomYjzbv5h5buMc4654PHTIBzO7wr9v+xf8ACqF8/wC2fYtv2LTv9b5Hn7f9bj/V85zj3zxVl7Pw5HqcGnt8JQLieGSZE+x6bkqhRWP+uxwZF6nPPGecKLmX/hY/2b7DceV/wk3mfat0fl7v7Hxsxu37sc/dxjvnitzXr2ex8daJLb6Zd6g50y+UxWrRKwHm2nzHzHQY4x1zyOOuADmd3hX/AIRr+3/+FUL/AGf9j+2+b9i07HlbN+7Hm7vu84xn2zxUM+kQarq1nH4d8Dvok+naxajUJ1js4lMStFOyN5cpLceUwwG5AHHONgnH7PPTP/FK/wDtrWx4QuZbvUPFM01lPZSNqqZgnZC6f6HbDkozLzjPBPX14oAtP4g1NXZR4P1tgDgMJrLB9+bim/8ACQ6p/wBCZrn/AH+sv/kiugooA8j+LXjMW3gi807V/Cur20OpRtDDNM9uyrMBuTPlyv3APOOhxmuh+Gvi2PxD4esYtO0DU7bTLaMWsV3O0Ww+WoHTfuPpkKRnPPBq/wDE3S7TVvhtr8V3HvWGyluYz3WSNS6kH6j8iR3rd0TR7Pw/olnpNhHstrSIRoO5x1J9yckn1JoAv0UUUAFFFFABRRRQBynxA0TVfE/hi80KwtbF4ryLa81zePEYnDBlIVYn3DIB6ip4JfFdtbxwQ6BoSRRqERRrMuAAMAf8etY3xe0iK/8Ah5q91HpNpeX9vbM0U00UbPBGCDIys3IwoY8c5xitTTvBPhmfS7SW98G6Hb3bwo08P2CE+W5UFlyAQcHI4oAz31y70nU28L2kUKaze3c9xbyXJzCIHZ3MvBBYj7uzglv9n5qxLvw/puo+NSdVtor5m8RrBKJxujdRo4f/AFZ+UfMAc4zwOeBXS6DoWgzT+IbIeH9Fjtob9YBFDYxqGUQRuN4xgkGV8ezfWucutL0XT9UuIrrT7GDQ7PxMks8bwItvCh0tVV2XG1V81l56BqAL/iSLQ7LR4tH8NXunWeoPqdhIlnAyuMrcxcmIHO1R8x27fu9a67QdWm1O2nS8tvst/aTGC5hBJUMACGU91ZSrA+hweQap2PizwfvhstP17RCzsEjhtruI5J4AAU9zx9SKmu7u4i8aaVapP/o09jdNJCe7I8G1h9AzD/gQoA26KKKACiiigAooooAKKKKACuOm0S01X4iasbiW/TZpdiR9l1Ce36y3Q58t1z90denOOpz2Neeax/whf/CxdT/4Sj+wN39mWXlf2n5Oc+Zc7tvmd8bM47bfagDo/wDhDdL/AOfrXP8Awe3v/wAerD8J+E9On0e4d7nWQRqd+nya1eIMLdzKOFlAzgcnqTknJJNR/wDFoP8AqRv/ACUrH8Nf8Ks/sqf7d/whvnf2he7fP+y7vL+1S+XjP8Ozbt7bcY4xQB3H/CG6X/z9a5/4Pb3/AOPVh+LPCenQaPbulzrJJ1OwT59avHGGu4VPDSkZweD1BwRggGo/+LQf9SN/5KVj+Jf+FWf2VB9h/wCEN87+0LLd5H2Xd5f2qLzM4/h2bt3bbnPGaAO4/wCEN0v/AJ+tc/8AB7e//HqP+EN0v/n61z/we3v/AMern/8Ai0H/AFI3/kpR/wAWg/6kb/yUoA1dC02DSvHOt29vJdOh02xcm6u5bhsmW7H3pGZgOBxnHXjk11dcR4Q/4R3/AITDXP8AhGP7L+wfYLHf/Znl+V5vmXWc+Xxuxtz3xj2rt6ACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigArnb/wAD6Hqeqx6ndrqL3sTO0Mq6pdIYS4w3lhZAEBHBC4GK6KigDn/+EN0v/n61z/we3v8A8eo/4Q3S/wDn61z/AMHt7/8AHq6CigDn/wDhDdL/AOfrXP8Awe3v/wAeofwXo8iIskmrSFJBLG76xds8bhWXKsZcr8rsDgjIPOa6CigCnpmmWmj2CWVkjpArO/7yVpGLOxdiWcliSzEkknrXJfD4aaix/YNPltWn0TTrtjJey3AVJPO2Qr5hO1E2tgDA+foMV3Nef/Dj/lz/AOxU0b/25oA6W48JaPdao+oyxXRneeK5dFvp1ieWPZsdog4QkeWnVf4RVvVtFstaigjvVn/cS+dE8FzJA6PtZch42Vh8rsOvQmtCigCh/Yun/wDCP/2F9nH9mfZfsfkb2/1OzZtznP3eM5zUWleH9P0a4uLi0+1NPcKiSS3V5NcMVQsVGZWYgAuxwP7xrUooAyP+EY0r+3v7a8mb7b5vnZ+1S+X5nleVv8rds3eX8uducU/VfD+n6zcW9xd/alnt1dI5bW8mt2CuVLDMTKSCUU4P90VqUUAUP7F0/wD4R/8AsL7OP7M+y/Y/I3t/qdmzbnOfu8Zzmk0nRbLRYp47JZ/38vnSvPcyTu77VXJeRmY/Kijr0ArQooAKKKKAOP8AiLruj2Pg3X9OvNVsbe+n0q48m2muESSTdG6rtUnJyQQMdTW5pviTQtZuGg0vWtOvplXe0drdJKwXIGSFJOMkc+9YlxrukaJ8QtUOrarY2Am0qy8r7XcJFvxLd527iM4yM49RRb67pGt/ELSzpOq2N+IdKvfN+yXCS7My2mN20nGcHGfQ0AdfRRRQAUUUUAFFFFAFbUbC31XS7vTrpS1tdwvBKoOCUZSpGe3BNWaKKAMC7urHw1q4nmjeKDWJwJ7pnHlxzhFSMMD03qm3PTKqOrCreo+HtO1S4FzOtzFPtCGW0vJrZ2UZwGaJlLAZOAc4zWhcW8N3byW9zDHNBKpSSORQyup6gg8EVzt9YXGkWem6Z4evWtCZDHFBIvnrsJ3MSWJYKi5wAQMlV4yKAMvxR4Yms9Hm/sh9VuUnimt7yCfVHmBieJwHH2iXCFX2NuUg4B65rZ8PXy+IpDrZso0hjVrexuC2XljO3zGHbYzoNp7hA3QirEWhSXFtcW+uXx1eCfYTbzW8aQrtOeFAyQTjIYt0HvnYACgAAADgAdqAFooooAKKKKACiiigAooooAK46bW7TSviJqwuIr99+l2IH2XT57jpLdHny0bH3h16846HHY1x02pXdj8RNWFvod/qG7S7EE2rwLtxLdcnzJU65I4z905xxkA0f+Ey0v8A59dc/wDBFe//ABmsPwn4s06DR7hHttZJOp37/Jot44w13Mw5WIjODyOoOQcEEVuf8JDqn/Qma5/3+sv/AJIrD8J67qMWj3Cp4T1mYHU79tyS2YAJu5iV+acHIJwe2QcEjBIBuf8ACZaX/wA+uuf+CK9/+M1h+LPFmnT6PboltrII1Owf59FvEGFu4WPLRAZwOB1JwBkkCtz/AISHVP8AoTNc/wC/1l/8kVh+LNd1GXR7dX8J6zCBqdg255bMgkXcJC/LOTkkYHbJGSBkgA3P+Ey0v/n11z/wRXv/AMZo/wCEy0v/AJ9dc/8ABFe//GaP+Eh1T/oTNc/7/WX/AMkUf8JDqn/Qma5/3+sv/kigCpoWpQar451u4t47pEGm2KEXVpLbtkS3Z+7IqsRyOcY688GurrlNCvJ77xzrctxpt1p7jTbFRDdNEzEebdnd+7d1xyR1zweOmeroAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKz9Vsp7uFTDrN5pgjyzvbLCdw/2vNjcAD2xWhXP+O/+SeeJf+wVdf8AopqAMeXwLrcviJdSPj/Xlt1jVPs6pCuSM8nCCM9e8efc8Yqy/Du/axtLW08W3ul3EWkWmn7rJVXzDb78uc/Nj970UrjuTkYwfGVv4XsLySwsPDGmW8ttcWXmN/wjLzbxJcKpwyx7du0MOCS5yq4I51dO0DwlrOv+HbqLwppkFteaReTvby6YkfziS1AJVkGcbmAbHRiRweQDodN8KavZaZa2svjfW5ZIYlRpBDafMQMZ+eFm/NmPqTVr/hHtU/6HPXP+/Nl/8j0f8IJ4P/6FTQ//AAXQ/wDxNZ+teDfCtrpjPB4Y0OJ3lii83+zYT5Yd1UvyhGQCTyCOOeM0AaH/AAj2qf8AQ565/wB+bL/5HpF0DUnGV8aa2wyRkRWJ5BwR/wAe/rWQngHwpp2r2dumgaVcpcrJ5kM1jAxXaATKDsyBkhSo4y64AxzH4T8F+FbnR7h5/DWjSuNTv0DPYRMQq3cyqOV6BQAB2AAoA7pGV1yrBgCRkHPIOD+tOrg/Cfgvwrc6PcPP4a0aVxqd+gZ7CJiFW7mVRyvQKAAOwAFWtY8F+Fo0tIYfDWi24ublYnuF06AmIYY8bkIyxVUGR1egDsqRHWRFdGDKwyGByCPWuJtvAnhSy1xbBfDuk3FvJbNMRNYwuYWVlA+bZkh9zdSfuHHfEXgvwX4VuvAvh64uPDWjTTy6ZbPJJJYRMzsYlJJJXJJPOaAO8orhI/AHhbU77Ud+iaZb/ZphFFHBp8C+X+7Vt5yhDk7iecrjHGQaZ4e03TLLxRoFzp+l6fZPdaLeNM9lbJCs+JbTa+FHQglgDyA31oA76iiigAooooAKKKKACiiigAooooACQASTgDqTWTpI+3zSay44nXZaA/wwZyG+rn5j042AjK0mrH+0LiPRk5SVfMvCCPlgzjaR/tkFf90PgggVr0AFFFFABRRRQAUUUUAFFFFABRRRQAVx002tRfETVv7L0+wuQdLsd/2q+eDA826xjbE+ed3pjA6547GuOmh1qX4iat/ZeoWFsBpdjv8AtVi8+R5t1jG2VMc7vXOR0xyAaP2zxh/0AtD/APBzN/8AItYfhO68VLo9wING0Z0/tO/JL6tKp3fa5twwLY8BsgHuADgZwNz7H4w/6Duh/wDgmm/+Sqw/Cdr4qbR7gwazoyJ/ad+CH0mVju+1zbjkXI4LZIHYEDJxkgG59s8Yf9ALQ/8Awczf/ItZ+s2/jDV7GO2/sjQ4tl3bXO7+15mz5MyS7cfZh12Yz2znnpWh9j8Yf9B3Q/8AwTTf/JVZ+s3HjDSLGO5/tfQ5d93bW23+yJlx50yRbs/aT035x3xjjrQBofbPGH/QC0P/AMHM3/yLR9s8Yf8AQC0P/wAHM3/yLR9j8Yf9B3Q//BNN/wDJVH2Pxh/0HdD/APBNN/8AJVAFTQpNRl8c622qWtrbXH9m2ICWty06lfNu8Hc0aHOc8Y7DnnA6uuU0KPUYvHOtrql1a3Nx/ZtiQ9rbNAoXzbvA2tI5znPOe444yeroAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKy/Emmy6z4W1fS4HRJr2ymt42kJChnQqCcZOMmtSigDi9Z0rXNeijTUfDHh+bZJG4Y6vIT8kiyBSTa8qSgyOhqSW38XyeIbLVRpGhKLW0ntvK/teX5vNeFs5+zcY8nGMc7u2OewooA5/wC2eMP+gFof/g5m/wDkWmyXHi2WNo5NA0F0cFWVtYlIIPUEfZa6KigDlLO28QaezNZ+FvDduzAKxj1WRSQOg4teg7DoKi0a38YaRYyW39kaHLvu7m53f2vMuPOmeXbj7Mem/Ge+M8dK6trqBLuO0aVRcSxvIkZPLKpUMR7Auv8A30KloA4/RrfxhpFjJbf2Rocu+7ubnd/a8y486Z5duPsx6b8Z74zx0q5cSeKbuB4Lnw74fmhcYeOTV5WVh6EG1wa6SigDlrOLxJp6uLTwz4eh3nLlNXlBY9Bk/ZeeOKg0K38YaJ4e0zSf7I0Ob7DaRW3m/wBrzLv2IF3Y+zHGcZxk12FFAHJ3dpr1/KJLvwp4ancLt3SarIxK+hza8jvg8ZqxZWWu3Pii01PU7PTbSC1sri2VbW9ednaV4Wyd0SAACE+vWukooAKKKKACiiigAorP1zd/Yd6FkkjJhYB43KMvHUMOQfcVVWw1yybba6rFdwdkv4cyL9JEIBA46qT6tQBqXd3b2NrJdXcyQwRjc8jnAUVxcXivxBrFr4cu9PsbPTLbWZQiNfBriTabeSbOxGUAHy8A7iSGyVHSugg0KS4vI77WrlL64hbdBEseyCA9mVCSS/8AtMSRzt25IPM6L/yLHwt/7Yf+m2egDol8RjT3Nv4giGnyA4W65NrKOxEhGEPI+V8HOcbgM1r3V5DZ2Ul3K37mNC5KjcSPYDqT2A61MyhlKsAVIwQehrzOGxtNX+I17odhorWWj6WI5bi6sJDbK90QHUMEID43K2MZDDJPYgHe6TazQwPcXYAvbpvNmAOQnGFQH0UYHHUgnqTWhWL4Qu57/wAFaDeXUpluLjTreWWRuru0akk/Uk1tUAFFFFABRRRQAUUUUAFFFFABRRRQAVx02m3d98RNWNvrl/p+3S7EkWqQNuzLdcHzIn6YJ4x945zxjsa46bRLTVfiJqxuJb9Nml2JH2XUJ7frLdDny3XP3R16c46nIBo/8I9qn/Q565/35sv/AJHrD8J6FqMuj3DJ4s1mEDU79dqRWZBIu5gW+aAnJIye2ScADAG5/wAIbpf/AD9a5/4Pb3/49WH4T8J6dPo9w73OsgjU79Pk1q8QYW7mUcLKBnA5PUnJOSSaANz/AIR7VP8Aoc9c/wC/Nl/8j1h+LNC1GLR7dn8WazMDqdgu14rMAE3cIDfLADkE5HbIGQRkHc/4Q3S/+frXP/B7e/8Ax6sPxZ4T06DR7d0udZJOp2CfPrV44w13Cp4aUjODweoOCMEA0Abn/CPap/0Oeuf9+bL/AOR6P+Ee1T/oc9c/782X/wAj0f8ACG6X/wA/Wuf+D29/+PUf8Ibpf/P1rn/g9vf/AI9QBU0KznsfHOtxXGpXWoOdNsWE10sSsB5t2Nv7tEXHBPTPJ56Y6uuU0LTYNK8c63b28l06HTbFybq7luGyZbsfekZmA4HGcdeOTXV0AFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFZEurXh1G5tLPTDcrb7Q8nnqg3MM4wfYj8616831XxpN4WufFkq6NfXcn2xvIlBh8lZE0+OXa2ZA+NkbOSF74GTxQB2X9oax/0A/wDybT/Cj+0NY/6Af/k2n+FZtn4vu9Qgaa18I65JGsskJPmWYw8btG45uOzKw98ccVk+HviXJ4ivdRgsvDGrTi2FvMgja2VhDNCskZffOBuPznAzgbc4ORQB1H9oax/0A/8AybT/AAo/tDWP+gH/AOTaf4Vy9z8S3ttdXT38L6uoUmGZS9tvExa2WNRibaQftUeTnjevo22x4i8e3mgaTLdTeE9XilMcvkedJalC6QvL82yckDbGxOB24ycAgDru+1U+PdIY6Phxpl8An2peR5trk59sD863v7Q1j/oB/wDk2n+FczL4vjkgtfFzeFNf+yQaZNMlwHtNv2dxHIzFfPznEakDr14PabRvHt5qst1bL4T1d7q2kk8xIpLXCoJ5ok5acc5hcHHdTjIIJAOg/tDWP+gH/wCTaf4Uf2hrH/QD/wDJtP8ACuXl+Jbx+K7TQv8AhF9X8+czw+UXtt5mSOKbaD523HlybiSR1UDJzixrPj280qW1tm8J6ul1cyR+WkslrhkM8MT8rOeczIBnuwzgAkAHQf2hrH/QD/8AJtP8Krz6/eWVxaw3WizBrp3jgWKeNmeRY3k2DJUAlY2wSQPUis9PHUsmhJraeFNdOnPbi6WbfacxFdwbb5+7oc4xmsWHxtLrjWdxL4e1G2Gn699klmZoPLiZpGt1BAlLE4lUHaCAScEgcgHUf8JDqn/Qma5/3+sv/kij/hIdU/6EzXP+/wBZf/JFbFzfW9pPZwTPtkvJjBANpO5wjyEe3yxsefSrFAHI6d45m1WW+js/CmtSmxuWtZ9stn8kgVSVOZx03Dpke+cgdTazPcWscsltLbO65aGUqXQ+h2krn6EiuQ8D6DbaNr/jN7ea4k87VVLCVwwybeKUsOOpaZvwC+ldpQAUUUUAU9WgmudIu4bZUad4mEau21WbHAJwcDPfBpmlatBq0EjRrJFPC/l3FtKAJIH/ALrAE9sEEEggggkEGr9ZOqaM13cx39hciy1OJdqXHl71dP7kiZG9e+Mgg8gjnIBrV5/ov/IsfC3/ALYf+m2euoSPxJGBvutKnOBnbbSQ/U/6x/y/WuR08XJ8H/DAWhiWf9xtMoJUf8S6fOQME8ZoA9GqKC2gtVdbeCOIO7SOI0C7nY5ZjjqSeSe9ZI0zXJ0xdeIBC2eun2SR/wDo0y/59Kd/wjVpI4kurvUrpwMHzL6VUb6xoyof++aAIPAn/JPPDX/YKtf/AEUtdBUVrawWVpDaWsSxW8EaxxRoMBFUYAHsAKloAKKzptTaLxJY6UIgVubO4uTJnlTE8KgY9/OP5Vo0AFFFFABRRRQAUUUUAFFFFABXnmsf8IX/AMLF1P8A4Sj+wN39mWXlf2n5Oc+Zc7tvmd8bM47bfavQ6KAPP/8Ai0H/AFI3/kpWP4a/4VZ/ZU/27/hDfO/tC92+f9l3eX9ql8vGf4dm3b224xxivWKKAPP/APi0H/Ujf+SlY/iX/hVn9lQfYf8AhDfO/tCy3eR9l3eX9qi8zOP4dm7d225zxmvWKKAPP/8Ai0H/AFI3/kpR/wAWg/6kb/yUr0CigDifCC+Hv+Eu1xvDA0v+zjYWQY6Z5fleb5lzuz5fG7bsz3xt9q7aiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigArxv4i6bp9reazOtrb/2jN9onM4iUSiF9Ju0C7sZ2loGOM9c17JXnvxX8Jwav4Zv9ZiuHtr2ws5pGYPLtmjWCYbCquoz+9bDHPUghlZlIBa8N+E/Dep6feXl/4f0q7upNV1HfNPZRyO2LyYDLEZOAAPwrh/hVoWj63rmt/wBraVY3/k6Vonl/a7dJdmbIZxuBxnA6egr0HRfh/Z6dpq291qWrXFwZZZZJINVvIEJeRn4QTnH3sZJJOMkkkmuX8BfDi303VfEcd5qt/cNbzWtijWt3c2mVjtY2DHZNk8SgYJwu07QoO0AGVq2k6bbeL7vS4NPtItPOpxobRIVWIq02ibhsAxg5ORjnJ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NE5532, SA5532, SE5532, NE5532A, SE5532A
http://onsemi.com
10
PACKAGE DIMENSIONS
SOIC−16 WB
D SUFFIX
CASE 751G−03
ISSUE D
D
14X
B16X
SEATING
PLANE
S
A
M
0.25 B S
T
16 9
81
hX 45_
M
B
M
0.25
H8X
E
B
A
e
T
A1
A
L
C
q
NOTES:
1. DIMENSIONS ARE IN MILLIMETERS.
2. INTERPRET DIMENSIONS AND TOLERANCES
PER ASME Y14.5M, 1994.
3. DIMENSIONS D AND E DO NOT INLCUDE
MOLD PROTRUSION.
4. MAXIMUM MOLD PROTRUSION 0.15 PER SIDE.
5. DIMENSION B DOES NOT INCLUDE DAMBAR
PROTRUSION. ALLOWABLE DAMBAR
PROTRUSION SHALL BE 0.13 TOTAL IN
EXCESS OF THE B DIMENSION AT MAXIMUM
MATERIAL CONDITION.
DIM MIN MAX
MILLIMETERS
A2.35 2.65
A1 0.10 0.25
B0.35 0.49
C0.23 0.32
D10.15 10.45
E7.40 7.60
e1.27 BSC
H10.05 10.55
h0.25 0.75
L0.50 0.90
q0 7
__
11.00
16X 0.58
16X
1.62 1.27
DIMENSIONS: MILLIMETERS
1
PITCH
SOLDERING FOOTPRINT
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