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Network+ (N10-006) Training Videos (28 of 52) 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computers are used more and more to confirm proofs, is it time to take computer science's contribution to mathematics further? 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Theory.","preview":{"posterSrc":"data:image/png;base64,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For similar content take a look here: • Basic Computer Math Functions part 1 of 2 Books and other products for networkers 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talk a little more about Shift, Compare, ADD and Negate. For similar content take a look here: • Basic Computer Math Functions part 1 of 2 Books and other products for networkers 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is one of the most important aspects of your Computer Science Degree. Let's discuss how to get better at math, what math is related to computer science, and a few theoretical and practical...","preview":{"posterSrc":"data:image/png;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wBDAAUDBAQEAwUEBAQFBQUGBwwIBwcHBw8LCwkMEQ8SEhEPERETFhwXExQaFRERGCEYGh0dHx8fExciJCIeJBweHx7/2wBDAQUFBQcGBw4ICA4eFBEUHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh7/wAARCABEAHgDASIAAhEBAxEB/8QAHAAAAQUBAQEAAAAAAAAAAAAABwAEBQYIAwIB/8QAORAAAQMDAwMBBgQEBQUAAAAAAQIDBAUGEQASIQcTMUEIFCJRYXEVMoGRI0KhwRZSYrHRFzOCsuH/xAAaAQACAwEBAAAAAAAAAAAAAAADBQIEBgAB/8QAMxEAAQMCBAIHBwUBAAAAAAAAAQACAwQRBRIhMRNBBhQyUWFxgSIjobHh8PEVFzNCUsH/2gAMAwEAAhEDEQA/AMpSGS8hannv4jZBIUcE5Pp89c2O6TtDhSkHnnToq+B0dlKlLAO4ryQdXSzOmUy6bDrV3t1unwUU8vJZiv7g5LWyz33UoPgENkEZ8njTd4azVX7ZTciypqPdtx7rso5PwgYwB9//AJrl7u6/KUygvyk4JGzyR88Hxow1L2ebqgVZ2mJrVJlvookyqYYDhyuKptLsbkfny4nB8HXOn+zxcs9uOldepEOTJo0KqMsyEujcqWp1LTBUAcLy0ck8cjUOPHuvHyi2hUdZ8OHMp8KCqy6euhRC2a3Waq8pK2lKx3O2ttwBBxgNtgKWogEg5wI5Fv1K3IFLq9FXRq9JrSXUw4bjKZsmNtdIH8H4k9zAAOUkJKiMZ50QIlhVpq07bolUqVniC/KjU6C9Npry1MOzoxlIJ2HBUSQ3vIJztydo4Y0CwqjaP49LiXfbEwJqgtYpfjygZkhXbU420pBStBGSlR3AKCFDlJ5EHtbe35Va8g2KiTarlerEVqU9CpNaj05DlZbYjDspfU84EJUlr4EOFoIKwMAHyArcNWYUalVP/C8BFSoL3amxY0qO9JDCnVofWheULA3b07eCckHVa6s2pJs+6YNLki2JEZ2MtTSaew8GMtvuMuAofKlBYW2pOUnBAGnTdUdolvxqrEbjhyJMZdaQQe2FJOQMA5xkemhzBzo7t18FD3g9p+yi49vviQZzSGS+ypxDReBLZIUQglI84GuNBe6jRa2mKxUjQkqSrMqKEtN7Bzgdsbj6YHk6iV3NVdiUqe2pByFBOAPsdFv2cItXrFeqc4TXI8iLTiiO6tByhTqxlQ/RChn66QxUdfGHSSEFnrcd3zVuPEIhM2CNlief35K12Y31PchF2ndSahPCDtUkgOJB+RS4nP8ATTir9RuolAZJuClwalGQrl1AMdzA9fVB1ZJ1buC0rWuKsVxyPUmopzD+DataCsAIK/5jgn086E13RmquI9ZqNOnR41VRhLlKlLKYwPA3oJ2q+e3b4z4OpB5/q7ZNHRte322A3VJ643+1c9DlGIX2XHdiXGHk4KU5ySD4UOAOD66LdDt6PUbEoYeHalppscFY9T20+dBCF0yuW4ajVmaO9HqH4UUKfiId2SJTKicqbSRg5AI59SNabhBsQI/aZWw32kbWlDBbG0fCfqPB+2rsD843WexGHguAaLBCetUeVTni2+gj/KoeFfbS0TqnHZkslp9sLQfmNLRrKiJNNVixT7avOPsRxoqdPpll1DoZXaHcUuaJ1LqEirQ4seM4svuLiBlk70gpQlLicq3kDGhvTQ9HjghxhLS0hZLgAOc4xkg8f8jWnfZSul+P0zqkChQmKhcMOpuVKZRTsZXWaeY/a7aFlJCihR37cc4A8L0xn7KssqC51rK2x+rlgRL/AI91x66ZVHbpVRDs0098MNvypUVaYylbMdzY2skfb56iOqXWSmvO3LVrImIkVk0SBEgI/C3l9taZskkhKkYSpLLiVpUcDnjPjVKrF71C1vZ9ta1YNHROpFftSpGSxtwmO770dslWEnJT4wSkZPnxo2yXKuK51PcotzQbZqKaNb6mapM29pj4XSd27I+IZSM+quNUsoaVMPQduK9bUmW9YCafVJUt9FbotSntinvp9yZhREMPFainC8KBPwZGB9s84N10FNnXRtuJqDFqnURVWYMilvOfiMQOoUBHXswlWU5yDuwkjHOjBY9Pbn+zfb9dEhAmwLRqSnE5AUUSG1FRwP8AW2n9tDi7b3nQVWV04RRjJo7sC1pUeQn4UU50OpUpQwny5gJyVDxxnJ16CDoF6ZNFTPaLuimXReVKq0F/vK7Ull5JjOMoSETHiyQlxIxubUlRx5Jyec6rlfeH+DU4S3tVKaSr4eBwdXP2t5M//rF7pWLgYrrCA4uCxFcRmnNqWAWHMDO/KQecnGNUKtSAqxH2W2XuZDW3j155GjBw4YCE+YH2WixTzp5Y7F+3S7QKdOgxH0R3ZIccSVIIR5HHI0T+g6UWReFcp1UnQ0ssw9zjyVFSFbFEg4I+R8aFHRSvRbVvBVSXIJdcgSWQlCcpRvRgZPqc4+3105gX08blW2WGnkpkiUCU/ErkBSFEeUkAcHjI0F7Gmjebm6i2oea1haBb7F/ojJ1uuiDcFnCJT3Jr7aZiDIkFASAgDIIT68nwPH6a6Tq3CjdN49bR2GXywESm4zgWju49MeCcZ/fXrqJe1sT6eUuJZLT7f8RBZHcbVjPKk+TyAONZuvS8EOoVRLege4NKwHv4hUXSDkKUT6gn0+ukOTObNWudVNiaNbq49K6Je9w9Sod7UT3ul02JJ7QqOAlpeMBbI3HCyrITt8c8+NaZvxdMjLaqwdbhqkI3y2HDt2eBvHzAJCVEfME649A5Vry7AtqFSqSXmRTQ4HO0ntoktYS8FAflc3knJ5Oc50AvaJmS03zVWA443Fc+NplKsIRlO1YA9M4Tn56KXlhGXklz4hMHcTmjDM4BzpaaPKCITKSMkMoBz5/KNLTZZjZZDYacbYS0pcRaduCC+Mf7a0R7Plz1q2ej1TuE2pArsSgVR6oQ5AqfZdYkLjhpwuICcLQEOZ85GVccA6z3Dgx48cbmkLVhJLhTknP9vprWnsm0mJUOi1bpklpJiz6jJZdQE4ylTDaSP2OkvTHHJMHw8VLBez2g37idfW2yt0MfGlLb8iqRSa/XW/ZVnzha0J6S3ClW+3Vk1IjdFkyQpzDO3CiFqCQc+mfmDYIl8RrjtXqBd9e6fz51pTY1Mgy4oqiG3wqKOVDGMpy6g5CgcA51O9XLTFq+yTNtdlxtxyBEjhxxA2pcc94QpxQ+6io6adE7dZe9k12lOhJkVqBUJQbPlWSoJOPoEt/uNZEdOHPoXVrQMpqOG3f+OwdfztfXl3K/1Qh+Q/5ufNNeitZui6OnbJt63UGkNW7NtpQkVRKFF5SwpDoG0/ClKik55Ofpzyk1i5PwGZZ6rQhMV614lGfuacmq5blxIP8AGZDKSn86gk5zgAkjnjFE9i5a09S7hZQ6oM/gjqw2lRCUqLjf8vjP1069juIusUrqLDmTVMe/Upthcp8lXbSsPJ3kqPIAOfPpphimM4hQT1ri9uSERkDKb+8dbU5tbAHlqSO6xHGxkjGWGrr/AACb+0TFpkq6Id0Q7ZcoEitRFVKStc8SPeFOFO1eBwggZyBxzoMqrtXmBukxXFKCnWyhKUcqWDxjGj37UaGKfPtKjdwymmqC20l9sfCsIVtChjIwcZ/XQ26XUxpqo1aqraBTEBQ0NvPgFWD5zjj/AMtaPBsSdXYVHVvtd1/LtEDTyCXOYWVD2nw+Sl4vT6E3KdkTJkiWlR4S2nsBXzzgk/oCBq+WrbNKbkQ6QzT46Isp5DbjYT/3QoFQCj5PKcefXTqLF+EIcwS2kJVj1UeT+mnDzrkZxuRHWUPMrStCh5SpJBSRn1BGoGVztCdESIhjw496k786O27JpDjtNkzYrrhQpTPvBWnPzAIJ9fnoRXV0sat6mrcClvzHMqJxk49NGNq/i47un0t2UUo27WntiCfngjKftzqp3rXqtXmnUKQ3DjqJ/htfCtf+krPxY9OMaicx2Kd9dp2C+6aextMnU/qHOpT0h/3STT3FGP3D2w8lSDuCfG7bkE+caee09aNQC5lwtMkx0voCcDkJI5/TI1U7UnzbfuiJU6aGo7sBXcCUq4UMYKSfUEHH661bXEUe8LCDik741QhBbfPxIKhx+oPH3GiPF2+ShSTiQkFBdmqpn0aHObWCl+OhwYxjlI/vpaCEe76tZsibbs9hEhEF9SENHhQGSfhI9PXngaWmLJmuaCk8kDmPLVRIbE2Ntcbnx1IThWzuEgj5Y1pn2f70oFB6NPNz7gpESY3cjLvYVMQFlpTscKVtJyRt3kkDHB+Ws1F51pIS572y2EgYSUoT+w400hNtqnOKDZUAkYCY4d8/7ffQMfwSPGaUU8rrAODtPDl6rqeR1OTJ6LYHWa/LYq3SvqDDg3PRZEr3tpuGymc2pTqUiMcoAOVDO/kfI6lLP6hWNbirEspdXoDzP4AtEioe/tlEVaUN5bKs4HcIXnJH5R51jJhltbymVJkp7Su42jsDgH1wfH21xW2FqcbDTIeJO/usYSnAxwRxnx6ayf7d0vUxSGV2UEu5blgYD6Wv43sdFa/UnZ89tfrdHP2YapQLc6q3L+JXFS2I5gymm3nXg2hwh5AThZO1XwpyMemo/oFX6LQ7L6lxJ9cpzLsugqRFbeIbU84G3khCQr855SMD5/XQftwKaqpCFNLW2MDwUk588/LGvLC2vxNxYQtxZKshQAx8/vrQ1XRxlW6cvefeiO+2nDN/jzVeCos9rByv8UaetFy0moOWIzSKxGkqj21GYeTDUl0Nu+C2rB+FQ/ynxpvQ0ONQakysq3pQkqykJO9aSvBA/wBOzVK6PUdFWr8xwIAZisl1wn8qEZ5JOPXA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there, this is my third and final web lecture for the TU Delft course Computer Organization in the Computer Science bachelor. In this one we examine the Excess-X notation of representing...","preview":{"posterSrc":"data:image/png;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wBDAAUDBAQEAwUEBAQFBQUGBwwIBwcHBw8LCwkMEQ8SEhEPERETFhwXExQaFRERGCEYGh0dHx8fExciJCIeJBweHx7/2wBDAQUFBQcGBw4ICA4eFBEUHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh7/wAARCABaAHgDASIAAhEBAxEB/8QAHQAAAQUBAQEBAAAAAAAAAAAAAAEDBAUGCAIHCf/EAEQQAAEDAgMFAwYJCgcAAAAAAAECAwQAEQUSIQYHMUFREyJhCBQycYHhFhcjM1JXkZShFSRCgoSTsbLB0hhEU1ZykvH/xAAYAQEBAQEBAAAAAAAAAAAAAAAAAQIDBP/EAB8RAQEAAgICAwEAAAAAAAAAAAABAhESMQMhQVFhE//aAAwDAQACEQMRAD8A4yorudHkWbDKSD8LdpP3bH9tRsR8jLY1hLRZ2r2jVmcCVfINLIB52Smg4hortCV5HuzTMt1tvFtp32mybOJSwM1kX4FPM6Djwq0ieRdsU5Gacd2q2kbWpAKkZGO6SNR6NXTMylcN0V2o35HeyaENrlY5tSA4FKystMOFuwuAe7xOvLjavcbyQNgnJEeM5tLtaw9IzZErjMjgLm5y6aW9pApxpyjiiiu1mfJC2FeNmsd2zUM4SFGKwEm5tmuRw0p2V5HewzEjsfhDtg7w77cVlSfHXLy/8pqnKOJKK7Zj+R9sK6pKTtBti2VC4K4jIFs1uOX225CpcnyL9h2ozro2s2kJQgqA7NjWw/41OlllcN0V2/L8jPY1phtUfaTaSQtZAygMJCRYm57vh+NMQvI/2GkNuKVtDtgzkFwHIjSSq2hsMvX7eNTcjPPHenE9FdszPJB3fxn0sHafa91xTfaZWojSyB42RodKkw/Iz2FktFwbUbUtAG1nWGUk+wppuLM8bdRw7RXdH+CvYb/du0f7tj+2iq06WclqalMRG4rz63WlODIUgAJKQb3I+kKiz8QkuYSlcCO+JUgrQyO53VJzam5tbun3VG2ow6fORh6sOXkcQ+kOqsggNEjMe9rwGltbmrXzKCthuMplp1tg91Cxmym3jfWx/GgpY87acRM7uEtLf7ZJyedtW7O2ouOd9eHhc8afnTNoEQo5iYM67JCcz6SptKFEAd0EqNgTfXlaoDmFvRJriG5kB0ZXHuyegZiE5lEAEcQAQLaE2FR42J4dJlSUxXojKHY6lxmF4e8SghIuVkC2hvdA18aC/iT8SEFT0/BJTDiQpSkIW2sJAuQL5tTapciSG32m24r0hxxClJ7MJ0SCm9ySLekKy+BQp+KREP8AnWHqY7TK7fDn2lLSLXCQtywvrqQRqRyrVSoMSS4lx+OFrQkpSbkEA6kaHwFB485k2ucKmewtk/zUqZMgnXC5w9iD/BdVpwRz8odqhxgRcx+SUhROXKABe41uCfbTTWBT0RikyoK3yfTXHcKbZbcA4Dcq1OvgLcaC1dmPNNqcVhk3KlJUo2b0A/XpySsOYc6tINlMqUL6cUk1SRNn5yXkCZKw+RGVmLzaYriVG5JASrtNAAQNQTp41eTyRAkEcmlfympekvSvxCdJjyIDLBZyuJuvtFZQRpztppe3jUmHJkvScq2I4ay3zokBZJ6WA0502yuLLluQ3Y6FrjIQRnRcEEcRcW/rUeM/hrEtxbENbRQgpWtLeVCUouf6nhrWZ24y2e9+jMROIyHShxTraAtaS754hRIvckJSnl6NtLam19auIwKVBCQQ2lAAGcEerrw8aqorERqS0y1MdCwkLCSyAVZzfUhPPS46C1XTKMiSLg63uEhN/YKuJ4sfmvdFFFad3lv5tPqqtcwhpC5T7E+bEMhztHVNvAAG4uQFAgXCbeomrJv5tPqqJjbK5GGusIU2lS8oBc9G+YUFdhkGbHbfluYnik91OYBhamxcBV0iyRbNbS99cxuByexYSJMMSyrFo/cKFMMOBKwDfvcxcDUWN9BUbCwyY7+Gqcw8u9oVNNMuqtnGpvbXQ209dC3Gnw9KjmAuR6MtRkqydkLi5I4HT2a61Nn88/tNSp3zFqShnEUpQ3kEc5StQI0Ub8xx41Ei4IhGINJMvGFCOELC1TFBtwjSxTzva59ZpGGYMRgyS1hjEhbdmSmYciwND3jbThwr09jvYQ3HM0BS2EntUNSC6UckCwF9TYa2ptcPF5KvqKq28ZZUyhzI4bqyHI2tXetcjRPLrwqzSbpB1F+tWXZcbOy0xPF4EkdWV/ymn6ZmnLDfUeAbUfwNS9M5dV6bWnsGzf0kjKL8dOVZ+M8CUOPSpSHkLCC2ZYUOKrk20Nr8OOg6VLxDDEz5GFoeQtTDSVdsASARkASCQQfS158OVUEZgeeOOJZbS8jiA29rkQE27qgnOQCBfXpWphMo8+dvpaN4g4zPQhKZzjI0F3m8hCRa9vSN+PrtU1OOt3HaQJrQJtdSBlHiTe1qrEobGHQFSIMh1LZWEJYjSAtCdTr3swuoX1vfSo0uJOxDD23pkVSnFrQH7RJCFkBRAGUK4W0PEEHnWsfHPtnllj1WsjS48gXaeQq/ABQuaKzGGzH33EYY002hTBAb/NVtlGVQAPeJNwnUg3HjraipcdO2PkljWN/ND1VmfhRMVE7f4NT+Y7JYUFhQubWycNNDWjJcEYlpIU4EdxJNgTbQGqd7EcfYhIUvA0uvaJWpMxtKQTcZrfRGhPOx5kVl1ZpeMTk4i2pDz0QOvXLS4abjvXy9olAIHib873q1ZdmMRsRSeymvKYLraY0ZBIcSAk6fplV7gEDmK0LUib+TUuPMNomFoEspfunPbVIUbXHjUBnFMau4JODpSc6Q2gS0Xyd0KUb8bEq4cQnqbVDl+qVvEsUxEKQ5s/i+EoYRkQlcVtxLhzA5gADbQcNAPG1OQcXnM4gYDuAYq63r2kzzBDbK+drjW2th3eXtrUxXXDDadmIbjvLAzoz3CVH9EHnT4tVN/pjD3vOIiXuwUwVk3QriLEjW3W1/bUiio819yO2lxDPajMlJAVY6kAWFtTr4UEimpbRfiusghJWkpv0pwkAEkgAcTyry2604yHm3ELbIuFpUCCPXQNfn30Yw16qNNmO44Sp2PBWv6RQT/EVJDjZJHaIuOIzClbcbcTmbcQtPC6VAj8KM8VecPB/yWH/9T/QUicPIBAjw0g8QnOP4GrOiicEWHHWwSA1FbQf9JJB9t+NFSqKNYzUeW/m0+qoONxp0plTEZ2K22pNlF1orN734cPtrDwt+W6Z2Kha9vcBYUdChyWnMLG3K48a9v7690rjK20bydn2lKSQFplC6fEXFr+uhZuaXqJa5GKogYomG8tt4ZPzdRTa2uVV9FX68uVM7Tx3VSg7LxKIyhts5UqjFV7uEpubHkBpzIrMI3t7r0lalb38IcWbBCi80MgBuRYJAN+FzranWt726js4qJO9LAZfYrK1l15ALpvdN8qRly8re29S7OGH0v5i57CYbsrFIBin5ZtLkUlIAIsBpcaEAc9atYmKPTJxTEm4etkZSpORZXYjroOtYJ3e1u2cuDvkwMDNmA+SIBBJHFPLT7K9tb292Se1K98eFuFaMqLvNANm98wARqeWt+NX2usdN+naXAySgYiznCsuQhQVfpYi969Yq7Fn4PJUj5VLCguxBAUpBC7crjTl1rFQd826iO0Uvbz8ClLNruOSUpJIFr90AV5kb4t0T6z2m8zBC0bZmfPE5FW/VvbwvUm2rcfiPpbiErStC05kqBBB5g1HW3EiYepstBMZCbFCU30v056msP8d26P6xNnfvfupPju3R/WJs79791VlpsOibO4ogPtYWwroXYuVWvePEdTf1mnYuK7PREGNGkxWEoNy2hBSATbkBx7w+2sp8d26P6xNnfvfuoG+7dGOG8TZ0ftXuoNocYwwPpYM1sOqdLKUkEErBtl4cbip1fPvjv3Sc94uzp/a/dSfHduj+sTZ3717qD6FRXz347t0f1ibO/evdRQflxc9TRc9TSUUC3PU0XPU0lFAtz1NFz1NJRQLc9TRc9TSUUC3PU0XPU0lFAtz1NFz1NJRQLc9TRc9TSUUC3PU0UlFB/9k=","censoredPosterSrc":"data:image/png;base64,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this video Timothy Capelli investigates the problem 1.19 from the Book, Theory of Computation by Wayne Goddard. We see Tim's program that is created to test cases, i.e. strings, where the...","preview":{"posterSrc":"data:image/png;base64,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","censore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this video I go over another example on using CAS to solve integrals and this time solve the integral of the function x+60*sin^4(x)*cos^5(x). In this example I also show how CAS can be used to...","preview":{"posterSrc":"data:image/png;base64,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Math Tuition Course- এ যুক্ত হতে চাও? কি কি Course রয়েছে : B.Tech 1st Sem :https://shorturl.at/lasMH 2nd Sem :Coming Soon 3rd Sem :Coming Soon 4th Sem :Coming Soon 👉Admission -এর 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Algebra is the mathematical foundation of digital circuits. Boolean Algebra specifies the relationship between Boolean variables which is used to design combinational logic circuits 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Welcome back to A+ Softek IT Consult — the ultimate tech hub for students, self-learners, and future tech experts! 🎓 In today’s video, you'll learn: Algorithm in Discreet Mathematics Lecture 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And, you will learn how to graph 3d shapes using the python module: matplotlib. This is my lesson 22 about Computer, Math and English Courses Series. I also provide 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compare the similarities between continued fractions and Euclidean algorithm. 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similar!","preview":{"posterSrc":"data:image/png;base64,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","censoredPosterSrc":"data:image/png;base64,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while...","preview":{"posterSrc":"data:image/png;base64,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","censoredPosterSrc":"data:image/png;base64,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6 from class 10 Sindh Education Board has been explained in this video. Boolean Algebra Rules has been explained in this video from chapter 6 from Sindh Text Book Board 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