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this video, I am going to prove another equivalence called the domination law using truth table. The domination law is similar to identity law except that the variable do not have the...","preview":{"posterSrc":"data:image/png;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wBDAAUDBAQEAwUEBAQFBQUGBwwIBwcHBw8LCwkMEQ8SEhEPERETFhwXExQaFRERGCEYGh0dHx8fExciJCIeJBweHx7/2wBDAQUFBQcGBw4ICA4eFBEUHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh7/wAARCABEAHgDASIAAhEBAxEB/8QAHQABAAEFAQEBAAAAAAAAAAAAAAYDBAUHCAEJAv/EADUQAAIBAwMCBAIJBQEBAQAAAAECAwAEEQUGEgchEyIxkRRSFRcYQVFWcZXSCBYjMmFCgcH/xAAbAQEAAwADAQAAAAAAAAAAAAAAAQIDBAUHBv/EACsRAAEDAQYGAgIDAAAAAAAAAAEAAgMRBAUSFFGREyExUmGhQfAygXGxwf/aAAwDAQACEQMRAD8A6LpQ+hrRGr9Vt7Wm492WFnY2N5HpZ1VYYV06YPbJbQq8E8knLjIsjkx8QAcjINeL2SxSWokR05ar6WSVsdKre9K0LqXVzfNpuTcOn2+iW1+bPTZbizt4LGUnkkUbBpW5BgMuxxx4tjCtnJq23P1Y37YaVbT6A2mbhjHx7vf2uiTpHNHAkLKeEki4AMjBmQv2XygkEVzG3JaXECo5+fFdPvx0KzzTOa6DpWlNF6g731nfW4tux3uiacbITGy5ae0wl8ONHyD4qs6nL4OADgd89qxcvU/qBZx7LbUbnRYF1/T/AI65l+i2VbflIiiLDSjJALEnOT9y1AuacnDUV6/OhOngpmWLf9K0p1r6n722hvO+0rQNEt7+yXSEmgka1d2S6YyN5iCMp4cMnYd8471+bPqhu7Vd4PodlZ29laT6f4drfzaVPJGNQjt455VY5VSpzLGFDZDKD3yM1Zc9odGJBShFevwpNpYDRbtpWhbjqd1K0/a2nai+j2Or3N/ta51plt7M24s3VkCBw8hLhctlV8zZGAMGrbUOrm+Yr/d0EMWmCXS0YadatYMXnbMIBJ8TkR/kc9lx5fWrtuS0O6Eb+af2ozTF0HSud7PrTv2703WWTbkcOoPJY2+j2506eRi7+KLl5FQlmUGCQgDGAV9azY6ib6vZJtS059MTTf7Pl3DHbS6TKZkmTlGbUv4gBYSKTnjkgYx99HXJaWfkQP34B+/wUFqYei3bStKWXU3d82tS28i6XBNHaLJHpcul3TSzqbAT/FCWPkBH4p4cePoCM8sZk/QXeet7z21e3mvQwpdW10IQ8FsYonBjVjxPNg+CSMjBHYEA5rCe7J4YzI6lBT2rMna40C2JSlK69bpXvJsY5Nj9a8pRQveTfM3vTk3zN71Z61fLpmjX2pPGZVtLaScoDgsEQtjP3ZxWA03fGnzxO13E0XDxHM1sxubfwo40kkk8UADiokUHt2bIGa1ZBJI3E0VCqXtaaFSvk2Mcmx+GaBmHozDPr3qLw760GaISRNeuoDvLwti3gohQM7kEgKPFQ+p7H/hxUuN6aHAjs7XfENxib4chZxzMfJGJAKhlIySPUevJc2ys3TCVHEZqpICw7BiP0NOTfM3vUYud3wQ3V3a/Bzs9ukz+KFPggRyrGVY45BssOwUj07mq77v0cSGNFvpHaQR26pasTckuYwY/mXkpGewHY+hBplZe1OIzVSDk3zN717yfGObY/U1Fb7fGkQ2we2Es80ll8bAjJwEqeXIye4IDd8j7iM5BrL3OsW1rf6pb3WYodNtY7qacnI4N4uew79hEf1yKg2eVo5t+/SpD2lZLk3zN705N8x96jsm8dJieKGSK/S5knEDW72/CSNi0YBcE4A/zRH1PZv8AhxcaFuG11UxJBDcOzRK8kkcLtBGzKHCFyBg8SD3A9R6EgUNnlDcRbyQPaeVVmuTYxybH60JJ9ST+prylYqyUpSilKUqpBBNO3GCJ5CPXiM1ZjHPOFoqVBIAqVbXttBeWc9ncxiSCeNopUyRyVgQR2/EE1RvNNsbvj8VbJMFt5LYBySPCkCh0x94PFfaslcWd1bjlNBIi/iR2qhV3NlhOFwIOygFrhUc1HJNm6RJdW8kjXjww27weC93KwkDvGxDtyyy/41HE5H/7Xl2nociXKG3nVbkFXCXUqgIzMzIuG8qMzMSo7HPp2GM5SpzM3cd1HDbosM+19DbAFkUXjIhVJnVWVyrMCAe4yqkZ9CO1fu223o1vefFxWh8VZRLHyldhEwdnwgJwq8mZuI7ZP/BjLUqOPLSmI7pgboo8dl7bwQLB0UxmPilzIowUEZOA3rxVRn18o/Cr++0LTb29lu7mOd3ngFvOvxDiOaMcgFdAeLf7v6j76yVKGeU9XHdTgboonqOyLea/srux1K7spLZ2k8Qu00rOTHlw7NnlxjVPNyHHtisxp+39KsLpLiyt5LcxoEVEnk8PAXgCUzxLBfLyIJxj8BWUpVnWmVzcJcaKBG0GoCUpSsFdKUpRFwzs3rn1o3Pu3SduWW6IVudTvYbSJjptuQrSOFBPk9BnP/yvoPe6romz9Gsk1rVordGZbcXFxhTNJxJLHiMAkKzE4AAz6AV8zem+3N/bU3/oG5jsTc0q6XqMF2yDSpsuqOGZR5fvAIr6Qb12lpHUXQ9MN1eX8Fqji6hMICMweMr3V1PFgrHBwGRu4IIr2azWexxurA1oPgCvpfNPfI4UeSs4uu6NNuCXbgvYW1JITK1swOSnlyRkYOOaZAJI5Ln1FcVf1R9SuqfTLq7f6Dpe51GlXEUd7YK9hAzJFJkcCSmTxZWUE9yAM967D0fafwO7bjcdxrmpalcTW/w6x3SwlYUyDiPigKAkAkA+Y4JzgY4e/rOtN1b663Xl1om0tw3enaZax6dDcxabMyTFCzOykL3HN2APoQuR61a0wWWShna06VA/1RG6Rv4E/pRzQOuvXTXr1rLRtWe/uFjMhjg0u3ZgoIBP+npkgfqRVE9fet4k8NtXlDjl5TpEOfKcN28P7j2P4GoxtTbnUTb11cyxdO9Xvo7q3NvNBeaPcNG6c0f0Xic8kU+tS/8AubrphW/s/WhN5jJMuj3KvISysScYC/6KCFCg+pBPeuLk7s7GbNWnFn1PtUpuvXXGGNJJNYdVdeSn6KgPbmU7+Tt5lIwe+RVX68evPwoujqNwsLMFR20iEBzyKYXKebzAjtnBBFU/p/rWT59j6rIhOZY20W54zHJPnH/o5JOT3z39aq3O5OtNzdtdTbB1NncvzxpF2Mq5Ysow2UyXc8lIbLf7dhhk7s7GbNTiz6n2re06+dcLuWKK21iSWSYO0SrpUBLhASxHk74AJP4VS+0N1n4K/wBPHi45KfouDDDv3Hk/4favbrVOs13qFneXmxtWuTaTSSxxPotwI/8AJG0brxGMAhjnjjv3q90rcnWbS7Sys9O6c3VvbWcRhii+gbl14FkYqeZOchOJ+8q7j/0TTJ3Z2M2anFn1PtY6f+onrJAVE24RGWXkofTIBkfiMp6dqp/aQ6vfmaL9ut/4ViN5aN1R3Xc2Vzqux9eM9naJaLKmk3HORVJIZywJZu/r+GAAKwP1d7+/JO5f2ub+NMndnYzZqcWfU+1NftIdXvzNF+3W/wDCn2kOr35mi/brf+FQr6u9/fkncv7XN/Gn1d7+/JO5f2ub+NMndnYzZqcWfU+1NftIdXvzNF+3W/8AClQr6u9/fkncv7XN/GlMndnYzZqcWfU+19Msn5j71c2eo3dmMQyeUnurDIpSvKLLK+KUOjcQfHJd+9oc0ghVbrV764QxtIEUjuEGM1Y5PzH3pStrwmklmJkcTTU1VIWNa3kEyfmPvTJ+Y+9KVwlsmT8x96ZPzH3pSiJk/MfemT8x96UoiZPzH3pk/MfelKImT8x96ZPzH3pSiJk/MfelKURf/9k=","censoredPosterSrc":"data:image/png;base64,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A simple preposition or atomic statement is something that has a truth value. Many such statements make compound statements which also have a truth value such as true 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how to play Golden by Huntr/X from the Netflix film K-Pop Demon Hunters and follow the sheet music with easy notes letters for recorder, flute, violin and other instruments with tuning in 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is an Idempotent Law | Prepositional Logic | Discrete Mathematics In this video, I will discuss about the idempotent law which is another equivalence and then prove the validity of 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this video, we discuss the duality law of prepositional equivalences. Every logical equivalence in prepositional logic has a dual which can be obtained by interchanging the logical operators.","preview":{"posterSrc":"data:image/png;base64,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","censoredPosterSrc":"data:image/png;base64,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Laws | Prepositional Logic | Discrete Mathematics In this video, I will discuss a discrete math topic for logical equivalence. One of the identities that which is also found in 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Rewriting Expressions using Math laws| Expressions | Algebra 1 | Lesson 03 HI, My name is Girish Iyer, Welcome to my YouTube channel NotesforMsc. 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is well-formed formula | Prepositional Logic | Discrete mathematics | BSc|BCA|MSc|BTech HI, My name is Girish Iyer, Welcome to my YouTube channel NotesforMsc. About Video: In this video, 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4 | Prepositional Logic | Discrete Mathematics | BSc|BCA|MSc|BTech My Math Channel: HI, My name is Girish Iyer, Welcome to my YouTube channel NotesforMsc. 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to equations | Unit 1 | Algebra 1 | Lesson 2 HI, My name is Girish Iyer, Welcome to my YouTube channel NotesforMsc. About Video: In this video, I will revist the topic of expressions 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to play with the soprano recorder - ➤ Accompaniment with piano to play along ➤ Bold notes are the highest (second octave)...","preview":{"posterSrc":"data:image/png;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wBDAAUDBAQEAwUEBAQFBQUGBwwIBwcHBw8LCwkMEQ8SEhEPERETFhwXExQaFRERGCEYGh0dHx8fExciJCIeJBweHx7/2wBDAQUFBQcGBw4ICA4eFBEUHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh7/wAARCABaAHgDASIAAhEBAxEB/8QAHQAAAQUBAQEBAAAAAAAAAAAAAAQFBgcIAQIDCf/EAEIQAAEDAwMCBAMEBQgLAAAAAAECAwQABREGEiEHMRMiQVEIFGEjMnGBFUJSkaEWFyUzsdHT8DVDVGKCkqKywcLS/8QAGwEAAgMBAQEAAAAAAAAAAAAAAwQABQYBAgf/xAArEQACAgEDAgUDBQEAAAAAAAABAgADEQQhMQVBEhNRgaEicZEyYbHR4TP/2gAMAwEAAhEDEQA/AMZUVpvUHw/6EtaMm/35St2MHwe3/LUA/m20suYppu6XQthWNx8Pt79qQXqWnbcH4li3StSvIH5lR0VPJmkbI2VlmZNCATtKyk5GeOwpmm2O3tKAakPrHqSU8fwo66mtuII6G4cj5kcop0Vb44Kh4jmB2ORXyahtKcKS4oY7GiiwGCbTuvMQUVJIWn4ju3xXn0gkAlOKe42hYLyfEEmV4eQM+XP9lDbU1ryYRNDa/H8yAUVa7HTG0PFQRcJqSOwXsSDgc84xS2y9IrXcH0tm4zm92McI/uoB6jQOT8RkdH1R4HzKborSbHw/6OatdwvF11LdINshEJW+sNAAgef9XnBKUgDkqyKhEDS3Sl27uRpMjWTMLgMyQqKVq55UW8cDHpuJrq9QpfPhzt+0C/T7k2bH5lR0VtrR3wg9OtR6fjXmJrDUL0WUN7K2/AAKc45yjIPuPSnZXwT6ASkqVqzUoSO5JY/w6aSxXQOOIm6FGKnkTB9Fbam/CH04ZSoI1XqcqSfX5cj/ALKKRfqulU4LRhNFe4yFke6i3plq5IZcSh1suJSpClEILe4b8lJB5GRwfevbMTpSuUTIlMssLuKmlJ+bWlj5YTVoB3le7JZCCfTB3ZB7RvU5ju6gjuTwkxfmWy/kn+r3jfn17Z+tetSr6bCJe4y5UNqW9KD9rS208Y7LTWw7FKSkEeKC4k+UkYHIPJz+l1oqUL5ZbPoM98f7L/Xgmzk+0jEK16Xu0i9MOXm22ZbV9iIYeenjYiAS6H1N+ZQd2/ZHgqPsTk1IZdr6NqnXWXb5Fnk2x2Zb5EFuXcZCXWmFuhEmN4eULyBvX4is4SOQMpJj3UCdoRuLqRqywbS7IclRha346HUJZZcQC+lAOArw1NpSlZAz4qyB7KdMTelobtLs6HbRJkW59dwRKQ4GY8ptpLTSEkBQw4oLeJwQCoD0xVovUCKvH5LfjfjP+fcY9JVurHuYi0ZA6czbzezc0WRthN7Q221OuT0dlm17nA47HUFbnHgAjCVFRwchKsnCKZD6bPaw01bLWtpqAqzLE+ZIfW22uYuMstKcXvIQUvbAoYSlJyDkc0/TZPSN21NojpsceQrTTjciQ61IU4meEoILbYG1aidydxKT5lY+6Ar5zZPSEuSzEFjTbi85hJZkfO+P8yPDU2rG35YM4yDzwvI3FJr0vVDj/i/4irrvzDXVu0JD02XdKvWwzEXlTH2U9x92RH2cLCScIQlaSMkebckpVypIbLUd7qWRhXZWSOD/AJxXNdHRMu9W5WhgpqGtL65TZSpSmlGSvYnJ+8kI27T+yU55BqQ6Uti32Gm/AiSVqThWxwtqCfTOMjPB7/8AmpZd5tYs8JGex2Ms9AvhPMWRGN0Jx9DqCs4TnOeCf4d6lumoUhl4uRWA895ER0ftOnCUD8MkZPsDXz0VY4twf+Tcck255w42OteKEkHaASPN34wAfzp41DNt+kNXwIFzcdWzblIcdTHWk7niNyADkdk4yO/2nbNVBDM2AMy+89a1wTvGH4nttssVh0i0takBlUrd/tD4UEDcD9VuLPr5vpUV6eaWbjTW2rtE+YamNKS5KUobW0hJKgB6AJB5qR9VLtM1/fWJtsiPJt9sZCPtHEEt5OXHCkZ7kJ9chKe3erM6UaAv8K4wZl5YbTsG1lreFbQvILmR647A991HNxqpCdzz94olaKxtt7DbPeWP8NMByzdPZUFTynoMe4O/JOqSRva2oOcHn7xUPyNSa+38PRH2GkFCSoJSo9yAeTSLqO0qH06m2i1THbc4Yygl5hSULQkcqIUrgZGcn8fWs89G3ZsK/wB4jpur023ritugOPeIUuFWOT2zjPb0I9q7rdY1dIpRuBv79vmV+j0y6q43EbE7S3bnctiSCqiojdpxUTzxmis6HJm0q0aIuDEV26GIuMh+GNXRUPRkNOPBUM4T4udmTv7naf4e9Mt1+FW4TnStWq2mzjA/o9R/96sTQFrvFyuV8j6jhhwh6MvLbqlKZLOC20oDjPAWT94lXm42gKrTZtXwbpqCQqFdLilT4YhNPPqQ2tpx5S1O5WogeGF4wBkhIA54G/q6dp6v0Lj3M+bt1DUOclvgSnx8INxGANaM7fVJtisH/rrw58H1zJG3WzCQB2/Rav8AErSl6edtlmkz34sxwMt5KIsNx5wk8AJQkblckelepbN2FoecgW8OXAMkssygttCnMcBakhRSCe5AJx6UwKVEEdVae8zGr4OLksDOt2CAMf6MV/iVxv4Np6Rka1Zznv8AoxX/AN1pCd+lYFngtGzzpkl11qOsQWipLWfvOKKynCAAcnk8gYOa+01F3ZmhyHaX5SXEtIKSfDDYKl7lc9yBtyBzzXvwiD85/WUDafhLuEUkDWbKQexRblgj8/EqV2r4bJ0VADusGX1DICjblJVz/vBeauVEaTtG5hYVjnDasZqhviy6nvaQtsbS1knuRr9NKXnVNgpWzH5xz6FZGB9AaDZp62G4hU1lycH+JWHV28I0fdV6e0zfmLnLY+xdnMJU2GHQT5GyCcrHqoHjt3yarS43uWh0nJltxiU+KpeVqcOS44M9zuJGSfSo+46paZEhbiUyWN6lpSMJS6oZUQBxwMJ/fSODeoIjIbfQFEJxkjtnvn3oCUVjZRsIWzUXAB2OSfgD/Zbug71As6S780hTUmIp4pWeTlBxn2yfSth9K5sK8WCG03ObVKYZbBbByothCSg9/wBkgH6givzytC4EtSIsK3733iEoS2tWTz6jOPyrXnw3dPtTacZu0+5susIdbXHZjBKnD4iThSgvPuCnHqRn0FIN05Ht3GY9d1Lz6QDtgbfeXjrKzqmW2W+44C22wtRbUgkKASfL+dYdn3OPp7UT0eF4AnNOoWt9OVBHG4pQTngE4+oT9a1L1FusrTmibg7e5bbYlsmPCaSypDmS3zuUVclOCSRx/CsQagcJvYlAqSVKSfMdxJwMg127Q1LcfAOefvFadQ4qwfaak6WR2+ognsN3NECdCaS84yWCtLiSSCpJyMYI5Hpke9FVX0EXcYmvYjTQkIfuLUuM2grGVgMqUcDOQcpbIAor1p+l6SxMlfk/3G7+s6+pgvj7eg/qaeX1j6Z2pD7qbiGnFKQZK27c6Cte0DKiE+Y4AGT6AUz3D4jOm4a2xdRFDoUCfEt75BT6/qfhWWTi+SwymbHiRXnUNuPuZIa3Kxk45OO+BknHFSGF0jd3yWfn4aiiYYzZeaCVqAejNh0NhZKkKEpKgU5TgcnzJpyrUWuM4ERs09SHBJmhZfxIdMBHV4GpS24cbVKt7xA5Gf1fbIrxK+JbpYY7yY2pS29tIbU5bnylKvQkBPIrPDvTGCXYzUjVrYMu4vwI+yGhz+pa3qVtS7kj08u4DjJHaonoXpPdNZ6XXqC3XCK3CEySztcbwtKW2QtDhGezjikMgdwtQ79qYV7DyILwU85M1hJ+JHpu/DHyGpkokDHLltfUgnB4xtzjOKXK+IDQEhDfyV/O4LT4hXb3sFPr+rx/ntWRofSiQllxSr6A6qI9IjR24K1rkLajRZHho8wBUUysd/8AVKwFEhNL7xo9Gl2XEztQZkr8RURti3uLQ6lpSUrUtwHDZyTgEHAAKincKjO4GcSLXUTjJm3bB1F0pe4QmW+4OPMFZTu+WcScjGe4+orFHxS2m7TdbK1HeL7AvAdkyjHYYZcQpqLuBYQQpIzhJ5IzjHJqzOlF8b/RES2KV9kk/aFKsFW7k/l2qT61e0mkyLtc7fDcMGG8piY6gEspU0pBCVHvkHt7mq09QsFnhI2jw0VJX6SczFU9xEayiKlYWtw4KifTOSab7fAcfdQGykJPOcZz+VOVwaKbmGEso8FMdtacjvlIJ/j/AGU+Wt+AmHsksgOd0jO5J/dyMfnToJVdu8SYK9uCdhtLC+GbSjE7qRb1uBKHW0l0PPJBDCt2Ar2yMZSPU49M1tLU2qbb0+s7b10cD0Jwhm3RYje59WAonOTyAAnKvcknvWYOhdheuOnJK7S40p6PITvcQQUOZQdoHGQE+Y478k+tWVItWqUGLNlgyVowE+ISpTaQM4AJOByO3c9+wqqHUGrsYAby1s6ejqv1gD0kQ6v64j6q0DdNUy1vwrkZDdvt0B0FIjNq8y3EqH3iQCCeOTz2ArPDCPmpSUpCnSVAIBHmV9frVl/EPdnJ91i2iNHQ2mOnDoQgAqdV97P4Yx++q70LCnytc26xwXwyHnwhbjgOE+49x+VHqLNWXPPMXdV80L2Em+nrkI/UO1R41v3S4rCjHdklTYjPO+cSU4OcoCU4yCD2xzRVsSdKMWmAFtoh3GcQlC5YHhqcCeEp/DnFFKDW21gLWNo2+kruYu7GURe9OXZnUMSFZJj7DrkxCWFF4t7HSoBC9yexzjB7g1Irzojqe1d3kXC9tIuQOR/SrhWtSlsqPmAIySWVZJA8qST5eG7WF9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this video, we will introduce you to discrete mathematics. Let us begin with the question \"What is discrete mathematics ?\" Is it a branch of mathematics 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Law| Unit 1| Algebra 1 | Lesson 4 HI, My name is Girish Iyer, Welcome to my YouTube channel NotesforMsc. About Video: In this video, you will learn about distributive law as 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About Video: This third lesson from Unir 1 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65: Evaluate 2a + 5b #shorts #algebra #math In this video, I ask a Quiz for algebra math. 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seller for Discrete Mathematics #shorts #discretemath #shortvideos Hi, In this video, I am going to discuss topics from computer science, mathematics and programming. Kindly subscribe 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