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Calculus: (a) The function of One Variable: Mohit Tyagi sir channel: / mohittyagi Topic to be covered from this channel (1) Functions (2) Limit (3) Continuity (4)Differentiation (5) Definite...","preview":{"posterSrc":"data:image/png;base64,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this video, I have discussed the books and strategies to crack IIT JAM 2023 Mathematics. Function of One Variable: Mohit Tyagi sir channel: / mohittyagi Topic to be covered from this 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Follow me on insta: / _amitvis___ #iitjam2023 #iitjammaths 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this video, we will discuss the definition of differential Equations, How to formulate differential equations, and methods to solve differential equations. #iitjam2022 #iitjam2023 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How do you know how big that TV or screen can be to fit in that space? The answer is aspect ratios! You can use the Pythagorean Theorem to...","preview":{"posterSrc":"data:image/png;base64,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","censoredPosterSrc":"data:image/png;base64,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session 2023-25 ऑनलाइन परीक्षा आवेदन भरने एवं शुल्क (विलम्ब शुल्क के साथ) जमा करने हेतु दिनांक 28.10.2024 तक अवधि विस्तार किया जाता 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This problem comes from the Virginia Tech Math Emporium practice problem 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#EntranceExamPreparation #MatrixProblems #MathSkills #ProblemSolving #ECETPreparation #EAMCETPreparation #jeepreparation Welcome to our comprehensive guide on 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#EntranceExamPreparation #MatrixProblems #MathSkills #ProblemSolving #ECETPreparation #EAMCETPreparation #jeepreparation Welcome to our comprehensive guide on 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#EntranceExamPreparation #MatrixProblems #MathSkills #ProblemSolving #ECETPreparation #EAMCETPreparation #jeepreparation Welcome to our comprehensive guide on 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access...","preview":{"posterSrc":"data:image/png;base64,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","censoredPosterSrc":"data:image/png;base64,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problem comes from the Virginia Tech Math Emporium practice problem system. 2 examples 00:00 Example 1 00:10 Goal: Find derivative of each function, plug in given x-value to see which 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#ecetmaths #ecettrigonometry #trigonometryshotcuts In this video detailed explanation about solutions of trigonometry problems in Apecet 2022 session 1 useful for ECET Eamcet 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problem comes from the Virginia Tech Math Emporium practice problem system. 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#ecetmaths #trigonometrytricks #tipsandtricks #ecettrigonometry In this video detailed explanation about trigonometry solutions of Apecet 2022 shift 2 paper ...useful for 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problem comes from the Virginia Tech Math Emporium practice problem system. If this walkthrough video was helpful, click Join to become a member of the YouTube channel so you can access ALL...","preview":{"posterSrc":"data:image/png;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wBDAAUDBAQEAwUEBAQFBQUGBwwIBwcHBw8LCwkMEQ8SEhEPERETFhwXExQaFRERGCEYGh0dHx8fExciJCIeJBweHx7/2wBDAQUFBQcGBw4ICA4eFBEUHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh7/wAARCABEAHgDASIAAhEBAxEB/8QAHAAAAgIDAQEAAAAAAAAAAAAAAAgEBQECAwYH/8QAOBAAAgEDAwEECAMHBQAAAAAAAQIDAAQRBRIhMQYJE0EUIjVRYXFzsjJSkQcVF4GTodEjJCYzQv/EABgBAQEBAQEAAAAAAAAAAAAAAAABAwIE/8QAJREBAQACAQIFBQEAAAAAAAAAAAECESESMRNBUXGxA2HB0fDx/9oADAMBAAIRAxEAPwBMqdLu1YEk0ft2dqh2ks037eQCs3FJbTl93TC1x2S/aHAkixs7WY3NnA9SbrjnFKl7GrtbW4sjDH48reCFjPhWjY2hSODjp8OgxmtJreQ6q1/DPdxyGGOIsbF2Y4J3nyA3DaPhjOK43Orz2uxbW9ju4w3SKEyELn/0c56e73edWcsepXGj3Zt7kLJJG5tTjDA5JQkn3jAxwR86ymrxGE1eJ5ON08zW80cF3fKWRFjE1jI4Xb1JKgMd3nzW8FyRFLHe39zJ4gUApZSQlDjnBwep5+FVYub6DwVZpvEt4ZX8R7aWboQOCCMgr0z8cmp2lXjpbvNi8jUwItvC9tJsX1Ac9CfxEjk9BSZcky5/v23gnt11eS7kv28ERKscbGTg+bEHj+3xq2i3yzLcR3CtbtGNqBRyc53bvl5V52+vZbqFbW+htpoTGhkLsyKWyA42MOeCcZOOB50WMktmsjWs+kKGiGIobggGQHrtbgAjgnr588VZlpcc9V6miq68uL7j0NIpVeVVVk9cqpzuZskAY/nU9AwQBiC2OSBjJruXbaXbaiiiqopPO8ujj/dvYiXYviGa9UvjnG2E4z7qcOk+7y/2R2H+ve/bDQJTRRRQFOt3Z/sjtz9ex+2akpp1u7P9kdufr2P2zUDg1D1XUItPtJZ3V5WjiaQRp+JgvXGfnUyucsUUgPixo42lTuUHg9R8jUqXeuFFeazDdQxJBcx23i8O7QmVghz0AG3naeTwMdDUWJ1hvZG/fl+cFl3SurBZFKjaEUBSvre7Ixwasbq9dbcxaNaQzxkEl45VC7RwSoU5Yg8eXPnVU2mdsbW6kkttS0+5gwSiGEo4JGMnBAkPu3EfHnms7b7vPlbv1/vd6PS71byDduXxFA37TkcjqPhUplVxh1DD4jNUumnVorVbhUtb3xAGkbBhmcjg56ruGMYyBxjNXUbb41cBhuAOGGCPnXeN3G2F3OUd9PsXOTaQ5/MEAP6ipKqFUKOgGBQMHoazXWnUkFFFFFFJ93l/sjsP9e9+2GnBpPu8v9kdh/r3v2w0CU0UUUBTrd2f7I7c/XsftmpKadbuz/ZHbn69j9s1A4Ncbi3WZ4y5Oxc7k8mBBGD+tdq43NxFboHlYqCwUHBPJol15qnT9Be2ieH0twhffujyCRvc7GznK4YDr5fKpd1pztp97axTsRPHsjWTlYsKF48z0zzk5qom1KaXW47SSE7ZJXWBt7JvVWKt66kBcY/CQS3lxkizih0+4nWOJruQOjNvFzKVGCBjO7ryD8qzmvJlj02axZ0y21WO6Ml5cwtEVxsQH+XkMdTXaeweaaRpLy4MMnDQ8bdu3BHTIz1yDnNQIv3LLHG6PM6SLuVjPJjGSCeW8sEn5V3S30ZpvBWRWfJGPSGPI8vxdeelWdlnbX5dksJDCiSXMilLlph4RKjBYkIfeOa429hqqb1OpRKnpHiLttzkpkkhiW5JyORwMdKiSXWgJMIvDdj4jxsfXwhRSzZJPuFToLXTZmlC22FjI9c52sCM5U55H+KTnsTV7fLWey1QXHiW9+pR5yzJIp9RCoGFx5jBxnj1vhU62W5FmqTyR+OFwXRTtz78Gq6yTRryPxbVt0YQMXSZgq55wSG645rs1pZAxhb25Qy/9eLx/X4zxknPFIuPrPli4GonUreOOabwNmZXSNAmcnzOTnoMAfHIpUe8v9kdh/r3v2w018FsXGYNXvMEZAJRsj3+sucfGlH7yNJY9M7FJLe+ksJ73gqqlfVi64qxcSZUUUV07FOt3Z/sjtz9ex+2akpp1u7P9kdufr2P2zUDg1ggHggH5is0UHnW0LUzIjLqtsojleSP/ZsT6zl8N/qYbBIPTqAa7waZrECFINVs4kJztTTgoz7+Hq7orjokZz6WM/2qK40jUbiAQXF3pc8S9Ek05sf2l6fCtjY6ushcLojsW37vRXQlvfnceeBV3RV6IeFipXh1eRlM+n6NPtJZSZHGCQQTyh6g4roLjWIECLotqUHQQXgx/IMi1bUU6fuvRrtXn5Y0mZJLnsxeExoUXZLEwAwV6eIPIkZxnk1vDc2kEcUZ0LUIlhz4Y9G37c9cbSetXtYwKnSnh67V52CbQ7Rmk2anEWUqxmhucFTnjkYwM8e7ypTO8PlsJNJ7Ieh3sdyWu712VV2lAVhwCOvl1PWnWpPu8v8AZHYf6979sNWY6McLKSmiiiumgpy+7QuZP+b2mF8M+hyZxzkeKP05oooHMooooCo2qTPb6ZdXEeN8ULuuRxkKSKKKD5F/EXtH+e0/oj/NH8Re0n57T+iP80UVQD9ovaT89r/RFfXdKme40u1uJMb5YUdsDAyVBNFFQSaKKKApM+8uuZM9ibPC+GPTJc45yfCH6cUUUCaUUUUH/9k=","censoredPosterSrc":"data:image/png;base64,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problem comes from the Virginia Tech Math Emporium practice problem system. If this walkthrough video was helpful, click Join to become a member of the YouTube channel so you can access ALL...","preview":{"posterSrc":"data:image/png;base64,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","censoredPosterSrc":"data:image/png;base64,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problem comes from the Virginia Tech Math Emporium practice problem system. ⋆ 2 examples Timestamps: 00:00 Hokie dokie 00:14 Stairs Shortcut 01:20 Conceptual Explanation. Where f has a 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Join and become a member to access more videos for your course! This problem comes from the Virginia Tech Math Emporium practice problem system. If this walkthrough video was 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problem comes from the Virginia Tech Math Emporium practice problem system. ⋆ 2 examples Timestamps: 00:00 Hokie dokie 00:10 Identify the depth, or d(t), and rate of change of depth, or d'(t)...","preview":{"posterSrc":"data:image/png;base64,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","censoredPosterSrc":"data:image/png;base64,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problem comes from the Virginia Tech Math Emporium practice problem system. 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the...","preview":{"posterSrc":"data:image/png;base64,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","censoredPosterSrc":"data:image/png;base64,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