UGC NET Computer Science | UGC NET Computer Science 2-D Geometrical Transforms and Viewing
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UGC NET Computer Science | UGC NET Computer Science 2-D Geometrical Transforms and Viewing
1 656 просмотров · Трансляция закончилась 14 часов назад
Adda247 UGC NET
1,17 млн подписчиков
1 656 просмотров · Трансляция закончилась 14 часов назад
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UGC NET Computer Science | UGC NET Computer Science 2-D Geometrical Transforms and Viewing
To access the video and other study materials on Adda247 app, click - https://adda247.go.link/dZd2p .
Are you preparing for UGC NET Computer Science 2026 and looking for an exam-oriented explanation of Digital Logic Circuits and Components? In this class, we cover important concepts of Digital Logic, Logic Gates, Boolean Algebra, Combinational Circuits, Sequential Circuits and Digital Components to help you strengthen your preparation for UGC NET Computer Science Paper 2.
This session is designed for UGC NET Computer Science & Applications aspirants, with a focus on conceptual clarity, important topics, PYQs, MCQs and exam-oriented questions related to Digital Logic Circuits and Components.
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Welcome to UGC NET & JRF Exam Preparation YouTube Channel, Prepare for UGC NET Paper 1 & 2 With Our Live Classes and Strategic Videos Subject-Wise. Download Our App: https://adda247.app.link/Adda247 for FREE to watch Demo Videos, Course Content, Current Affairs & Exam-Wise Content Etc.
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⏱️ Timestamps / Chapters:
00:00 - Introduction & Session Overview
03:30 - Basics of 2-D Geometrical Transformations
12:00 - Translation, Scaling & Rotation Explained
22:15 - Homogeneous Coordinates & Matrix Representation
32:40 - Composite Transformations & Examples
40:15 - Reflection and Shearing
46:30 - 2D Viewing Pipeline & Concepts
51:00 - Important PYQs & Practice Problems
53:30 - Summary & Key Takeaways
The National Educational Testing Bureau of University Grants Commission (UGC) conducts National Eligibility Test (NET) to determine eligibility for lectureship and for award of Junior Research Fellowship (JRF) for Indian nationals in order to ensure minimum standards for the entrants in the teaching profession
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