Matrices & Determinants 2025 PYQ's 🔥| Part - 1| TG & AP EAPCET 2026 | EAMCET| Shortcuts & Tricks ⚡
Автор: Dual Tutors Telugu
Загружено: 2026-01-22
Просмотров: 837
Описание:
In this video, we solve Matrices & Determinants PYQs of TG & AP EAPCET 2025 using
✅ Shortcut Methods
✅ Easy Tricks
✅ Step-by-Step Explanation
✅ Telugu + English (Bilingual)
This video is very useful for:
🔹 TG EAPCET Aspirants
🔹 AP EAPCET Aspirants
🔹 JEE Mains Foundation Students
🔹 Intermediate 1st & 2nd Year Students
📌 Topics Covered:
• Determinants (Shortcut Tricks)
• Adjoint of a Matrix (Fast Method)
• Inverse of a Matrix
• Properties of Determinants
• 2×2 and 3×3 Matrices
• Previous Year Questions (Part-1) – 2025
📌 Time Stamps:
🎯 Watch till the end to learn time-saving tricks that help you score more marks with less effort.
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🔔 Turn on notification for next parts
📚 Part-wise PYQs series available on this channel.
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EAPCET Previous Year Questions
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Intermediate Maths Shortcuts
AP EAPCET 2026, TS EAMCET 2026, EAMCET 2026 Exam Date, EAMCET Notification 2026, EAMCET Syllabus 2026 PDF, EAMCET Chapter-wise Weightage, MPC/BiPC Important Topics, EAMCET Previous Year Question Papers, Marks vs Rank EAMCET 2026, Normalisation Process, Cutoff Ranks for Top Engineering Colleges, EAMCET Application Form Link, Eligibility Criteria 2026, Correction Window, Counselling Process, When is the AP EAMCET 2026 engineering exam date?, TS EAMCET 2026 application last date, How to score 120+ in EAMCET 2026?, Best books for EAPCET preparation, IPE vs EAMCET weightage, Top 10 Engineering colleges in AP/TS, EAMCET Rank Predictor, Branch preference selector, Most repeated questions in EAMCET Physics, High weightage chapters in Mathematics, Cramer's Rule, Consistency and Inconsistency, Trivial vs Non-Trivial Solutions, Infinite Solutions condition, Adjoint of 3x3 Matrix Shortcut, Inverse of Matrix Properties, Transpose and its Determinant, Symmetric vs Skew-Symmetric.
Special Matrices: Orthogonal Matrix, Idempotent Matrix, Involutory Matrix, Nilpotent Matrix, Rank & Trace: Rank of 3x3 Matrix, Trace of a Matrix Properties, Echelon Form, Determinant of skew-symmetric matrix of odd order, Properties of Determinants (C1+C2+C3).
Advanced Properties: det(adj A), det(A^n), det(kA) = k^n det(A), Area of Triangle using Determinants, Condition for Collinearity,
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