Gagan Pratap Advance Maths Complete Class Notes Exclusive
I highly recommend Gagan Pratap's Advance Maths Complete Class Notes to students preparing for competitive exams. The notes are a great resource for students who want to develop a strong foundation in mathematics and stay ahead of others in the exam. However, students who prefer video-based learning may want to consider other options.
: This edition includes updated questions from recent 2025 exams like SSC CGL, CHSL, and Selection Posts.
If you are a beginner, watch the corresponding lecture by Gagan Sir before opening the notes. Use the class notes to review what you just watched, saving you the time required to write down questions manually. Step 2: Master the Solved Examples
Spans approximately 624 to 896 pages depending on the specific edition. Core Topics Covered gagan pratap advance maths complete class notes exclusive
Do not skip the solved examples. Cover the solution with a piece of paper, attempt the question yourself, and then compare your method with the shortcut method provided in the notes. Step 3: Memorize the Visual Derivations
Once you finish a chapter (e.g., Geometry) from the notes, immediately solve 100-150 previous years' questions (PYQs) from that specific topic under a strict timer. Final Verdict
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, and exam-level practice questions to improve speed and accuracy. Updated for 2026
Simply downloading or buying the book will not yield results. To truly master the content, follow this structured study roadmap:
Gagan Pratap Advance Maths Complete Class Notes (2026 Edition) : This edition includes updated questions from recent
However, no resource is without its critics. Some students feel that while his teaching is excellent, beginners with extremely weak math foundations might initially struggle with the speed of concept delivery compared to other educators like Rakesh Yadav.
(A) 22 (B) 22.5 (C) 44.5 (D) 45
(A) 10.5 cm (B) 10 cm (C) 8.5 cm (D) 12 cm
For the best results, search this exact keyword on Google or YouTube: "Gagan Pratap Advance Maths Complete Class Notes Exclusive PDF Free Download" (though we recommend buying legal copies for updated content).
Explanation: LCM of 4, 6 is 12. Numbers divisible by 12 up to 300: $300/12 = 25$ numbers. Now exclude those divisible by 15 (must be divisible by LCM of 12 and 15 = 60). Numbers divisible by 60 up to 300: $300/60 = 5$ numbers. Count $= 25 - 5 = 20$. Correction: The question says "divisible by 4 AND 6". This implies LCM (12). The question says "Not by 15". Condition: Divisible by 12, NOT divisible by 15. Answer = (Div by 12) - (Div by 60). $25 - 5 = 20$. Let's check the options. Maybe I misread the range. Up to 300. If options suggest 10, maybe it's an exclusive OR? No, standard logic is 20. Alternative interpretation: If "divisible by 4 and 6" means individual divisibility, it's the same. Let's re-read carefully. Usually the count is 20. Wait, looking at typical exam trap: "Up to 300" includes 300? Yes. If the answer key provided is 10, perhaps the logic was "Divisible by 12 but not by 30"? No. Let's stick to logic: 25 - 5 = 20. (If the answer key says 10, it's likely a typo in the question generation prompt or specific set logic, but standard math gives 20).