In exams like SSC CGL Tier 1 and Tier 2, Advance Maths accounts for roughly 40% to 50% of the quantitative aptitude section. Unlike Arithmetic, which relies heavily on logic and calculation speed, Advance Maths requires: Absolute clarity of core conceptual frameworks. Memorization of theorems, identities, and properties. Swift spatial and logical visualization.
Value-fixing methods to solve multi-variable equations rapidly. Quadratic equations, roots, and maxima/minima concepts.
It is highly recommended for students who are already taking Gagan Pratap's video classes, as the book mirrors his classroom teaching style and saves the time needed to hand-write notes. Community Reviews
Gagan Pratap’s notes contain step-by-step solved examples for every concept type. Cover the solution with a sheet of paper and attempt to solve the question yourself. If you get stuck, look at the solution. Pay close attention to the alternative "smart method" provided in the notes—this is where the magic lies. gagan pratap advance maths complete class notes exclusive
Includes clean, well-drawn geometric structures and figures that make spatial concepts easy to understand.
Area and perimeter formulas for 2D figures with conceptual derivations.
Advanced scenarios where shapes are transformed or sliced. Trigonometry (त्रिकोणमिति) In exams like SSC CGL Tier 1 and
Content is presented in both Hindi and English to accommodate students from different linguistic backgrounds.
Explanation: $m = \tan\theta + \sin\theta$, $n = \tan\theta - \sin\theta$. $m^2 - n^2 = (m-n)(m+n)$. $m+n = 2\tan\theta$. $m-n = 2\sin\theta$. Product $= 4 \tan\theta \sin\theta$. Also $m \times n = \tan^2\theta - \sin^2\theta = \sin^2\theta (\sec^2\theta - 1) = \sin^2\theta \tan^2\theta$. So $\tan\theta \sin\theta = \sqrtmn$. Answer $= 4\sqrtmn$. Wait, question asks $m^2 - n^2$. $m^2 - n^2 = 4 \frac\sin^2\theta\cos\theta$. $mn = \frac\sin^2\theta\cos^2\theta - \sin^2\theta = \sin^2\theta (\frac1\cos^2\theta - 1) = \sin^2\theta \tan^2\theta$. $\sqrtmn = \sin\theta \tan\theta$. So $m^2 - n^2 = 4\sqrtmn$.
: It is a paperback with approximately 624 pages . Where to Purchase Swift spatial and logical visualization
6. Number System & Number Theory (संख्या पद्धति)
Classification of numbers, divisibility rules, and remainder theorems. Unit digit, tens digit, and number of zeros. LCM/HCF, AP, GP, and HP (Progressions). How to Utilize These Notes for Maximum Score
In competitive exams like SSC CGL, Advance Maths (Geometry, Mensuration, Trigonometry, Algebra, and Number System) carries nearly 50-60% of the weightage in the Mathematics section. Unlike Arithmetic, which is language-based, Advance Maths is . If you know the theorem and the shortcut, the answer is yours in seconds.