If I am a topper in maths everywhere and failure in my all rest of the subjects then what should I do after 12

Hello,


If you are very good in mathematics and you have full command on it then I would suggest you to appear for Indian Statistical Institute(ISI) entrance exam.

Indian Statistical Institute, conducts the Indian Statistical Institute Admission Test abbreviated as ISI Admission Test. Admission to the academic programmes offered at the ISI-K IS strictly based on the merits obtained by the candidates which is evaluated from their performance in ISI admission tests and interviews. The past academic records of the candidate may also be taken into account for the purpose of performance evaluation. It offers you to get admission into BStat and BMath.



The syllabus for ISI Admission Test for the BStat and BMath courses.

B Stat/ B Math Syllabus

Algebra:Sets, operations on sets. Prime numbers, factorization of integers and divisibility. Rational and irrational numbers. Permutations and combinations, basic probability. Binomial Theorem. Logarithms. Polynomials: Remainder Theorem, Theory of quadratic equations and expressions, relations between roots and coefficients. Arithmetic and geometric progressions. Inequalities involving arithmetic, geometric & harmonic means. Complex numbers. Matrices and determinants.

Geometry: Plane geometry. Geometry of 2 dimensions with Cartesian and polar coordinates. Equation of a line, angle between two lines, distance from a point to a line. Concept of a Locus. Area of a triangle. Equations of circle, parabola, ellipse and hyperbola and equations of their tangents and normals. Mensuration.

Trigonometry: Measures of angles. Trigonometric and inverse trigonometric functions. Trigonometric identities including addition formulae, solutions of trigonometric equations. Properties of triangles. Heights and distances.

Calculus: Sequences - bounded sequences, monotone sequences, limit of a sequence. Functions, one-one functions, onto functions. Limits and continuity. Derivatives and methods of differentiation. Slope of a curve. Tangents and normals. Maxima and minima. Using calculus to sketch graphs of functions. Methods of integration, definite and indefinite integrals, evaluation of area using integrals.



Hope it helps.