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# ISICAL ISI Admission Test 2017 Download Admit Card : Indian Statistical Institute

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** Organisation **: Indian Statistical Institute

**: Download Admit Card**

__Announcement__**: ISI Admission Test 2017**

__Entrance Exam__You can now ask your questions about this post. Please go to the bottom of this page. |
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** Download your admit card here **: http://egov.isical.ac.in:8080/Admission/

**: http://www.isical.ac.in/~admission/**

__Home Page__## Download Admit Card :

Issue of Admit Card Starts 12 April 2017

ISI Admission Test 14 May 2017

Related: GITAM Admission Test GAT 2017 Download Hall Ticket : www.indianin.in/5291.html

** B.Stat Syllabus **:

**: UGA (Multiple-choice Type) and**

__Test Codes__UGB (Short Answer Type) 2017

Questions will be set on the following and related topics.

**:**

__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.