We are thrilled to announce that our students have ranked within the top 50 in the country in the Institute's B.Sc. Math Entrance exams. Key achievers include Ahan Chakraborty, Mohak Chugh, Krish Agrawal, Piyush Kumar Jha, and Agastya Agarwal. Special congratulations to Ahan Chakraborty (AIR 12 in I.S.I. B.Stat) and Mohak Chugh (AIR 43 in I.S.I. B.Math). Join our Success Meet-Ups to learn from these top performers and celebrate their achievements.
Find the problems and solutions of the ISI B.Stat/B.Math Subjective set 2024.
Find the ISI B.Math/B.Stat Entrance of Indian Statistical Institute, Objective 2024 questions and solutions.
Learn about Quadratic Diophantine Equations and Number Theory Techniques with a problem from ISI BStat BMath Entrance 2015
In this instructional video from Math Olympiad Geometry of AMC, IOQM, ISI-CMI , we delve into the intriguing concept of maximizing area while constrained by a fixed perimeter, employing rectangles and squares as our illustrative models. We explore how subtle adjustments in a rectangle's dimensions can yield substantial variations in its enclosed area, offering a tangible understanding of this fundamental geometric principle.
A problem and solution from ISI BStat BMath Entrance 2015, using the concept of AM - GM Inequality from Algebra
In the world of fake olympiads and thousands of contests, it is important to select the right ones and focus on them. Children take hundreds of tests these days under peer pressure. No good comes out this rat race. We urge kids to learn deep mathematical science and prepare for 1 or 2 real contests […]
Try this Algebra challenge for Math Olympiad and ISI-CMI entrance
American Math Competition 8 (AMC 8) 2024 Problems, Solutions, Concepts and discussions.
PART - I Problem 1 In a convex polygon, the number of diagonals is 23 times the number of its sides. How many sides does it have?(a) 46(b) 49(c) 66(d) 69Answer: B Problem 2 What is the smallest real number a for which the function \(f(x)=4 x^2-12 x-5+2a\) will always be nonnegative for all real […]
Try out the problems from Australian Math Competition - 2013 - Junior grade 7 and 8
Try out the problems from Australian Math Competition - 2015 - Middle Primary
Problem 1 Gravitational collapse is the contraction of an astronomical object under its own gravity. This draws the matter inwards towards the centre of gravity. A neutron star is an example of the collapsed core of a giant star. A certain neutron star of radius 10 km is of mass \(1.5 M_{\odot}\). The acceleration due […]
Problem 1 Which one of the following statements is INCORRECT? (A) If the net force on a body is zero, its velocity is constant or zero(B) If the net force on a body is zero, its acceleration is constant and(C) If the velocity of a body is constant, its acceleration is zero(D) A body may […]
Problem 1 Two blocks A and B of masses 1 kg and 4 kg respectively are moving with equal kinetic energies. Read the following statements \(S_1\) and \(S_2\)Statement \(S_1\) : Ratio of speed of the block A to that of B is (1: 2)Statement \(S_2\) : Ratio of magnitude of linear momentum of (A) to […]
Dive into the discussion of the solution to Problem 22 from the 2021 AMC (Australian Mathematics Competition), Middle Primary category.
Dive into the discussion of the solution to Problem 28 from the 2022 AMC (Australian Mathematics Competition), Middle Primary category.
Dive into the discussion of the solution to Problem 14 from the 2021 AMC (Australian Mathematics Competition), Middle Primary category.
Dive into the discussion of the solution to Problem 26 from the 2021 AMC (Australian Mathematics Competition), Middle Primary category.
Dive into the discussion of the solution to Problem 20 from the 2022 AMC (Australian Mathematics Competition), Junior Year category.