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Free IPMAT Set Theory and Venn Diagrams Formulas PDF

Nehal Sharma

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Apr 02, 2026

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Free IPMAT Set Theory and Venn Diagrams Formulas PDF

IPMAT Set Theory and Venn Diagrams Formulas 2026

Set Theory and Venn Diagrams are important topics in IPMAT Quant. These are basic chapters, but questions from them are often asked in the exam. If your concepts are clear, you can solve these questions quickly and correctly. This topic is also linked with other chapters like logical reasoning, counting, and data interpretation.

IPMAT Set Theory and Venn Diagrams Formulas PDF

An IPMAT Set Theory and Venn Diagrams Formulas PDF is very useful during preparation. It gives all the main formulas and concepts in one place. This makes revision easy and saves time, especially before mocks and exams. Instead of reading long notes again, students can quickly revise from the PDF.

A good formula PDF should include basic set formulas, types of sets, union, intersection, complement, number of elements in sets, and formulas based on Venn diagrams. It should also include small examples so that students can understand how to use the formulas in questions. This makes learning and revision much easier.

List of all IPMAT Formulas PDFs

While preparing for IPMAT, students should not study only one topic. Quant has many important chapters, and every chapter has its own formulas. That is why it is helpful to keep all IPMAT formula PDFs together for revision.

Topic

PDF Link

IPMAT Quadratic Equations Formulas

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IPMAT Simple Interest and Compound Interest

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IPMAT Time, Speed, Distance & Work Formulas

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IPMAT Set Theory and Venn Diagrams Formulas

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IPMAT Remainder Theorems Formulas

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IPMAT Ratio & Proportion Formulas

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IPMAT Progressions & Series Formulas

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IPMAT Profit And Loss, Discount Formulas

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IPMAT Permutations And Combinations Formulas

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IPMAT Number System Formulas

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IPMAT Mixtures And Alligations Formulas

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IPMAT Matrices and Determinants Formulas

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IPMAT Logarithms, Surds & Indices Formulas

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IPMAT Linear Equations Formulas

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IPMAT Inequalities Formulas

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IPMAT Geometry Formulas

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IPMAT Functions Formulas

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Bayes Theorem (Conditional Probability) for IPMAT


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IPMAT Set Theory and Venn Diagrams Important Topics

Some parts of Set Theory and Venn Diagrams are asked more often in the IPMAT exam. So, students should know the important areas and prepare them well. The main topics include basics of sets, types of sets, union of sets, intersection of sets, complement of a set, disjoint sets, subsets, universal set, and questions based on two or three sets using Venn diagrams.

These subtopics are important because they are commonly used in exam questions. For example, in many questions, students need to find how many elements are in one set, both sets, or outside the sets. In three-set questions, Venn diagrams help in understanding the information clearly. So, it is important to understand the concept properly, not only the formula.

Tips for Using Set Theory and Venn Diagrams Formula PDF Effectively

To use the formula PDF in the right way, first read it after finishing the chapter. Then solve some practice questions based on it. This will help you understand how the formulas are used. Revise the PDF again before mocks and after mocks if you make mistakes in this topic.

You should also mark the formulas that you forget often. These are your weak areas and need more revision. Try to revise for a few minutes every day instead of studying it only once for a long time. Small daily revision helps a lot.

IPMAT Set Theory and Venn Diagrams Important Questions

IPMAT Set Theory and Venn Diagrams important questions help you understand how this topic is asked in the exam. These questions cover concepts like sets, subsets, union, intersection, Venn diagrams, and inclusion-exclusion principle. Practicing them regularly can improve your speed, accuracy, and confidence in the Quant section.

Question 1

In a class, 60% and 68% of students passed their Physics and Mathematics examinations respectively. Then at least ___________percentage of students passed both their Physics and Mathematics examinations.

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Question 2

Let A and B be two finite sets such that $$n(A - B), n(A \cap B), n(B - A)$$ are in an arithmetic progression. Here n(X) denotes the number of elements in a finite set X. If $$n(A \cup B) = 18$$, then $$n(A) + n(B)$$ is __________


Question 3

In a city, 50% of the population can speak in exactly one language among Hindi, English and Tamil, while 40% of the population can speak in at least two of these three languages. Moreover, the number of people who cannot speak in any of these three languages is twice the number of people who can speak in all these three languages. If 52% of the population can speak in Hindi and 25% of the population can speak exactly in one language among English and Tamil, then the percentage of the population who can speak in Hindi and in exactly one more language among English and Tamil is _______________.

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Question 4

In a group of 120 students, 80 students are from the Science stream and the rest are from the Commerce stream. It is known that 70 students support Mumbai Indians in the Indian Premier League; all the other students support Chennai Super Kings. The number of Science students who are supporters of Mumbai Indians is


Question 5

In a school 70% of the boys like cricket and 50% like football. If x% like both Cricket and Football, then

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