# GMAT Quant

GMAT Quantitative Prep offers comprehensive coverage of mathematical concepts and problem-solving strategies essential for success on the GMAT exam.

#### 90%

of students score

4 and above

#### 78%

students get a top score of

5 in

GMAT Quant

#### 80%

students showed exceptional

performance in their first semester of

GMAT Quant

## Course Concept

GMAT Quantitative Prep provides comprehensive coverage of the mathematical concepts and problem-solving strategies essential for success on the GMAT exam. From arithmetic and algebra to geometry and data interpretation, students delve into various topics, mastering key techniques and approaches to tackle quantitative reasoning questions effectively. Through targeted practice and expert guidance, students build confidence and proficiency in analyzing and solving complex mathematical problems encountered in the GMAT.

- Concept Mastery: Ensures students master fundamental mathematical concepts in arithmetic, algebra, geometry, and data interpretation, vital for the GMAT Quantitative section.
- Problem-Solving Skills: Equips students with a diverse set of problem-solving strategies and techniques to efficiently approach and solve quantitative reasoning questions.
- Application Proficiency: Provides ample practice opportunities and real-world examples to reinforce learning and develop proficiency in applying mathematical concepts to GMAT-style questions.
- Time Management: Focuses on time-saving strategies and efficient approaches to maximize performance on the time-constrained GMAT Quantitative section.
- Adaptive Learning: Adapts instruction to address individual learning needs and challenges, ensuring students progress at their own pace and overcome areas of difficulty effectively.

#### GMAT Quant

#### Course Details:

- Dedicated Test Prep Manager to Oversee Your Program
- Physical & Digital Copies of the AP Guru Strategy Guides & Classroom Books
- Test Reports With Detailed Analytics
- Personalized Lesson Notes And Assignments

₹

150000

+ GST

/

$

1850

Top colleges from over the globe

## Our Students have been accepted at

## What we'll cover in class:

Best-in-class content by leading faculty and industry leaders in the form of videos, cases and projects, assignments and live sessions

COURSE SYLLABUS PDFThis topic delves into the fundamentals of fractions, decimals, and percentages, covering operations, conversions, and applications in problem-solving. Students learn techniques for simplifying fractions, converting between fractions, decimals, and percents, and applying these concepts to solve quantitative problems effectively.

Data Sufficiency questions test the ability to analyze and interpret data, requiring students to determine whether the given information is sufficient to answer the question. This module provides an overview of the format, strategies, and common pitfalls associated with Data Sufficiency questions, preparing students for more advanced problem-solving techniques.

Fractions and ratios are essential concepts in quantitative reasoning, often appearing in various problem-solving scenarios. This topic explores operations with fractions and ratios, including addition, subtraction, multiplication, and division, as well as applications in proportionality and comparison.

This module compares and contrasts arithmetic and algebraic expressions, focusing on the transition from arithmetic problem-solving to algebraic reasoning. Students learn to recognize algebraic patterns, translate word problems into algebraic equations, and apply algebraic techniques to solve quantitative problems efficiently.

Extending the understanding of percentages, this topic explores advanced applications in areas such as interest, discounts, and markup. Students learn to analyze real-world scenarios involving percentages, applying concepts of proportionality and percentage change to solve complex quantitative problems effectively.

Students deepen their understanding of decimal numbers, exploring properties, operations, and their applications in various contexts. Emphasis is placed on techniques for performing calculations with decimals, including rounding, estimation, and precision, essential for accurate quantitative reasoning on the GMAT.

Estimation techniques play a crucial role in GMAT Quantitative reasoning, allowing students to quickly assess the reasonableness of their answers and make informed decisions. This topic covers strategies for approximate calculation, rounding, and determining the order of magnitude, enabling efficient problem-solving under time constraints.

The BODMAS (Brackets, Orders, Division, Multiplication, Addition, Subtraction) rule governs the order of operations in mathematical expressions. Students learn to apply this rule systematically, ensuring accuracy and consistency in their calculations, particularly when dealing with complex arithmetic and algebraic equations.

Linear equations form the basis of algebraic problem-solving on the GMAT. This topic covers techniques for solving linear equations, including substitution, elimination, and graphical methods. Additionally, students explore combinations and permutations, essential for counting and probability problems.

Building on the introduction to Data Sufficiency, this module provides advanced strategies for efficiently evaluating statements and determining sufficiency. Students practice identifying relevant information, recognizing common traps, and making informed decisions to solve complex Data Sufficiency problems effectively.

Exponents represent a fundamental concept in algebraic reasoning, often appearing in expressions involving repeated multiplication. This topic explores properties of exponents, including rules for exponentiation, simplification techniques, and applications in problem-solving on the GMAT.

Root operations, including square roots and cube roots, are essential components of quantitative reasoning. Students learn to calculate roots, simplify expressions involving radicals, and apply root properties to solve equations and inequalities effectively.

This module continues the exploration of arithmetic and algebraic concepts, focusing on their interplay in problem-solving scenarios. Students deepen their understanding of algebraic expressions, equations, and inequalities, applying arithmetic principles to simplify and manipulate algebraic expressions efficiently.

Quadratic equations represent a common problem type on the GMAT, requiring students to solve equations involving quadratic terms. This topic covers techniques for factoring, completing the square, and using the quadratic formula to find solutions, essential for tackling advanced algebraic problems.

Formulas play a crucial role in quantitative reasoning, providing mathematical relationships between variables in problem-solving scenarios. This topic explores common formulas in algebra, geometry, and other mathematical disciplines, emphasizing their application in solving complex quantitative problems on the GMAT.

Inequalities represent mathematical expressions where one quantity is greater than, less than, or not equal to another. Students learn to solve and graph inequalities, analyze solutions sets, and apply inequality properties to solve quantitative problems effectively.

Translating word problems into mathematical expressions or equations is a key skill in GMAT problem-solving. This topic covers strategies for understanding and interpreting word problems, identifying relevant information, and formulating mathematical models to represent real-world scenarios accurately.

Logical reasoning plays a significant role in GMAT quantitative reasoning, particularly in Data Sufficiency and problem-solving questions. This module focuses on developing logical thinking skills, including identifying patterns, making deductions, and applying deductive reasoning to solve complex quantitative problems efficiently.

Rates and work problems involve calculations based on rates of change, time, and work done. Students learn to solve problems involving rates, work rates, and work efficiency, applying proportional reasoning and algebraic techniques to solve quantitative problems effectively.

Overlapping sets problems involve the categorization of elements into multiple overlapping categories or groups. This topic covers strategies for analyzing overlapping sets, calculating probabilities, and determining relationships between different sets, essential for solving advanced counting and probability problems on the GMAT.

Statistics encompass the collection, analysis, interpretation, and presentation of data. This topic explores measures of central tendency, dispersion, probability distributions, and data interpretation techniques, enabling students to analyze and draw conclusions from statistical information presented in GMAT problem-solving scenarios.

Weighted average problems involve calculating averages where different elements have varying weights or importance. Students learn to calculate weighted averages, weighted mean, and apply these concepts in problem-solving scenarios involving data sets with different weights or frequencies.

This module further explores the relationship between arithmetic and algebraic reasoning, focusing on advanced problem-solving techniques that integrate both disciplines. Students learn to apply arithmetic principles in algebraic contexts and vice versa, enhancing their ability to tackle complex quantitative problems effectively.

Consecutive integers are sequential integers with a difference of one between consecutive terms. Students learn to solve problems involving consecutive integers, identify properties and relationships among consecutive integers, and apply these concepts in problem-solving scenarios on the GMAT.

Divisibility rules and prime number properties form the basis of number theory, a fundamental branch of mathematics. This topic covers techniques for testing divisibility, identifying prime numbers, and applying number theory principles to solve advanced quantitative problems efficiently.

Understanding properties of integers, including odds, evens, positives, and negatives, is essential for quantitative reasoning on the GMAT. Students learn to identify integer properties, perform operations with integers, and apply integer properties in problem-solving scenarios effectively.

Building on previous modules, this topic integrates arithmetic and algebraic reasoning in advanced problem-solving scenarios. Students learn to recognize when to apply arithmetic or algebraic techniques, enhancing their ability to tackle complex quantitative problems efficiently and accurately.

Combinatorics involves counting techniques used to calculate the number of possible outcomes in a given scenario. Students learn to apply combinatorial principles, including permutations, combinations, and probability rules, to solve advanced counting and probability problems on the GMAT.

Probability concepts play a crucial role in GMAT quantitative reasoning, involving the likelihood of events occurring in a given scenario. This topic covers probability fundamentals, including basic probability rules, conditional probability, and probability distributions, enabling students to solve complex probability problems effectively.

Geometry represents a significant portion of GMAT quantitative reasoning, involving the study of shapes, sizes, and spatial relationships. This topic explores strategies for solving geometry problems, including the use of geometric principles, formulas, and visualization techniques to solve complex geometric problems on the GMAT.

Lines and angles form the foundation of geometric reasoning, encompassing properties, relationships, and measurements associated with lines and angles. Students learn to identify angle properties, apply angle relationships, and solve problems involving lines and angles effectively.

Polygons are closed geometric figures with straight sides, including triangles, quadrilaterals, pentagons, and more. This topic covers properties of polygons, including angles, sides, diagonals, and perimeter, enabling students to analyze and solve problems involving various types of polygons effectively.

Triangles represent fundamental geometric shapes with unique properties and relationships. Students explore triangle properties, including angle sum, side lengths, and special triangle types, as well as diagonal properties in polygons, applying these concepts to solve advanced geometric problems on the GMAT.

Circles represent geometric shapes defined by a set of points equidistant from a center point. This topic covers circle properties, including radius, diameter, circumference, and central angles, enabling students to solve problems involving circles, arcs, and sectors effectively.

The coordinate plane represents a graphical system used to locate points and graph functions. This topic explores coordinate geometry, including plotting points, calculating distances, and graphing equations, enabling students to analyze geometric figures and solve coordinate geometry problems on the GMAT.

This module provides a comprehensive review of problem-solving techniques, strategies, and common pitfalls encountered in GMAT quantitative reasoning. Students practice solving a variety of problem types, applying critical thinking skills and mathematical concepts to tackle complex quantitative problems effectively.

Building on the introduction to Data Sufficiency, this module offers a detailed review of advanced strategies, techniques, and approaches for tackling Data Sufficiency questions on the GMAT. Students refine their skills in evaluating statements, identifying sufficient information, and making informed decisions under time constraints.

Integrated Reasoning represents a distinct section of the GMAT exam, focusing on evaluating and synthesizing information from multiple sources. This topic covers strategies for analyzing data tables, graphics, and multi-source reasoning prompts, enabling students to solve complex integrated reasoning problems effectively.

## Private Tutoring

- You get your instructor’s undivided attention and a guided exploration of their subject with both theory and applications taught live in class.
- Expert guidance at every step that involves interactive sessions, class notes, worksheets, class recordings, and access to past papers.
- Specialist subject tutors who have graduated from top universities with a passion for teaching and a dedicated program manager to track your progress.

## Experienced Tutors

- A teacher who is a 99th percentile scorer in the subject he or she teaches
- A subject specialist who will convey essential concepts in a clear and easily understandable manner
- Perform better on practice exams, and be better prepared for your test day.

## Targeted Assessments

- Topic-wise worksheets and graded assessments (with marking schemes) to ensure mastery of each topic tested on the school exams.
- Doubt sessions after every couple of classes to review incorrect questions.
- Additional worksheets on topic areas of concern.

## Mentoring & Support

- A Program Manager helps you at every step.
- Dedicated support to resolve doubts, set up test schedules and sessions, and send reminders.
- Parents Teacher Meetings - We set up monthly parent-teacher meetings for you to interact with the tutors.

## Comprehensive Curriculum

- Track your progress including topic, class and homework discussion.
- 10 Months of exhaustive exam prep to get you ready.
- Last 2 months of Exam Improvement Pointers and Strategies for writing high-scoring answers.

## Support In Nearly Every AP Subject

#### GMAT Quant

Test Prep

GMAT QuantMode:

Online (One-on-One)

Program Options:

A Level Business

Grades:

10-12

Payments:

Pay Per Hour, Entire Program

#### GMAT Verbal

Test Prep

GMAT VerbalMode:

Online (One-on-One)

Program Options:

A Level Business

A-Level Computer Science

Grades:

10-12

Payments:

Pay Per Hour, Entire Program

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## Admission Process

### Complete Application

Step 1 of the APGuru process is the application phase. We'll ask for basic information such as your name, contact details, current educational level, and your specific goals or challenges. Once you've filled out the application, your application will be promptly reviewed by our admissions team.

### Take a Trial Class

Step 2 is the trial class, where applicants receive an invitation to experience our teaching methods and interact with instructors. During this session, students engage in discussions, ask questions, and evaluate whether APGuru aligns with their learning preferences and goals, helping them make an informed decision.

### Join AP Guru

Step 3 involves officially joining the program after a successful trial class. Students confirm their enrollment, select their desired course or program, and gain access to comprehensive study resources. They begin attending regular classes, receiving guidance from experienced instructors making progress towards academic excellence.

Complete Application

Step 1 of the APGuru process is the application phase. We'll ask for basic information such as your name, contact details, current educational level, and your specific goals or challenges. Once you've filled out the application, click the submit button. Your application will be promptly reviewed by our admissions team.

Take a Trial Class

Step 2 is the trial class, where applicants receive an invitation to experience our teaching methods and interact with instructors. During this session, students engage in discussions, ask questions, and evaluate whether APGuru aligns with their learning preferences and goals, helping them make an informed decision.

Join AP Guru

Step 3 of the APGuru process involves officially joining the program after a successful trial class. Students confirm their enrollment, select their desired course or program, and gain access to comprehensive study resources. They begin attending regular classes, receiving guidance from experienced instructors, and tracking their progress towards academic excellence.