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NEW GRE 46 Hours Quant Prep | Target NEW GRE 335+

Name: NEW GRE 46 Hours Quant Prep | Target NEW GRE 335+
Rating: 4.7 (1975 reviews)

New GRE Prep. GRE Prep Course Basics to Advanced Level. GRE Question Classification,Tricks &Techniques

Created byJackson Kailath

Last updated 2/2026

English

What you'll learn

531+ Solved Questions with In Depth coverage of GRE Inequalities, Absolute value, Percentages, Averages & Alligation,Data,Speed & Time, Work & Rate, Numbers, Permutation & combination, Probability and Geometry.
Methods that will help you score 330+ in GRE
Quizzes to test your learning
Kickstart your GRE engine such that you build on knowledge rather than having a feeling of going nowhere.
Easily solve even difficult GRE questions from Inequalities, Absolute value,Percentages, Averages & Alligations,Speed & Time, Work & Rate, Numbers, Permutation & Combination, Probability and Geometry in GRE
Learn Maths for GRE in a new fun way. After this course you will be able to approach questions with a new angle of thinking
Anyone after attentively going through this course will start to love Math for GRE. You will surprise yourself with the way in which you will start to approach GRE questions.

Course content

62 sections • 716 lectures • 52h 16m total length

New GRE Strategy + Math Deep Dive13:21
Explore the new GRE format, including analytical writing, verbal and quantitative reasoning, and adaptive section structure, with scoring insights and prep strategies.
What is Structured Preparation ?3:36
Compare random problem solving with structured preparation, and learn how forming a mental map and meaningful practice builds confidence and retention for GRE quant.
Best Study technique1:01
How to Memorize GRE Vocabulary ? - Trick.0:26

Defenition - Prime and Composite Numbers3:44
Prime factorisation3:45
Introction to Variables4:23
Check whether a given number is prime7:38
Learn to determine if a number is prime by checking divisibility using factors in pairs, testing primes up to the next square, and noting primes are of the form 6k±1.
Practise problem3:06
HCF or GCD3:45
LCM4:25
Practise problems 14:35
Practise Problems 2 from Exemplar3:07
Practise Problems 3 from Exemplar3:47
HCF and LCM of fractions3:26
Proper,Improper,Mixed,Equivalent Fractions4:49
Addition and Subtraction of Fractions3:08
Learn to add and subtract fractions by converting to equal denominators using the least common multiple. Practice with examples and keep the same denominator while combining numerators.
Comparing Fractions1:35
Multiplying and Dividing Fractions2:36
Learn to multiply fractions by combining numerators and denominators, and convert division to multiplication by the reciprocal, as in 2/5 ÷ 3/7 = 14/15.
Expanded form of a Decimal1:54
Addition and Subtraction of Decimals2:15
Multiplication of Decimals2:13
Multiply decimals by treating them as integers, then shift the decimal point by the total number of decimal places to obtain the correct result.
Division of Decimals3:31
Natural, Whole,Integers,Rational,Irrational Numbers3:16
Decimal Expansion of Rational and Irrational Numbers4:57
Convert a terminating decimal expression to p/q form1:41
Non Terminating recurring decimal to p/q form3:28
Shortcut for converting to p/q form5:09
Practise Problems2:25
Explore how irrational numbers like pi have non terminating non recurring decimals, and how some operations with irrationals can yield rational results, such as zero, two, or one.
BODMAS / PEMDAS Rule - Order of Operation4:32
Different Types of Brackets / Parentheses, Opening Brackets / Parentheses3:11
Laws of Exponents 15:30
Explore the laws of exponents, including base and exponent concepts, adding and subtracting exponents with the same base, multiplying and dividing rules, and zero and negative exponents.
Laws of Exponents 25:35
Laws of Exponents 3- Rational powers3:57
Practice problems - Rational powers2:18
Even and Odd Numbers7:57

Equation Basics4:52
Handling Fractions in equations2:57
Distributivity + Practise Problems 1,2,310:53
Multiple Variables9:29
Practise Problem 1,2,36:10
practice solving gre quantitative problems across algebra and word problems, including linear equations, age problems, and cost and distance models, with step-by-step approaches.
System of Equations - No Solution, Unique Solution, Infinite Solutions4:50
Algebraic Identities12:38

QC Strategy41:20
QC based on Basics36:31
Master basic quant comparison strategies through practical approaches like simplifying expressions, plugging in numbers, cross-multiplication, and using prime factorization to compare quantities.
QC based on Algebra basics23:07
Master algebra basics by solving linear equations and comparing quantities, using substitution and plugging-in numbers to determine x and y in various word problems.
QC practice question6:01
QC practice question10:46
Explore solving 0.15a + 0.29b = 4.40 with chocolates of $0.15 and $0.29, concluding a and b equal to 10 through unit-digit reasoning.

Introduction to Percentages5:43
Percentage Change2:47
Practise Problem2:06
Learn how to calculate the percentage point change and the percentage change using pass marks rising from 40% to 50%, with a 10-point and 25% change.
Increase / Decrease by a Percentage3:58
Practise Problem2:38
Solve a GRE quantitative practice problem by setting up the total score equation, find Amy's score as 75, then calculate that Amy is 11.8% lower than Andy's 85.
Constant Product Type Problems10:29
Fraction to % Table3:03
Convert fractions to percentages and memorize key equivalents such as 1/2=50%, 1/3=33.33%, and 2/7=28.56%, then use reciprocal relationships to speed up multiplication.
Practise Problem 11:54
Practise Problem 21:09
solve a gre practice problem about a rectangle where increasing the length by 20 percent requires reducing the breadth by 16.67 percent to keep the area constant.
Income Comparison Type Problem3:55
Practise Problem 12:01
This lecture presents two methods to solve a salary percent problem: a shortcut using 30 percent and a logical approach, yielding a 23 percent decrease from the higher salary.
Practise Problem 23:12
QC Practice question1:59
Enter answer Practice question2:39
QC practice question2:43
QC practice question2:39

Averages Introduction6:25
2 Most Important Types of Problems6:58
Practise Problem 12:38
Practise Problem 26:44
Practise Problem 31:22
Walks through a GRE practice problem: with 29 students at an average of 65 and a new student with 8, the new average becomes 65.5.
Practise Problem 43:52
Practise Problem 53:35
Practise Problem 64:55
Practise Problem 75:13
Average Age1:39
Practise Problem 12:55
Practise Problem 22:34
Average Speed2:35
Practise Problem1:51
Average of first N numbers2:07
Weighted Average4:27
Practise Problem1:18
Calculate the combined average age of two divisions by weighting each division's average by its student count and dividing by the total students.
Mixtures and Alligation2:56
Explore mixtures and alligation, using the reverse of weighted average to derive ratios from given averages and a combined average, illustrated by an example of boys and girls.
Practise Problem 1,2,39:04
Practise Problem 49:25
Analyze a 120-employee workforce where females rise by half and males fall to three quarters, keeping total staff and the overall average at 22, yielding the male average of 31.
Practise Problem 54:52
Practise Problem 6,75:38
Special Type of Problem1:23
Explore a shortcut for a mixture problem: start with eight liters, repeatedly remove B liters and replace with B liters of liquid B, derive the fraction after n operations.
Practise Problem 1,24:37
QC practice problem2:04
Compare the percentages of professors and assistant professors in a college salary model, showing professors constitute one-third and assistant professors two-thirds of the total, so quantity b is greater.
QC practice problem1:16
QC practice problem2:58

Remaining Topics in Statistics0:27
Median and Mode2:38
QC practice problem1:48
QC practice problem1:25
practice problem3:58
QC practice problem3:57
practice problem3:43
Determine the median by averaging the 45th and 46th items in a 90-visitor data set about monthly books read.
QC practice problem2:08
Mean = Median in evenly spaced set6:10
Learn that in an evenly spaced set, the mean equals the median, and compute the mean by (first plus last) divided by two, illustrated with odd and even term examples.
practice problem5:52
QC practice problem4:49
Compare the medians of two evenly spaced sets, x with three consecutive integers and y with five, under 3a = 5b, yielding no definite conclusion.
practice problem2:29
practice problem4:58
Solve a three sneaker price problem by arranging A, B, C in increasing order and using mean 650; with C = 1.5 B, the most expensive sneaker > 800.
practice problem5:00
Concept - Multiple Mode , No Mode1:26
practice problem2:05
Introduction to Range1:43
practice problem3:04
practice problem3:15
practice problem3:16
practice problem3:13
Introduction to Standard Deviation7:08
More concepts on Standard Deviation12:22
practice problem2:58
Analyze standard deviation for odd integers 3 to 99: subtracting 33 keeps sd, multiplying by 3.2 scales sd, dividing by 5 scales to σ/5, yielding S < Q < R.
practice problem3:46
practice problem5:50
SELECT ALL practice problem4:35
Numerical entry practice problem1:54
NORMAL DISTRIBUTION13:49
Explore the normal distribution and its bell-shaped curve, including probability density and the area under the curve. Apply mean, standard deviation, and standard normal concepts for GRE questions.
QC practice problem4:25
QC practice problem5:34
Dot Plot , Interquartile Range 14:49
Dot Plot, Interquartile Range 2 ODD Number of Data points3:38
QC practice problem2:21
Practice problem6:27
Practice problem3:14
Compute the interquartile range by locating the median and the first and third quartiles in a 132-value data set with values from 1 to 8.
Practice problem6:03
Box and whisker plot1:18
practice problem 1,2,34:16
Read the box and whisker plot to identify Q1=22, Q3=28 and the interquartile range 6, then apply the median and 120-student data to count those above thresholds.

Basics9:56
SI and CI Logic Illustration7:38
SI Formula6:03
Practice Problem 11:20
Practice Problem 24:21
Practice Problem 34:13
CI Formula14:35
Practice Problem 12:16
Practice problem demonstrates calculating compound interest on a $1800 principal at 5 percent per annum for two years, yielding 1984.5 total and 184.5 interest.
Practice Problem 23:17
Practice Problem 33:01
Solve a compound interest problem by testing options to determine the correct annual rate. The example shows 40 percent per annum advancing 2000 to 5488 in three years.
Difference : SI and CI 13:58
Learn how the difference between compound and simple interest over two years equals interest on the first year's simple interest, with three methods to find the amount.
Difference : SI and CI 23:11
Difference : SI and CI 32:43
Demonstrate the difference between simple interest and compound interest by solving a GRE-style problem using options, focusing on principal, interest, and 15% calculations.
Practice Problem3:57
Depreciation1:43
Practice Problem1:46
Population Practice problem4:25
Treat population change as compound interest, solving a 20% three-year growth to reach 124416, and use the given options to identify the initial population, with option B correct.
Population practice problem 23:42
Apply a 6 percent net annual increase, from birth rate 10 percent and death rate 4 percent, to 300,000 for two years to obtain 337,080.
SAGR3:57
CAGR3:30
Explore how to compute cagr, using a sales growth example and the formula principal times (1 + r/100)^n, and see how cagr mirrors compound interest, here as 10%.
Practice Problem3:31
Calculate the compound annual growth rate (CAGR) from 10 million in 2018 to 17.28 million in 2021 over three years, demonstrating a 20% CAGR via an option-elimination strategy.
QC practice problem2:53
QC practice problem4:07
QC practice problem3:52
solve a qc practice problem where microbes multiply by P every q minutes, with cube root of P = 5, to determine whether 2500x growth occurs before four minutes.

Requirements

Basic Addition, Subtraction, Multiplication and Division
No other Requirements

Description

Our Students Share Their Experience:

Excellent advice and clear instruction. This class is a winner if you are committed to achieving a high score on the GRE. -Christopher Slater
This course covers even the BASICS which other courses overlook. I'm loving this course! Extremely detailed and comprehensive, yet totally worth it for a solid mathematical foundation! - Gauri Verma
This is the ideal course for GRE preparation. Each section is well-explained and designed such that even beginners can follow. The doubt-clearing chat support is unparalleled. I highly recommend this course to anyone aiming for a score above 330. Thank you! - Viraj K
This course prepares you for the quant section of the GRE, taking you through a math journey starting from scratch, covering all basics needed for the exam and also applicable in real-life scenarios. It's also very beneficial for other competitive exams. All queries are addressed promptly. I found no other course better than this. It's truly value for money. -Mohammad Mouzam Ibrahim
Impressive teaching style. It's boosting my confidence. -Rohan Bhatia
Everything is explained very simply. The material is very easy to understand. -Carissa Wilkerson
This is a no-nonsense and practical approach to the Math Section of the GRE. I haven't done math in 30 years so I'm really back to basics. -Sonya Shaykhoun
An amazing course to undertake, as the instructor not only explains how to solve problems but also teaches the concepts in depth, which in turn builds confidence to tackle any type of problem presented. Thank you! -Khoushik Reddy
Awesome content, covering many topics. The tutor goes the extra mile to respond quickly to your doubts and queries. -Ankita S

And many more! Check reviews below.

ABOUT THE COURSE:

"Even the most motivated and intelligent student will advance more quickly under the tutelage of someone who knows the best order in which to learn things, who understands and can demonstrate the proper way to perform various skills, who can provide useful feedback, and who can devise practice activities designed to overcome particular weaknesses.”

― Anders Ericsson, Peak: Secrets from the New Science of Expertise

TARGET SCORE 335+ NEW GRE

Struggling with problems you've already practiced? Feel like GRE Math is a never-ending challenge? Are you able to retain and apply your learnings in mock tests? Do you feel confident about what you've learned?

You've come to the right place to structure your Math Prep. With this course, every day you study for the GRE will bring progress, adding to your reservoir of knowledge to apply on GRE DAY!

Instead of spending endless hours on problem-solving, FIRST focus on building rock-solid fundamentals. Upon completing this course, you'll be familiar with all question types and have interlinkages between various topics and question types in your mind. Then you'll be all set to dedicate just enough time for practice. Every question you continue to practice after this course will stick in your mind, adding to the reservoir of knowledge you have already built.

Get ready to achieve your DREAM Score by approaching GRE prep in a structured manner.

The Topics are arranged to form an easily understandable mental structure comprising of Topics and Question types for the GRE.

BASICS for GRE

In this section, we cover the basics including prime numbers, HCF & LCM, different types of fractions, decimal numbers, classification of numbers, BODMAS rule, and exponents.

Algebra Basics for GRE

This section introduces word problems, covering linear equations in both single and multiple variable scenarios. Word problems are discussed throughout the course in respective sections. This section builds fundamentals to easily grasp new concepts in other sections regarding word problems. Algebraic identities are also covered here. 9+ Solved Questions.

Quantitative Comparison Questions

In this section, we discuss various techniques to solve QC questions effectively. We also discuss 30 Solved QC Questions using the concepts covered in the Basics and Algebra basics sections.

Percentages + Average & Alligation for GRE

These two sections cover various topics taking you from basics to an advanced level, with multiple problem types and solution techniques. 27+ Practice Questions solved in detail.

QUIZ Testing Percentages + Average & Alligation (20 Questions) followed by Video Solutions

Data - In this section, we try to understand different types of charts followed by practicing 8 sets of Problems.

Simple Interest and Compound Interest

Speed, Distance and Time + Work for GRE

These two sections cover various topics taking you from basics to an advanced level, with multiple problem types and solution techniques. 52+ Practice Questions solved in detail.

QUIZ Testing Speed, Distance and Time + Work (20 Questions) followed by Video Solutions

Numbers for GRE

Numbers is divided into 17 Sections covering various topics taking you from basics to an advanced level, with multiple problem types and solution techniques. 44+ Practice Questions solved in detail.

QUIZ Testing Numbers (22 Questions) followed by Video Solutions

Permutation and Combination for GRE

This section is divided into 7 Sections, starting with the difference between Permutation and Combination, taking you to an advanced level. 36+ Practice Questions solved in detail.

QUIZ Testing Permutation and Combination (20 Questions) followed by Video Solutions

Probability for GRE

9 Sections. Get to know various types of Questions and Concepts with Explanation sessions followed by 18+ Solved practice Questions.

QUIZ Testing Probability (20 Questions) followed by Video Solutions

Geometry for GRE

9 sections. In-depth coverage of concepts with a lot of interlinkages. Covers Trigonometry and Coordinate Geometry as well. 163+ Solved Questions.

QUIZ Testing Geometry (20 Questions) followed by Video Solutions

Algebra: Equations for GRE

In-depth coverage of Quadratic Equations, Graphing Quadratic functions, Understanding the Roots / Sum / Product of roots etc. of quadratic and higher order equations. 20+ Solved Questions.

Inequalities and Absolute Values for GRE

In-depth coverage of Inequalities and Absolute value Concepts to help you avoid common traps and also help you arrive at the correct answer in the most efficient manner.

YOU'LL ALSO GET:

Good support in the Q&A section to assist you in your GRE Prep

Enroll today!

Let's make your GRE dreams come true

- Jackson

Who this course is for:

Students planning to take GRE for the first time
Students looking at improving their GRE score
Students who wish to follow a Structured approach in their GRE preparation

NEW GRE 46 Hours Quant Prep | Target NEW GRE 335+

What you'll learn

Explore related topics

Course content

Welcome! All about GRE and Course Methodology4 lectures • 18min

BASICS32 lectures • 2hr 2min

Algebra Basics: Linear Equations7 lectures • 52min

Quantitative Comparison Questions5 lectures • 1hr 58min

Percentages16 lectures • 53min

Averages and Alligation27 lectures • 1hr 45min

QUIZ1 lecture • 46min

Statistics39 lectures • 2hr 42min

Data2 lectures • 1hr 22min

Simple Interest & Compound Interest24 lectures • 1hr 44min

Requirements

Description

Who this course is for: