What you’ll learn

Methods that will help you score 330+ in GRE

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 Numbers, Permutation and Combination and Probability 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

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

In depth coverage of GRE Number Properties, Permutation and combination and Probability sections. This is one course that will help you become a pro in GRE Numbers,P&C and Probability.

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.
Requirements

Basic Addition, Subtraction, Multiplication and Division

No other Requirements
Description
TARGETÂ SCORE 330+ GRE
Do you want to Score 330+ in GRE ?Â Numbers, Permutation, Combination and Probability form an important part in preparing for GRE Math. In this GREÂ course I will teach you unique methods to solve problems in a structured manner for GRE.
The GREÂ Topics Covered are:
NUMBERSÂ for GRE
Section 2: GREÂ Math Basics
 Prime and Composite Numbers
 Prime factorisation
 How to check whether a give number is a Prime number
 HCF or GCD
 LCM
 HCF and LCM of fractions
 Proper, Improper, Mixed, Equivalent Fractions
 Comparing, Multiplying, Dividing Fractions
 Operations involving Decimals
 Classification of Numbers
 Converting a Non Terminating Recurring Decimal to a fraction
 BODMAS rules
 Laws of Exponents
Section 3: Find the unit digit / Power Cycle Concepts based GREÂ Questions
 Unit digit depends only on Unit digit
 Power Cycle
Section 4: Divisibility Rules based GREÂ Questions
 Rules for 2,4,8
 Rules for 3,9
 Rules for 5,10
 Rules for any composite number
 Rules for 11,7,13,37,25
Section 5: Remainder based GREÂ Questions
 Basic Remainder Theorem
 Fermat Theorem, Euler Number based Trick
Section 6: How to find the Square of a Number quickly based GREÂ Questions
Section 7: Find the last 2 digits of an expression based GREÂ Questions
Section 8: In an Arithmetic Progression and Remainder based GREÂ Questions
Section 9: Successive Division based GREÂ Questions
Section 10: Chinese Remainder Theorem based GREÂ Questions
Section 11: Division based GREÂ Questions
Section 12: Digit Sum based GREÂ Questions
Section 13: Factorial based GREÂ Questions
 Find the number of zeroes in a factorial
 Highest power a number that can perfectly divide a factorial
 Find a number whose factorial will have a given number of zeroes
Section 14: Sum of first n natural numbers based GREÂ Questions
 Sigma N
 Sigma N^2
 Sigma N^3
Section 15: Number of factors of given number based GREÂ Questions
 Method to find the number of factors
 Numbers with exactly 3 factors
 Numbers with odd number of factors
Section 16: Write a number as Sum of consecutive numbers based GREÂ Questions
 Find in how many ways this can be done
 Numbers which can not be written as sum of consecutive numbers
Section 17: Write N as x^2y^2 based GREÂ Questions
 Find in how many ways this can be done
 Numbers which can not be written as x^2y^2
Section 18: Square root based GREÂ Questions
 Find Square root using Prime factorisation
 Square root using Division method
 Estimate Square root
PERMUTATIONÂ ANDÂ COMBINATIONÂ for GRE
Section 19: P&CÂ Basics
Section 20: Relationship between P and C based GREÂ Questions
Section 21: Fundamental Principle of counting based GREÂ Questions
Section 22: Permutation in Depth based GREÂ Questions
Section 23: Combination in Depth based GREÂ Questions
Section 24: Grouping based GREÂ Questions
Section 25: Dearrangment based GREÂ Questions
PROBABILITYÂ for GRE
Section 26: Probability BASICS
Section 27: Complement of an Event based GREÂ Questions
Section 28: Exhaustive Events based GREÂ Questions
Section 29: Mutually Exclusive Events based GREÂ Questions
Section 30: Independent Events based GREÂ Questions
Section 31: Conditional Probability based GREÂ Questions
Section 32: R successes in N Trials based GREÂ Questions
Section 33: Odds in favour / Odds against based GREÂ Questions
Section 34: Practise Probability Questions based GREÂ Questions
You will be able to Dominate GRE by approaching Math in a new way. The methods you learn in this course will help you get a deep understanding of Numbers,Permutation and Combination and Probability for GRE. The course starts with basic concepts and takes any student to an advanced level enabling students to crack GRE.
NEWÂ MINDSET
After attending this GREÂ course, you will have a midset that seeks to classify and analyse every new problem related to GRE which you do and add it to the deposit of knowledge you have. This structured approach to prepare for GRE which will be ingrained in you will help you get better day by day.
YOU’LL ALSO GET:
 Good support in the Q&A section
 30day money back guarantee
Enroll today!
Let’s make your GREÂ 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