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How to Study Maths For IIT&JEE i Write and not read maths... How to Study Maths For IIT&JEE i Write and not read maths ii Try to apply using formulas /tricks given... How to Study Maths

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My Introduction

At present I am Maths Faculty at ETOOS ACADEMY

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Rank Produced by Etoos

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How to Study Maths For

IIT&JEE

(i) Write and not read maths

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How to Study Maths For

IIT&JEE

(i) Write and not read maths

(ii) Try to apply using formulas /tricks given

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How to Study Maths For

IIT&JEE

(i) Write and not read maths

(ii) Try to apply using formulas /tricks given

(iii) Practice Practice Practice

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How to Make Best use of the Course

Important points / formulas are highlighted

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How to Make Best use of the Course

Important points / formulas are highlighted Complete Assignment before moving to next lecture

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Phone Number +91 9214402666

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Phone Number +91 9214402666

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Phone Number +91 9214402666

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Phone Number +91 9214402666

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Logrithms Trigonometry Identities (Trigo – Ph1)

Quadratic Equation

Course Details

Quadratic Equation Sequence & Series Trigonometry Ph&2 (Trigonometry Equation)

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Solutions Of Triangle (Trigo Ph&3)

Straight Lines and Pair of Straight Lines

Course Details

Straight Lines and Pair of Straight Lines

Circles Permutation & Combination

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Derivability Method Of Derivative

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Vectors 3D Geometry

Course Details

3D Geometry

Determinant

Matrics Probability

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Complex No.

Differential Equation Area Under Curve

Course Details

Area Under Curve

Parabola Ellipse Hyperbola

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≠≠≠≠ (not equal)

< (less than)

> (greater than)

≤≤≤≤ (less than or equal to)

(greater than or equal to)

(greater than or equal to) (((( ) (parentheses)

& (and)

[ellipsis (and so on)]

(therefore)

% (percent)

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(is a member of)

(is not a member of)

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(is proper subset of)

∃∃∃∃ (there exists)

[(for all (universal quantifier)]

≅≅≅≅ (is equal to or)

(is subset of)

(is super set of)

(iff or implies and is implied by)

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Basic Maths

! "! "

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Basic Maths

! "! "

# $ % &

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Basic Maths

! "! "

# $ % &

# '( # % )

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Componendo & Dividendo

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Additive Inverse,

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Additive Identity,

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Additive Inverse,

Additive Identity,

Multiplicative Inverse,

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Additive Inverse,

Additive Identity,

Multiplicative Inverse, Multiplicative Identity

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Set Theory

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Classification of Sets

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# # $ # #

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Classification of Sets

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Quadratic Equation

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Inequalities

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Important Algebraic

Formulas

) % ) - + / 0 /

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Important Algebraic

Formulas

) % ) - + / 0 /

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Number Theory

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1 # 1 # 1/

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Number Theory

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Prime,

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Composite,

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Composite, Twin Prime,

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Composite, Twin Prime, Co& Prime

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Integers (I)

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Rational Numbers (Q)

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# 3 * ( #

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Rational Numbers (Q)

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Irrational Numbers

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Real Numbers (R)

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Complex Number (Z)

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N W I Q R Z

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Exponential Form

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Logarithmic form

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Log a N is defined when N > O, a > o, a 1

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Logarithm Form

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4 * 5 #

6

Logarithm Form

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4 * 5 #

6

Logarithm Form

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4 * 5 #

6

Logarithm Form

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4 * 5 #

6

Logarithm Form

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4 * 5 #

6

Logarithm Form

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Fundamental Logarithm Identity

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3 Important Deductions

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Examples

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Find values :

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Find values :

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Find values :

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Find values :

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$ 6

# $7* /

Examples

89 ): )! ;<

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Solve :

Examples

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Solve :

Examples

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Antilog/Power form

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It must be noted that whenever the number and the base are on the same side of unity then logarithm of that number to that base is (+ve), however if the number and the base are located on different side of unity them logarithm of that number to that base is (&ve)

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Examples

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Principal Properties of Log.

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Note

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Example

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Base Change Theorem

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) / ;/. ;>/ 0 //- :!

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) / ;/. ;>/ 0 //- :!

)

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) / ;/. ;>/ 0 //- :!

)

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Trichotomy

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For A Non Negative Number

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‘a’ & N > 2, n N

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Logrithmic Equations

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Examples

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Taking Log Both Sides

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Solve for

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Taking Log Both Sides

Solve for

Solve for

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Taking Log Both Sides

Let be the solution of the following equations

Then is

[JEE 2011,3]

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Common and

Natural Logarithm

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Characteristic & Mantissa

Standard form of a positive number

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Examples on Characteristic

& Mantissa

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Examples on Characteristic

& Mantissa

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Examples on Characteristic

& Mantissa

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Modulus (Absolute Value Function)

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Examples on Modulus

Solve for

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Examples on Modulus

(a)

Solve for

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5 4 7

More Examples on Modulus

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More Examples on Modulus

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Log Inequalities

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Assignment Prilepko (Page No.92&93)

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Examples

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Solve Sheet

To Attain IIT&Level

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