JEE Advanced 2025 Revision Notes

We have made JEE Advanced notes to help students prepare for their JEE Advanced Exam. These notes are short summaries form which are created by our Master Teachers. They take all the important topics from the JEE Advanced Syllabus and make it easy to understand for the students, so that students can do their revisions quickly and perform well in the exam. These notes are completely FREE and are available in PDF formats here you can download them very easily. 

eSaral team has created helpful notes for students preparing for their JEE Advanced Exam. These notes are like brief summaries made by top teachers of eSaral. They collect all the important subjects from the big JEE Advanced Syllabus and explain them in a simple way. 

Subjects-wise Revision Notes for JEE Advanced

Get ready and prepare yourself really well for the JEE Advanced 2025 Physics Subject with these helpful revision notes. You can just download them in pdf form, add it to your study schedule, and make your physics preparation even better.

You can also find the links to chapter-wise JEE Advanced Physics notes in the tabular form given  below.

How to Use Physics JEE Advanced Formulas With Physics Notes?

Using Physics JEE Advanced formulas along with your Physics JEE Advanced notes is a fantastic idea for scoring good marks in this exam. These physics formulas make complicated things simple and highlight what's important. When you use them with your notes, you truly understand the basic concepts of physics about and how to solve problems. Practicing with formulas also helps you become an expert at solving numerical problems, which is really important for the JEE Advanced. 

Here are some important Jee Advanced Physics formulas:

1. Kinematics:

• v=u+at

• s=ut+12at2

• v2=u2+2as

2. Laws of Motion:

• F=ma

• $F=G \frac{m_1 m_2}{r^2}$

• F=−kx

3. Work, Energy and Power:

• W=Fdcosθ

• $K=\frac{1}{2} m v^2$

• $P=\frac{W}{t}$

4. Gravitation:

• $F=G \frac{m_1 m_2}{r^2}$

• $g=G \frac{M}{r^2}$

5. Properties of Matter:

• $\rho=\frac{m}{v}$

• $P=\frac{F}{A}$

• $\Delta U=Q-W$

6. Thermodynamics:

• $Q=m c \Delta T$

• PV=nRT

• $\Delta S=\frac{Q_{\text {rev }}}{T}$

7. Oscillations and Waves:

• $f=\frac{1}{T}$

• $v=f \lambda$

• $v=\sqrt{\left(\frac{F}{\mu}\right)}$

8. Electrostatics:

• $F=\frac{k q_1 q_2}{r^2}$

• $V=\frac{k q}{r}$

• $C=\frac{Q}{V}$

9. Current Electricity:

• $I=\frac{Q}{t}$

• V=IR

• P=VI

10. Magnetism:

• F=BIL sinθ

• $B=\frac{\mu_0 I}{2 \pi r}$

• $F=\mathrm{qvB} \sin \theta$

Why Are Physics Notes Useful for JEE Advanced Exams?

Getting ready for the challenging JEE Advanced exams requires a smart strategy, and Physics revision notes play a major role so these notes simplify difficult concepts and cover all the important information. In this tough competition, it's important to understand how these JEE Advanced notes boost the preparation of candidates. Let's check the multiple ways these notes can enhance your readiness and performance for the JEE Advanced exams.

How to Make the Most of These Notes?

• Regular Review: Set up a particular routine to go through these JEE Advanced Physics notes regularly to help remember better. Revisiting these notes will help make it stick in your memory.

• Practice and Use: While the JEE Advanced notes give you compact information, remember practice is a key using these concepts in problem-solving. Combining theory with practice plays success in the exam.

• Personal Touch: These JEE Advanced notes provide a foundation so it's always a good idea that you add your own notes, examples, and tricks to make the content suit your learning style better.

JEE Advanced 2025 Chemistry Notes PDF Free Download

Prepare effectively for the JEE Advanced 2025 Chemistry Subject by using the power of these easy revision notes provided by our expert teacher. Download the PDF and then add this into your study plan, and elevate your Chemistry preparation.

Students can also access the links to chapter-wise JEE Advanced Chemistry notes from the table below:

How are Chemistry Notes Helpful in JEE Advanced Exams?

Getting ready for the tough JEE Advanced exams requires a clever strategy, and having revision notes for Chemistry cherry on cake. These notes take tough concepts and make them easy to understand, covering everything you need to learn..

How to Make the Most of these Notes?

• You need to keep revisiting these JEE Advanced Chemistry notes regularly to help you remember better. Repeating things is important to make information stick in your memory for a long time.

• Don't forget to put what you've learnt into practice. Although the notes provide brief explanations, it's still crucial to work through the practice problems. You will learn the theory and how to apply it in practice by doing this, which is essential if you want to perform well on the test.

Take ownership of these JEE Advanced notes. Include any tips, examples, and notes you have to assist you recall information. You may then modify the material to fit your own learning style. 

How Chemistry JEE Advanced Formulas can be Used while Learning with Chemistry Notes?

Using Chemistry JEE Advanced formulas with your Chemistry JEE Advanced notes creates a great learning combination. These formulas simplify complex ideas and are very important as per your exam. Once you combine them with your notes then truly grasp what concepts mean and how to solve problems.

Here are some important NEET Chemistry formulas:

Ideal Gas Law: PV=nRT

Boyle's Law: PV=k

 (constant at constant temperature)

Charles's Law: $\frac{V}{T}=k$

 (constant at constant pressure)

Gay-Lussac's Law: $\frac{P}{T}=k$

 (constant at constant volume)

Henry's Law: C=kP

 (concentration of gas in solution)

Rate of Reaction: Rate = $k[A]^m[B]^n$

pH Scale: $p H=-\log \left[H^{+}\right]$

Acid Dissociation Constant: $K_a=\frac{\left[H^{+}\right]\left[A^{-}\right]}{[H A]}$

Base Dissociation Constant: $K_b=\frac{\left[O H^{-}\right]\left[B^{+}\right]}{[B O H]}$

Henderson-Hasselbalch Equation: $p H=p K_a+\log \left(\frac{\left[A^{-}\right]}{[H A]}\right)$

Nernst Equation: $E=E^{\circ}-\left(\frac{0.0592}{n}\right) \log (Q)$

Gibbs Free Energy: $\Delta G=\Delta H-T \Delta S$

Arrhenius Equation: $k=A e^{\left(\frac{-E a}{R T}\right)}$

Mole Fraction: Mole Fraction = Number of moles of component

$\overline{\text { Total number of moles of all components }}$

Molarity: Molarity (M) = $\frac{\text { Number of moles of solute }}{\text { Volume of solution in liters }}$

JEE Advanced Maths Notes 2025

Prepare effectively for the JEE Advanced 2025 Maths Subject by using the power of these comprehensive revision notes. Download the PDF, integrate it into your study plan, and elevate your Maths preparation.

Students can also access the links to chapter-wise JEE Advanced Maths notes from the table below:

How are Maths Notes Helpful in JEE Advanced Exams?

When it comes to being ready for the JEE Advanced examinations, math notes are an invaluable tool that may help you improve your comprehension, problem-solving abilities, and overall performance in the mathematics part. These remarks can be useful in the following ways: 

With the help of math notes, which offer a condensed summary of important mathematical ideas and formulae, you may swiftly go over and polish vital material before to the test.

Well-structured notes make tough subjects easier to understand by breaking down complicated mathematical ideas into manageable parts. Step-by-step answers to a variety of problem types are frequently included in notes, which provide you with valuable information on efficient problem-solving techniques to use on the test. By concentrating on the most crucial ideas, concise notes help you save time during review so you may devote more time to practice problems. You may rapidly review formulae, theorems, and techniques by consulting your notes throughout the test; this is particularly useful if time is of the essence. 

Practice problems and examples may be included in math notes to help you strengthen your comprehension and sharpen your problem-solving abilities. Having well arranged notes makes you feel as though you have covered everything, which helps you feel less nervous on test day.

How Maths JEE Advanced Formulas Can Be Used While Learning With Maths Notes?

Using these revision notes Maths JEE Advanced formulas with your Maths JEE Advanced notes creates a fantastic learning combo. These formulas simplify every concept and are crucial. When one combines them with your notes, you truly grasp what concepts mean and how to solve problems.

Complex Number:

• General form of Complex numbers: $x+i$, where ‘$x$' is Real part and ‘i’ is an Imaginary part.

• Sum of nth root of unit: zero

• Product of nth root of unity = $(-1) n-1$

• Cube roots of unity: $1, \omega, \omega^2$

• $\left|z_1+z_2\right| \leq\left|z_1\right|+\left|z_2\right| ;\left|z_1+z_2\right| \geq\left|z_1\right|-\left|z_2\right| ;\left|z_1-z_2\right| \geq\left|z_1\right|-\left|z_2\right|$

• If three complex numbers $z_1, z_2, z_3$ are collinear then,

• $\left|\begin{array}{lll}z_1 & \overline{z_1} & 1 \\ z_2 & \overline{z_2} & 1 \\ z_3 & \overline{z_3} & 1\end{array}\right|=0$

• If $\arg \cos \alpha=\arg \sin \alpha=0, \arg \cos 2 \alpha=\arg \sin 2 \alpha=0$

• $\arg \cos 2 n \alpha=\arg \sin 2 n \alpha=0$

• $\arg \cos 2 \alpha=\arg \sin 2 \alpha=\frac{3}{2}$

• $\arg \cos 3 \alpha=3 \cos (\alpha+\beta+\gamma)$

• $\arg \sin 3 \alpha=3 \sin (\alpha+\beta+\gamma)$

• $\arg \cos (2 \alpha-\beta-\gamma)=3$

• $\arg \sin (2 \alpha-\beta-\gamma)=0$

• $a^3+b^3+c^3-3 a b c=(a+b+c)\left(a+b \omega+c \omega^2\right)\left(a+b \omega^2+c \omega\right)$

Quadratic Equation:

• Standard form of Quadratic equation:$a x^2+b x+c=0$

• General equation: $x=\frac{-b \pm \sqrt{\left(b^2-4 a c\right)}}{2 a}$

• Sum of roots $=-\frac{b}{a}$

• Product of roots discriminate $=b^2-4 a c$

• If $\alpha, \beta$ are roots then Quadratic equation is $x^2-x(\alpha+\beta)+\alpha \beta=0$

• Number of terms in the expansion: $(x+a)^n$ is $n+1$

• Any three non coplanar vectors are linearly independent

• A system of vectors $\overline{a_1}, \overline{a_2}, \ldots \overline{a_n}$ are said to be linearly dependent, If there exist,$x_1 \overline{a_1}+x_2 \overline{a_2}+\ldots+x_n a_n=0$ at least one of $x_i \neq 0$ where $i=1,2,3 \ldots n$ and determinant = 0 

• a, b, c are coplanar then $[a b c]=0$

• If i, j, k are unit vectors then $[i j k]=1$

• If a, b, c are vectors then $[a+b, b+c, c+a]=2[a b c]$

• $(1+x)^{n-1}$ is divisible by x and $(1+x)^n-n x-1$ is divisible by $x^2$

• If ${ }^n C_r-1,{ }^n C_r,{ }^n C_r+1$ are in A.P, then $(n-2 r)^2=n+2$
  

Trigonometric Identities:

• $\sin ^2(x)+\cos ^2(x)=1$

• $1+\tan ^2(x)=\sec ^2(x)$

• $1+\cot ^2(x)=\operatorname{cosec}^2(x)$

Limits:

• Limit of a constant function: $\lim c=c$

• Limit of a sum or difference: $\lim (f(x) \pm g(x))=\lim f(x) \pm \lim g(x)$

• Limit of a product: $\lim (f(x) g(x))=\lim f(x) \times \lim g(x)$

• Limit of a quotient: $\lim \left(\frac{f(x)}{g(x)}\right)=\frac{\lim f(x)}{\lim g(x)}$ if $\lim g(x) \neq 0$

Derivatives:

• Power Rule: $\frac{d}{d x}\left(x^n\right)=n x^{(n-1)}$

• Sum/difference Rule: $\frac{d}{d x}(f(x) \pm g(x))=f^{\prime}(x) \pm g^{\prime}(x)$

• Product Rule: $\frac{d}{d x}(f(x) g(x))=f^{\prime}(x) g(x)+f(x) g^{\prime}(x)$

• Quotient Rule: $\frac{d}{d x}\left(\frac{f(x)}{g(x)}\right)=\frac{\left[g(x) f^{\prime}(x)-f(x) g^{\prime}(x)\right]}{g^2(x)}$

Integration:

• $\int x^n d x=\frac{x^{n+1}}{n+1}+c$ where $n \neq-1$

• $\int \frac{1}{x} d x=\log _e|x|+c$

• $\int e^x d x=e^x+c$

• $\int a^x d x=\frac{a^x}{\log _e a}+c$

• $\int \sin x d x=-\cos x+c$

• $\int \cos x d x=\sin x+c$

• $\int \sec ^2 x d x=\tan x+c$

• $\int \operatorname{cosec}^2 x d x=-\cot x+c$

• $\int \sec x \tan x d x=\sec x+c$

• $\int \operatorname{cosec} x \cot x d x=-\operatorname{cosec} x+c$

• $\int \cot x d x=\log |\sin x|+c$

• $\int \tan x d x=-\log |\cos x|+c$

• $\int \sec x d x=\log |\sec x+\tan x|+c$

• $\int \operatorname{cosec} x d x=\log |\operatorname{cosec} x-\cot x|+c$

• $\int \frac{1}{\sqrt{a^2-x^2}} d x=\sin ^{-1}\left(\frac{x}{a}\right)+c$.

• $\int \frac{1}{a^2+x^2} d x=\frac{1}{a} \tan ^{-1}\left(\frac{x}{a}\right)+c$

• $\int-\frac{1}{a^2+x^2} d x=\frac{1}{a} \cot ^{-1}\left(\frac{x}{a}\right)+c$

• $\int \frac{1}{x \sqrt{x^2-a^2}} d x=\frac{1}{a} \sec ^{-1}\left(\frac{x}{a}\right)+c$

• $\int-\frac{1}{x \sqrt{x^2-a^2}} d x=\frac{1}{a} \operatorname{cosec}^{-1}\left(\frac{x}{a}\right)+c$

How to prepare for JEE Advanced Exams

Following are the tips on how to crack JEE Advanced 2025.

• To gain a strong grasp of every subject, one  must regularly practise and solve more numerical questions on everyday rotuine.

• In order to understand the difficulty level of the exam and the subjects that need to be covered in JEE Advanced preparation, one must review the curriculum and the previous year's test questions.

• Instead of studying by rote, it is always advised that students take a complete approach to their studies and develop a solid and strong foundation.

• Keep practicing the mock tests to determine how prepared you are and where you need to improve.

• Good books must be chosen by students for their JEE Advanced preparation so It would be better if students had created their own notes.

• To have a strong grasp on any subject, revision is necessary. Continually review all the subjects you have studied.

• Before the exam, IIT Guwahati will make available a mock test that would be an exact copy of the real exam. In order to evaluate your performance, you must practise the mock exam.

• As we all know that the majority of the questions on the JEE Advanced exam are numerical, students should concentrate on the analytical components of each course.

• Make brief notes about crucial subjects so you can review them later.