An equation containing unknown functions and their derivatives with respect to one or more independent variables is called a differential equation.
A differential equation involving only one independent variable is called an ordinary differential equation.
Order of a differential equation:
The order of the highest-order derivative occurring in a differential equation is called the order of the differential equation.
Degree of a differential equation:
The power of the highest-order derivative occurring in a differential equation, after it is made free from radicals and fractions,
is called the degree of the differential equation.
A solution of a differential equation is a function that satisfies the differential equation and does not involve any derivative or differentials.
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Online LIVE Mathematics Tuition by Tapati Sarkar
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Online LIVE Mathematics Tuition by Tapati Sarkar
Class 8 to 12 (ICSE, ISC, CBSE) – Two days per week
Contact: tapatisclasses@gmail.com
ISC Class 12 Mathematics
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Formula Mathematics
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MCQ Class 12 Mathematics
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ISC – Class 12 – Mathematics – Sem 2 – 2022 – Sample Paper
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ISC – Class 12 – Mathematics – Sem 1 – 2021 – Sample Paper
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ISC- Class 12 – Mathematics – Sem 2 – 2022 – Chapterwise Questions
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Online LIVE Mathematics Tuition by Tapati Sarkar
Class 8 to 12 (ICSE, ISC, CBSE) – Two days per week
Contact: tapatisclasses@gmail.com
ISC / ICSE Board Paper
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CBSE Class 12 NCERT Solutions Mathematics |
Inverse Trigonometric Functions |
Determinants – Chapter 4 |
Determinants Chapter 4 Exercise 4.1 and 4.2 |
Determinants Chapter 4 Exercise 4.3 and 4.4 |
Determinants – Chapter 4 – Exercise 4.5 |
Determinants – Chapter 4 – Exercise Miscellaneous |
Continuity and Differentiability – Chapter 5 |
Continuity and Differentiability – Chapter 5 – Exercise 5.2 |
Continuity and Differentiability – Chapter 5 – Exercise 5.3 |
Continuity and Differentiability – Chapter 5 – Exercise 5.4 |
Continuity and Differentiability – Chapter 5 – Exercise 5.5 |
Continuity and Differentiability – Chapter 5 – Exercise 5.6 |
Continuity and Differentiability – Chapter 5 – Exercise 5.7 |
Integrals – Chapter 7 |
Integrals – Chapter 7 – Exercise 7.1 |
Integrals – Chapter 7 – Exercise 7.2 – Integration by Substitution |
Integrals – Chapter 7 – Exercise 7.3 – Integration using trigonometric identities |
Integrals – Chapter 7- Exercise 7.4 – Integrals of some Particular Functions |
Integrals – Chapter 7 – Exercise 7.5 – Integration by Partial Fraction |
Integrals – Chapter 7 – Exercise 7.6 – Integration by parts |
Online LIVE Mathematics Tuition by Tapati Sarkar
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