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a year agoBeginner-Level 5
Class 12 Maths includes the chapter Differential Equations as a part of calculus unit. As per the formal NCER Definition, A differential equation is an equation that contains one or more derivatives of a dependent variable with respect to one or more independent variables.
For example:
Here, the derivative represents the rate of change of with respect to , and the equation defines how this rate changes with .
New answer posted
a year agoBeginner-Level 5
Class 12 Applications of Derivatives chapter focuses on using derivatives and its concepts to solve real-life problems like rate of change, maxima and minima, increasing/decreasing functions, and finding tangents/normals of the curves at any given co-ordinates. Application of Derivatives is one of the most essential chapter for overall understanding of class 12th calculus unit.
New answer posted
a year agoBeginner-Level 5
Continuity and Differentiability is one of the most important chapters for CBSE Class 12 Maths board exams. Continuity and Differentiability carries significant weightage of around 6-8 marks in the class 12 board exams. Students can use our Class 12 Math Continuity and Differentiability NCERT Solutions for their benefits, to better preparation and conceptual clarity. students can secure good marks from this chapter by clearing the basics with the help of out NCER Solution prepared by experts in Shiksha.
New answer posted
a year agoBeginner-Level 5
Yes, Shiksha's NCERT Solutions for Class 12 Maths Chapter 5 Continuity and Differentiability are aligned with the latest CBSE 2025 syllabus. Our NCERT Solutions are prepared by subject experts to provide step-by-step explanations, aiding students in their preparation for their board exams. Student can access these solutions and even download the PDF for free on our website Shiksha.
New answer posted
a year agoBeginner-Level 5
NCERT Class 12 Maths includes Continuity and Differentiability as Chapter 6, which is one of the fundamental concepts in calculus.
- Continuity is defined for a function in a way that curve of function behaves smoothly without any breaks or jumps at a point or over an interval.
- Differentiability deal with whether a function has a defined derivative at a point, meaning it has a clear slope or tangent.
Students can check our NCERT solutions for Continuity and Differentiability for better understanding.
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