Mathematics
Class XII
Integration
Integral of the Type e^x[f(x) + Df(x)]dx
Integral of the Type e^x[f(x) + Df(x)]dx
unknown
Q.
$\int e^x \left( \dfrac{1}{x} - \dfrac{1}{x^2} \right)$ $dx$
$ e^x$ + $C$
$ \dfrac{e^x}{x}$ + $C$
$ \dfrac{e^x}{x^2}$ + $C$
$ \dfrac{-e^x}{x}$ + $C$
Karnataka PU MQP 2023
OTHER CLASS XII TOPICS
Application of Integrals
Finding the area bounded by a curve
Applications of Derivatives
Applications of Derivatives
Approximations
Increasing and Decreasing Functions
Maxima and Minima
Tangents and Normals
Continuity and Differentiability
Chain Rule
Continuity
Implicit and Explicit Differentiation
Order of equation
Power Rule
Product Rule
Quotient Rule
Rolles theorem
Slope of Tangent and Normal to curve
Determinants
Applications of Matrices - Solve System of Equations
Area of a triangle
Differential Equations
Differential Equations
Integration
Definite Integrals
Integral of the Type e^x[f(x) + Df(x)]dx
Integration by Partial Fractions
Integration by Parts
Integration of Particular Functions
Integration using Trignometric Identities
Linear Programming
Linear Programming
Matrices
Diagonal Matrix
Finding the missing number in a Matrix
Identity Matrix
Operations on Matrices
Scalar Matrix
Square Matrix
Symmetric and Skew Symmetric Matrices
Probability
Probability
Rational Numbers
Properties of Rational Numbers
Relations and Functions
Bijective Function
Binary Operation
Continuity of a Function
Equivalence Relation
gof and fog
Invertible Function
Reflexive Relation
Symmetric Relation
Transitive Relation
Types of Functions
Three Dimensional Geometry
Finding angle between line and plane
Finding the direction cosines
Finding the equation of line
Finding the equation of plane
Finding the intercepts of plane
Finding the shortest distance
Trigonometry
Inverse Trigonometric Functions
Vector Algebra
Area of parallelogram
Area of triangle
Finding the position vector of a point
Finding the projection of vector
Finding the unit vector
Negative of Vector
Operations on Vectors
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