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Find `int e^(cot^-1x) ((1 - x + x^2)/(1 + x^2))dx`.

Appears in 2 question papers
Chapter: [7] Integrals
Concept: Methods of Integration> Integration by Parts

`int_-1^1 |x - 2|/(x - 2) dx`, x ≠ 2 is equal to ______.

Appears in 2 question papers
Chapter: [7] Integrals
Concept: Properties of Definite Integrals

Using the method of integration, find the area of the triangle ABC, coordinates of whose vertices are A (4 , 1), B (6, 6) and C (8, 4).

Appears in 2 question papers
Chapter: [8] Applications of the Integrals
Concept: Area Under Simple Curves

Find the area enclosed between the parabola 4y = 3x2 and the straight line 3x - 2y + 12 = 0.

Appears in 2 question papers
Chapter: [8] Applications of the Integrals
Concept: Area Under Simple Curves

Find the particular solution of the differential equation:

2y ex/y dx + (y - 2x ex/y) dy = 0 given that x = 0 when y = 1.

Appears in 2 question papers
Chapter: [9] Differential Equations
Concept: Homogeneous Differential Equations

Solve the differential equation `cos^2 x dy/dx` + y = tan x

Appears in 2 question papers
Chapter: [9] Differential Equations
Concept: General and Particular Solutions of a Differential Equation

Find the particular solution of the differential equation `(x - y) dy/dx = (x + 2y)` given that y = 0 when x = 1.

Appears in 2 question papers
Chapter: [9] Differential Equations
Concept: Homogeneous Differential Equations

Find `(dy)/(dx)` at x = 1, y = `pi/4` if `sin^2 y + cos xy = K`

Appears in 2 question papers
Chapter: [9] Differential Equations
Concept: General and Particular Solutions of a Differential Equation

Prove that x2 – y2 = c(x2 + y2)2 is the general solution of the differential equation (x3 – 3xy2)dx = (y3 – 3x2y)dy, where C is parameter

Appears in 2 question papers
Chapter: [9] Differential Equations
Concept: Homogeneous Differential Equations

The integrating factor of the differential equation \[\left( 1 - y^2 \right)\frac{dx}{dy} + yx = ay\left( - 1 < y < 1 \right)\] is ______.

Appears in 2 question papers
Chapter: [9] Differential Equations
Concept: Differential Equations

Form the differential equation representing the family of curves `y2 = m(a2 - x2) by eliminating the arbitrary constants 'm' and 'a'. 

Appears in 2 question papers
Chapter: [9] Differential Equations
Concept: Procedure to Form a Differential Equation that Will Represent a Given Family of Curves

Solve the differential equation:  ` (dy)/(dx) = (x + y )/ (x - y )`

Appears in 2 question papers
Chapter: [9] Differential Equations
Concept: Homogeneous Differential Equations

Form the differential equation representing the family of curves y = e2x (a + bx), where 'a' and 'b' are arbitrary constants.

Appears in 2 question papers
Chapter: [9] Differential Equations
Concept: Procedure to Form a Differential Equation that Will Represent a Given Family of Curves

Find the particular solution of the differential equation `x (dy)/(dx) - y = x^2.e^x`, given y(1) = 0.

Appears in 2 question papers
Chapter: [9] Differential Equations
Concept: General and Particular Solutions of a Differential Equation

Find the general solution of the differential equation `x (dy)/(dx) = y(logy - logx + 1)`.

Appears in 2 question papers
Chapter: [9] Differential Equations
Concept: General and Particular Solutions of a Differential Equation

Find the general solution of the differential equation:

`log((dy)/(dx)) = ax + by`.

Appears in 2 question papers
Chapter: [9] Differential Equations
Concept: General and Particular Solutions of a Differential Equation

Degree of the differential equation `sinx + cos(dy/dx)` = y2 is ______.

Appears in 2 question papers
Chapter: [9] Differential Equations
Concept: Order and Degree of a Differential Equation

Find the general solution of the differential equation:

(xy – x2) dy = y2 dx

Appears in 2 question papers
Chapter: [9] Differential Equations
Concept: Homogeneous Differential Equations

The sum of the order and the degree of the differential equation `d/dx[(dy/dx)^3]` is ______.

Appears in 2 question papers
Chapter: [9] Differential Equations
Concept: Order and Degree of a Differential Equation

Prove that, for any three vector `veca,vecb,vecc [vec a+vec b,vec b+vec c,vecc+veca]=2[veca vecb vecc]`

Appears in 2 question papers
Chapter: [10] Vectors
Concept: Scalar Triple Product
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CBSE Commerce (English Medium) कक्षा १२ Important Questions
Important Questions for CBSE Commerce (English Medium) कक्षा १२ Accountancy
Important Questions for CBSE Commerce (English Medium) कक्षा १२ Business Studies
Important Questions for CBSE Commerce (English Medium) कक्षा १२ Computer Science (Python)
Important Questions for CBSE Commerce (English Medium) कक्षा १२ Economics
Important Questions for CBSE Commerce (English Medium) कक्षा १२ English Core
Important Questions for CBSE Commerce (English Medium) कक्षा १२ English Elective - NCERT
Important Questions for CBSE Commerce (English Medium) कक्षा १२ Entrepreneurship
Important Questions for CBSE Commerce (English Medium) कक्षा १२ Geography
Important Questions for CBSE Commerce (English Medium) कक्षा १२ Hindi (Core)
Important Questions for CBSE Commerce (English Medium) कक्षा १२ Hindi (Elective)
Important Questions for CBSE Commerce (English Medium) कक्षा १२ History
Important Questions for CBSE Commerce (English Medium) कक्षा १२ Informatics Practices
Important Questions for CBSE Commerce (English Medium) कक्षा १२ Mathematics
Important Questions for CBSE Commerce (English Medium) कक्षा १२ Physical Education
Important Questions for CBSE Commerce (English Medium) कक्षा १२ Political Science
Important Questions for CBSE Commerce (English Medium) कक्षा १२ Psychology
Important Questions for CBSE Commerce (English Medium) कक्षा १२ Sociology
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