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Science (English Medium) Class 12 - CBSE Important Questions

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A is a square matrix with ∣A∣ = 4. then find the value of ∣A. (adj A)∣.

Appears in 1 question paper
Chapter: [4] Determinants
Concept: Determinant of a Square Matrix

Using properties of determinants, find the value of x for which
`|(4-"x",4+"x",4+"x"),(4+"x",4-"x",4+"x"),(4+"x",4+"x",4-"x")|= 0`

Appears in 1 question paper
Chapter: [4] Determinants
Concept: Properties of Determinants

Using matrices, solve the following system of linear equations :

x + 2y − 3z = −4
2x + 3y + 2z = 2
3x − 3y − 4z = 11

Appears in 1 question paper
Chapter: [4] Determinants
Concept: Determinant of a Matrix of Order 3 × 3

If A = [aij] is a skew-symmetric matrix of order n, then ______.

Appears in 1 question paper
Chapter: [4] Determinants
Concept: Symmetric and Skew Symmetric Matrices

If A is a square matrix of order 3, |A′| = −3, then |AA′| = ______.

Appears in 1 question paper
Chapter: [4] Determinants
Concept: Properties of Matrix Multiplication >> Inverse of a Square Matrix by the Adjoint Method

If A is a square matrix of order 3 and |A| = 5, then |adj A| = ______.

Appears in 1 question paper
Chapter: [4] Determinants
Concept: Properties of Matrix Multiplication >> Inverse of a Square Matrix by the Adjoint Method

If A = `[(2, -3, 5),(3, 2, -4),(1, 1, -2)]`, find A–1. Use A–1 to solve the following system of equations 2x − 3y + 5z = 11, 3x + 2y – 4z = –5, x + y – 2z = –3

Appears in 1 question paper
Chapter: [4] Determinants
Concept: Properties of Matrix Multiplication >> Inverse of a Square Matrix by the Adjoint Method

If A = `[(0, 1),(0, 0)]`, then A2023 is equal to ______.

Appears in 1 question paper
Chapter: [4] Determinants
Concept: Properties of Matrix Multiplication >> Inverse of a Square Matrix by the Adjoint Method

Number of symmetric matrices of order 3 × 3 with each entry 1 or – 1 is ______.

Appears in 1 question paper
Chapter: [4] Determinants
Concept: Symmetric and Skew Symmetric Matrices

The value of the determinant `|(6, 0, -1),(2, 1, 4),(1, 1, 3)|` is ______.

Appears in 1 question paper
Chapter: [4] Determinants
Concept: Properties of Determinants

The value of |A|, if A = `[(0, 2x - 1, sqrt(x)),(1 - 2x, 0, 2sqrt(x)),(-sqrt(x), -2sqrt(x), 0)]`, where x ∈ R+, is ______.

Appears in 1 question paper
Chapter: [4] Determinants
Concept: Symmetric and Skew Symmetric Matrices

Given that A is a square matrix of order 3 and |A| = –2, then |adj(2A)| is equal to ______.

Appears in 1 question paper
Chapter: [4] Determinants
Concept: Properties of Matrix Multiplication >> Inverse of a Square Matrix by the Adjoint Method

if `y=x^x` find `(dy)/(dx)`

Appears in 1 question paper
Chapter: [5] Continuity and Differentiability
Concept: Derivative - Exponential and Log

Differentiate `tan^(-1)(sqrt(1-x^2)/x)` with respect to `cos^(-1)(2xsqrt(1-x^2))` ,when `x!=0`

Appears in 1 question paper
Chapter: [5] Continuity and Differentiability
Concept: Derivatives of Inverse Trigonometric Functions

Differentiate the following function with respect to x: `(log x)^x+x^(logx)`

Appears in 1 question paper
Chapter: [5] Continuity and Differentiability
Concept: Logarithmic Differentiation
 

If `y=log[x+sqrt(x^2+a^2)]` show that `(x^2+a^2)(d^2y)/(dx^2)+xdy/dx=0`

 
Appears in 1 question paper
Chapter: [5] Continuity and Differentiability
Concept: Logarithmic Differentiation

If x = a sin t and `y = a (cost+logtan(t/2))` ,find `((d^2y)/(dx^2))`

Appears in 1 question paper
Chapter: [5] Continuity and Differentiability
Concept: Second Order Derivative

Differentiate xsinx+(sinx)cosx with respect to x.

Appears in 1 question paper
Chapter: [5] Continuity and Differentiability
Concept: Derivative - Exponential and Log

If y=2 cos(logx)+3 sin(logx), prove that `x^2(d^2y)/(dx2)+x dy/dx+y=0`

Appears in 1 question paper
Chapter: [5] Continuity and Differentiability
Concept: Second Order Derivative

If x=α sin 2t (1 + cos 2t) and y=β cos 2t (1cos 2t), show that `dy/dx=β/αtan t`

Appears in 1 question paper
Chapter: [5] Continuity and Differentiability
Concept: Derivatives of Functions in Parametric Forms
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