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10,219 Questions
#1 Class 12 Mathematics Application of Derivatives 2026 Mcq 1M CBSE
For $f(x) = x + \dfrac{1}{x}$ $(x \ne 0)$
A. local maximum value is 2
B. local minimum value is $-2$
C. local maximum value is $-2$
D. local minimum value < local maximum value
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#2 Class 12 Mathematics Continuity and Differentiability 2026 Mcq 1M CBSE
If $e^{-x} + e^{-y} = 2$, then $\dfrac{dy}{dx}$ is
A. $e^{x-y}$
B. $e^{y-x}$
C. $-e^{x-y}$
D. $-e^{y-x}$
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#3 Class 12 Mathematics Determinants 2026 Mcq 1M CBSE
If $\begin{vmatrix} -1 & -2 & 5 \\ -2 & a & -1 \\ 0 & 4 & 2a \end{vmatrix} = -86$, then the sum of all possible values of $a$ is
A. $4$
B. $5$
C. $-4$
D. $9$
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#4 Class 12 Mathematics Determinants 2026 Mcq 1M CBSE
For a square matrix A, $(3A)^{-1} = $
A. $3A^{-1}$
B. $9A^{-1}$
C. $\dfrac{1}{3}A^{-1}$
D. $\dfrac{1}{9}A^{-1}$
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#5 Class 12 Mathematics Matrices 2026 Mcq 1M CBSE
If $A = \begin{bmatrix} \cos x & -\sin x \\ \sin x & \cos x \end{bmatrix}$ and $A + A' = I$, then the value of $x \in \left[0, \dfrac{\pi}{2}\right]$ is
A. $0$
B. $\dfrac{\pi}{4}$
C. $\dfrac{\pi}{3}$
D. $\dfrac{\pi}{2}$
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#8 Class 12 Mathematics Relations and Functions 2026 Mcq 1M CBSE
A relation R on set $A = \{1, 2, 3\}$ defined as $R = \{(1, 1), (2, 2), (1, 2)\}$ is
A. Reflexive only
B. Reflexive and Transitive
C. Symmetric and Transitive
D. Transitive only
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#13 Class 12 Mathematics Continuity and Differentiability 2026 Long 5M CBSE
If $x = \cos t$, $y = \cos mt$, prove that $(1 - x^2)\dfrac{d^2y}{dx^2} - x\dfrac{dy}{dx} + m^2y = 0$.
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