CUET PG 2026 B.Ed. Mathematics Question Paper (09-Mar-2026) (Shift 2); Download PDF

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CUET PG 2026 B.Ed. Mathematics Question Paper (09-Mar-2026) (Shift 2) contains objective-type questions from key areas such as algebra, geometry, arithmetic, trigonometry, statistics, mathematical reasoning, and mathematics teaching aptitude. Candidates can download the CUET PG 9 Mar 2026 Shift 2 B.Ed. Mathematics Question Paper with Solutions and practice it as a mock test to improve their CUET PG B.Ed. Mathematics preparation.

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CUET PG 2026 B.Ed. Mathematics Question Paper (09-Mar-2026) (Shift 2)

90 Minutes

75 Questions

300 Marks

English, Hindi

Showing 1 - 5 of 75 questions

Page 1 of 15

Q1.

Which of the following represents the slope of the line passing through points (3, -2) and (3, 4) ?

$\frac{-3}{2}$

$\infty$

Q2.

$\begin{vmatrix} b+c & a-b & a \\ c+a & b-c & b \\ a+b & c-a & c \end{vmatrix} = ?$

$3abc - a^3 - b^3 - c^3$

$3abc + a^3 + b^3 + c^3$

$3abc - a^3 + b^3 - c^3$

$3abc + a^3 - b^3 - c^3$

Q3.

If $x = e^{\tan^{-1}\left(\frac{y-x^2}{x^2}\right)}$ then $\frac{dy}{dx} = ?$

$\sec^2(\log_e x) + \tan(\log_e x)$

$2x + \sec^2(\log_e x) + \tan(\log_e x)$

$-2x + \sec^2(\log_e x) + \tan(\log_e x)$

$2x + \sec(\log_e x) + \tan(\log_e x)$

Q4.

If $y = e^{m \sin^{-1} x}$ and $y_n$ indicates n^th derivative of y with respect to x, then which of the following relation is true ?

$(1+x^2)y_{n+2} - (2n+1)x y_{n+1} - (n^2+m^2)y_n = 0$

$(1-x^2)y_{n+2} + (2n+1)x y_{n+1} - (n^2+m^2)y_n = 0$

$(1-x^2)y_{n+2} + (2n+1)x y_{n+1} + (n^2+m^2)y_n = 0$

$(1-x^2)y_{n+2} - (2n+1)x y_{n+1} - (n^2+m^2)y_n = 0$

Q5.

Which of the following is derivative of $\sqrt{a^{\sqrt{x}}}$ with respect to x ?

$\frac{\sqrt{a^{\sqrt{x}}}}{2\sqrt{x}}$

$\frac{\sqrt{a^{\sqrt{x}}} \log_e a}{2\sqrt{x}}$

$\frac{a^{\sqrt{x}} \sqrt{a^{\sqrt{x}}} \log_e a}{2\sqrt{x}}$

$\frac{\sqrt{a^{\sqrt{x}}}}{4\sqrt{x} \log_a e}$

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Page 1 of 15

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