Question
| 'A' | 'B' | ||
| Q.1. | 105 × 95 =__________ | A. | 6400 |
| Q.2. | 77 x 83 =__________ | B. | 9975 |
| C. | 6391 |
| 'A' | 'B' | ||
| Q.1. | 105 × 95 =__________ | A. | 6400 |
| Q.2. | 77 x 83 =__________ | B. | 9975 |
| C. | 6391 |
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| Column 1 | Column 2 | ||
| Q.1. | Faces of a cube | A. | Line |
| Q.2. | Edge of a surface | B. | Length |
| C. | Surface |
| Column 1 | Column 2 | ||
| Q.1. | Curved surface area of a hemisphere with a diameter of 42 cm | A. | 4158 $cm^2$ |
| Q.2. | Total surface area of a hemisphere with a diameter of 42 cm | B. | 3758 $cm^2$ |
| C. | 2772 $cm^2$ |
| 'A' | 'B' |
| Q.1. Volume of a ₹5 coin | (a) $\frac{1}{3} \pi r^{2}h$ |
| Q.2. Surface area of a lemon | (b) $\pi r^{2}h$ |
| (c) $4\pi r^2$ |
| Column 1 | Column 2 | ||
| Q.1. | $\square P Q R S$ is a square. If PQ = 5, then QS =__________ | A. | 40° |
| Q.2. | In an isosceles quadrilateral ABCD if $\angle B=80^{\circ}$ then $\angle A D B$ =__________ | B. | 150° |
| C. | $5 \sqrt{2}$ |
| Column 1 | Column 2 | ||
| Q.1. | A line segment with two endpoints | A. | Ray |
| Q.2. | A ray with one endpoint | B. | Line segment |
| C. | Right angle |
| Column 1 | Column 2 | ||
| Q.1. | In $\Delta ABC$ and $\Delta PQR$ , if $AB = PQ , BC = PR$ ,and $\angle B =\angle P$ , then $\Delta ABC \cong\ldots\ldots$. | A. | $\Delta RPQ$ |
| Q.2. | In $\Delta ABC$ and $\Delta PQR$ ,if$\frac{ AB }{ PR }=\frac{ BC }{ QP }=\frac{ CA }{ RQ }=1$ , then $\Delta ABC \cong\ldots\ldots$ | B. | $\Delta QPR$ |
| C. | $\Delta PQR$ |
| 'A' | 'B' |
| Q.1. The degree of the polynomial $5 x^3+4 x^2+7 x$ | (a) $0$ |
| Q.2. The coefficient of $x$ in the polynomial $4-x^2$ | (b) $2$ |
| (c) $3$ |
| 'A' | 'B' |
| Q.1. $(x+2)(x-2)=\ldots \ldots$ | (a) $x^2-4 x+4$ |
| Q.2. $(x+2)(x+2)=\ldots \ldots$ | (b) $x^2+4 x+4$ |
| (c) $x^2-4$ |
| 'A' | 'B' |
| Q.1. $(x+3)(x-2)=\ldots \ldots$ | (a) $x^2+x-6$ |
| Q.2. $(x-3)(x+2)=\ldots\ldots$ | (b) $x^2-x-6$ |
| (c) $x^2-5 x+6$ |