| $A$ | $B$ |
| $Q.1.$ When the point being viewed is below the horizontal level $........$ will be formed. | $(a)$ Angle of deviation |
| $Q.2.$ When the point being viewed is above the horizontal level $.......$ will be formed. | $(b)$ Angle of elevation |
| $(c)$ Angle of depression |
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| A | B |
| Q.1. The circumference of a circle with radius r | (a) $\frac{\pi r \theta}{180}$ |
| Q.2. The area of a minor sector of a circle of an angle $\theta$ | (b) $2 \pi r$ |
| (c) $\frac{\pi r^2 \theta}{360}$ |
| $A$ | $B$ |
| $Q.1.$ Perpendicular distance of the point $(–2, –3)$ from $Y-$axis is $...........$ | $(a) 2$ |
| $Q.2.$ The foot of the perpendicular draw from the point $(–5, 3) (a) (3, 0)$ on the $Y-$axis is in Find the coordinates of $M.$ | $(b) 3$ |
| $(c) (0, 3)$ |
| A | B |
| Q.1. All squares are .......... | (a) Similar |
| Q.2. ........ triangles are always similar. | (b) Congruent |
| (c) Equilateral |
| $A$ | $B$ |
| $Q.1.$ The area of sector of a circle with radius e and of angle $1^\circ $ is ________ | $(a) \frac{\pi r^2}{360}$ |
$Q.2.$ In the given figure the shaded region is called. |
$(b) \frac{\pi r^2 \theta}{360}$ |
| $(c)$ minor sector |
| A | B |
| Q.1. In an equilateral triangle, the length of its median is $\sqrt{3}$. The length of its side is ..... | (a) 8, 24, 26 |
| Q.2. If the measures of the sides of a triangle is ....... then the triangle is not a right angle triangle. | (b) $2 \sqrt{3}$ |
| (c) 2 |
| $A$ | $B$ |
| $Q.1.$ Aditya says that "The angle of elevation of top of the house from me is $60^{\circ}$ and that of the flying pigeon is $45^{\circ}$ ". Then $......... .$ | $(a)$ The height of flying pigeon is more than the house. |
| $Q.2.$ From the terrace of a house, the angle of elevation of top of the tree is $30^{\circ}$ then $...$ | $(b)$ The height of flying pigeon is less than the house. |
| $(c)$ The tree is more taller than house. |
| $A$ | $B$ |
| $Q.1.$ Mean by step deviation method is $.........$ | $(a)\bar{x}=a+\frac{\Sigma f_i x_i}{n} \times h $ |
| $Q.2.$ For grouped frequency distribution, mode $=$ | $(b)\ \bar{x}=a+\frac{\Sigma f_i u_i}{\Sigma f_i} \times h$ |
| $(c) 3 ($Median$) – 2 ($mean$)$ |
| $A$ | $B$ |
| $Q.1.$ Distance between the points $(2, 3)$ and $(4, 1)$ is $..........$ | $(a) 4 \sqrt{2}$ |
| $Q.2. \square ABCD$ is a square then its diagonals $AC$ and $BD$ are $...........$ | $(b)$ congruent and bisect at right angle |
| $(c) 2 \sqrt{2}$ |
| $A$ | $B$ |
| $Q.1.$ Perpendicular distance of the point $(7, 2)$ from $X-$axis is $.......$ | $(a) \left(\frac{11}{2},-4\right)$ |
| $Q.2.$ Find the midpoint of a line joining the points $A(8, –3)$ and $B(–3, 5).$ | $(b) 2$ |
| $(c) \left(\frac{5}{2}, 1\right)$ |
| $A$ | $B$ |
| $Q.1.$ For an $AP$ $a_{25}-a_{20}=15$ then $d=\ldots \ldots \ldots .$. | $(a) 5$ |
| $Q.2.$ $10^{\text {th }}$ term of an $AP \sqrt{2}, \sqrt{8}, \sqrt{18} \ldots$ is $.......$ | $(b) 3$ |
| $(c) \sqrt{200}$ |