| $A$ | $B$ |
| $Q.1.$ 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. Formula to find the curved surface area of a cone is .......... | (a) $\pi$r (l + r) |
| Q.2. The total surface area of a cone is ......... | (b) $\pi$rl |
| (c) 2$\pi$rl |
| A | B | |
| $Q.1. C.S.A$ of cylinder of $7.cm$ hight | $(a)$ | $\frac{1}{3} \pi r^2 h$ |
| $Q.2.$ Volume of a cone | $(b)$ | $44 r$ |
| $(c)$ | $2 \pi r$ | |
| A | B |
| Q.1. From an exterior point of the circle at most ...... tangents can be drawn to the circles. | (a) complement of each other |
| Q.2. The angle between the tangents drawn from the exterior point of the circle and the angle between the radii drawn at the point of contact are………….. | (b) Supplement of each other |
| (c) Two |
| $A$ | $B$ |
| $Q.1$. Which number is $0.120\ 1200\ 12000\ 120000 ......$ | $(a)5$ |
| $Q.2.$ Write the $HCF$ of $15$ and $51$ | $(b)$irrational |
| $(c)3$ |
| A | B |
Q.1. From the given graph state two zeroes of the polynomial. | (a) Parabola open upwards |
| Q.2. State about the graph of $p(x)=-x^2+4 x+3$ | (b) -2, 3 |
| (c) Parabola open downwards |
| $A$ | $B$ |
| $Q.1.$ Which number is $\pi?$ | $(a)$ Shrinivas Ramanujan |
| $Q.2.$ The great mathematical genius ______ of India have been able to calculate the value of $\pi$ correct to million places of decimals. | $(b)$ Irrational |
| $(c)$ Aryabhatta |
| $A$ | $B$ |
| $Q.1.$ The formula to find common difference is | $(a) a + (n - 3)d$ |
| $Q.2. (n – 2)^\text{th}$ term of an $AP$ is | $(b) a_\text{n + 1}-a_n$ |
| $(c) a + (n-2)d$ |
| $A$ | $B$ |
| $Q.1.$ If $P$ is a natural number greater than $1$ and $P$ has a factor only $(a)$ Primeitself except $1,$ then $P$ is called which number $?$ | $(a)$ Prime |
| $Q.2$. If $P_1$ and $P_2$ are distinct prime integers then their $HCF$ is ...... | $(b) P_1 P_2$ |
| $(c) 1$ |
| ‘A’ | ‘B’ |
| Q.1. Area of minor sector | (A) $\pi r$ |
| Q.2. Circumference of a semicircle | (B)$\frac{\pi r^2 \theta}{360}$ |
| (C) $\frac{\pi r^2 \theta}{180}$ |
| $A$ | $B$ |
| $Q.1. \square ABCD$ is a rhombus then its diagonals $AC$ and $BD.$ | $(a) X-$axis |
| $Q.2.$ What is the graph of $y = 0 ?$ | $(b)$ bisect at right angle |
| $(c) Y-$axis |