Regarding rational numbers:
A. The quotient of two integers is always a rational number and
B.  

5

0

  is a rational number.
Which of the following statements is correct ?

A.	A is correct and B is correct explanation of A.
B.	A is correct but B is incorrect.
C.	A is false but B is a correct explanation of A.
D.	Both A and B are false.

Is $4$ the zero of the polynomial $p(y) = 4 + y$ ?

A.	$No$
B.	$Yes$
C.
D.

What is the ordinate of the point $M(6,13)$ ?

A.	1
B.	$6$
C.	$13$
D.	$-6$

If solutions of a linear equation are (-2, -2), (0, 0) and (2, 2), find the equation.

A.	x + y = 0
B.	x -2y = 0
C.	x = y
D.	-2x + y = 0

Find the measure of angle x.

A.	80°
B.	50°
C.	60°
D.	70°

In an right angled $\triangle ABC, \angle ACB = 60^\circ, \angle BAC = 30^\circ$ and $\angle ABC = 90^\circ.$ If $AC = 6 \space cm,$ then the length of $BC$ is:

A.	$6 \space cm$
B.	$13 \space cm$
C.	$7 \space cm$
D.	$3 \space cm$

The diagonals of a rhombus ABCD intersect at O. If AB = 13 cm, diagonal BD = 24 cm, find the length of other diagonal AC.

A.	10 cm
B.	12 cm
C.	5 cm
D.	9 cm

In the rhombus, ∠PRS = 4X - 336° and ∠QSP = 2X - 12°. Find the value of X.

A.	73°
B.	85°
C.	61°
D.	146°

AC is the diameter of the semicircle and BD is perpendicular to AC. If AB = 8 cm and BC = 2 cm, find the length of BD.

A.	4 cm
B.	5 cm
C.	3 cm
D.	2 cm

Draw a circle with its two chords $AB$ and $CD$ such that $AB$ is not parallel to $CD$. Draw the perpendicular bisector of $AB$ and $CD$. At what point do they intersect each other.

A.	Center of the circle
B.	Anywhere in the circle
C.	On chord $AB$
D.	None of the above

The perimeter of a quadrilateral is $40 \space cm$. If the first three sides of a quadrilateral, taken in order are $13 \space cm, 10 \space cm$, and $12 \space cm$ respectively, and the angle between fourth side and the third side is a right angle, find the area of the quadrilateral.

A.	$60 \space cm^2$
B.	$180 \space cm^2$
C.	$90 \space cm^2$
D.	$108 \space cm^2$

How many meters of cloth, $7 \space m$ width, will be required to make a conical tent, the radius of whose base is $7 \space m$ and height is $12 \space m?$

A.	$305.58 \space m$
B.	$43.65 \space m$
C.	$312.58 \space m$
D.	$314.58 \space m$

The following table gives a description of the height of $29$ students of a class.

$\text { Height(In cm) }$	$124$	$110$	$152$	$146$
$\text { Number of students }$	$11$	$13$	$3$	$2$

Find the median of the height.

A.	$126.5$
B.	$124$
C.	$134$
D.	$129$

A box contains 4 green and 6 orange balls. Max takes out a ball, puts it back, and then takes out another ball. What is the probability that both balls were green?

A.	4 10
B.	4 100
C.	16 60
D.	16 100

$P(x)$ is a polynomial such that $P\left( x + \dfrac{ 7 } { 2 } \right) = P(x).$ If $P(10) = 495,$ find the value of $P(17).$

A.	$495\dfrac{ 7 }{ 2 }$
B.	$495$
C.	$495\dfrac{ 1 }{ 2 }$
D.	$496$

Factorize: $$4 u^2 + 25 v^2 + 49 w^2 - 20 uv - 70v w + 28 w u$$

A.	$(2 u + 5 v + 7 w )^2$
B.	$(2 u - 5 v - 7 w )^2$
C.	$(2 u - 5 v + 7 w )^2$
D.	$(2 u + 5 v - 7 w )^2$