An example of a rational number between $\sqrt{ 3 }$ and $\sqrt{ 14 }$ is:

A.	$3.8$
B.	$\dfrac{ \sqrt{ 3 } \times \sqrt{ 14 } } { 2 }$
C.	$2.7$
D.	$\dfrac{ \sqrt{ 3 } + \sqrt{ 14 } } { 2 }$

Factorize: $$(9g - 11h)^3 + ( 9g + 11h)^3$$

A.	$18 g \space (81 g^2 + 363h^2)$
B.	$18 h \space (243 g^2 + 121h^2)$
C.	$22 g \space (81 g^2 + 363h^2)$
D.	None of these

If coordinates of the point shown in the picture are (p+15, p+45), find the value of p.

A.	-10
B.	0
C.	-15
D.	-5

The Taxi fare in Edmonton is $15 for the first kilometer and $10 per kilometer for subsequent distance covered. If the distance is represented as x, and the fare is represented as y, find the linear equation for this relationship.

A.	y = 10x + 15
B.	y = 15x + 5
C.	y = 15x + 10
D.	y = 10x + 5

Which of the following can be true for a triangle?

A.	Two angles are right angles
B.	Each angle is greater than 60°
C.	Two angles are obtuse angles
D.	Each angle is equal to 60°

$ABCD$ is a square with each side measuring $64 \space cm$. $M$ is a point on $CB$ such that $CM = 16 \space cm$. If $N$ is a variable point on the diagonal $DB$, find the least value of $CN + MN$.

A.	$128 \space cm$
B.	$80 \space cm$
C.	$79 \space cm$
D.	$89 \space cm$

In a parallelogram ABCD, ∠A - ∠C is

A.	180°
B.	360°
C.	0°
D.	90°

In the rhombus, ∠PRS = 2X - 178° and ∠QSP = 2X - 8°. Find the value of X.

A.	61°
B.	69°
C.	77°
D.	138°

The chords AB and CD of a circle are perpendicular to each other. If radius of the circle is 7 cm and length of the arc BPC is 12 cm, find the length of arc AQD. (Assume π =  

22

7

 )

A.	12 cm
B.	11 cm
C.	10 cm
D.	8 cm

To construct an angle of $60^\circ,$ we bisect:

A.	$127.5^\circ$
B.	$120^\circ$
C.	$150^\circ$
D.	$135^\circ$

Find the area of a quadrilateral whose sides are 8 cm, 15 cm, 16 cm and 17 cm and the angle between first two sides is a right angle.

A.	120 cm2
B.	60 cm2
C.	180 cm2
D.	425 cm2

Find the surface area of the biggest sphere, which can fit in a cube of side 8a.

A.	64πa2
B.	16πa2
C.	36πa2
D.	4πa2

Find the arithmetic mean of first 9 multiples of 6.

A.	30
B.	33
C.	24
D.	36

From a deck of cards, Kimberly took out one card at random. What is the probability that she got a prime number?

A.	2 13
B.	6 13
C.	4 13
D.	7 13

How many 3-digit numbers satisfy the property that the digit in the middle is the average of the first and the third digit?

A.	45
B.	49
C.	41
D.	46

Where will the point $(1,0)$ lie ?

A.	$Origin$
B.	$x-axis$
C.	$y-axis$
D.	$Quadrants$