had 1155. He gave 418 to his friend, bought a t-shirt for 372 and a gift for 244. How much amount is left with now?

A.	160
B.	121
C.	134
D.	104

covers a journey by car in a $4 \space hours$. He covers a distance of $71 \space km \space 775 \space m$ during the $first \space hour$, $56 \space km \space 425 \space m$ during the $second \space hour$, $80 \space km \space 562 \space m$ during the $third \space hour$ and $57 \space km \space 574 \space m$ during the $fourth \space hour$. What is the length of his journey.

A.	$266 \space km \space 336 \space m$
B.	$276 \space km \space 336 \space m$
C.	$264 \space km \space 336 \space m$
D.	$266 \space km \space 336 \space cm$

The average of any four consecutive odd integers is always:

A.	odd
B.	a prime number
C.	a proper fraction
D.	even

If a number is multiplied by 6, it increases by 55. Find the number.

A.	9
B.	13
C.	11
D.	12

If AB and CD are parallel, find the measure of angle x.

A.	65°
B.	75°
C.	105°
D.	85°

In the given figure, if $m \parallel n$, then find the value of $a$.

A.	$37^\circ$
B.	$31^\circ$
C.	$65^\circ$
D.	$34^\circ$

Which of the following statement is true ?

A.	If two squares have equal areas, they are congruent.
B.	All squares are congruent.
C.	If two triangles are equal in area, they are congruent.
D.	If the hypotenuse of a right triangle is equal to hypotenuse of another right triangle then the triangles are congruent.

What percent of $60 \text { km}$ is $1.8 \text { km} ?$

A.	$10 \%$
B.	$4 \%$
C.	$3 \%$
D.	$7 \%$

If  

p

q

  =  

p x m

q x n

  then which of the following statements is always true?

A.	m = 1
B.	n = 1
C.	m = n
D.	m = 0

laid a red playing card on a grid as shown in the diagram below.


The area in square centimeters, of the red playing card , laid on the grid, is:

A.	12 1 2   square centimeters
B.	12 \dfrac{ 1 } { 4 } square centimeters
C.	11 1 4   square centimeters
D.	13 1 4   square centimeters

The side of an equilateral triangle is given as c. Find the perimeter of the equilateral triangle using c.

A.	3c
B.	3 + c
C.	3c
D.	c 3

If x = 2 and y = 1, find the value of (x+y)^y.

A.	3
B.	4
C.	1
D.	5

How many lines of symmetry are there in the given figure ?

A.	Three
B.	One
C.	None
D.	Two

deposited $58000$ in a bank and received $78300$ at the end of $5$ years. What is the rate of simple interest that received?

A.	$18\% \space p.a.$
B.	$15\% \space p.a.$
C.	$12\% \space p.a.$
D.	$7\% \space p.a.$

Solve the following and reduce to the simplest form:
$\left( 1 \dfrac{ 1 } { 3 } \div 1 \dfrac{ 1 } { 3 } \right) + 2 \dfrac{ 1 } { 3 }$

A.	$\dfrac{ 8 } { 12 }$
B.	$\dfrac{ 12 } { 8 }$
C.	$\dfrac{ 3 } { 10 }$
D.	$\dfrac{ 10 } { 3 }$

A poultry farm produced 20x² - 13x - 19 eggs in a year. It packed 2x² - 2x - 7 eggs and sent them to market, while 9x² - 5x - 9 eggs got destroyed. How many eggs are left in the poultry farm?

A.	9x2 - 6x + 3
B.	-9x2 - 6x - 3
C.	9x2 - 6x - 3
D.	9x2 + 6x - 3

What is seven-eighth of half?

A.	7 8
B.	9 16
C.	16 7
D.	7 16

A train traveling at the speed of 40 kmph leaves the station at 1 pm. Another train leaves the station at 3 pm. If the second train travels at a speed of 50 kmph, then at what time will it catch up with the first train?

A.	9 pm
B.	11 pm
C.	10 pm
D.	10:30 pm

Find the area of the given figure (all measurements are in meters).

A.	132 m2
B.	336 m2
C.	528 m2
D.	120 m2

If ∠BDC and ∠ACB are right angles, what is the value of ∠DCB?

A.	50°
B.	55°
C.	45°
D.	35°