Kimsan had ៛823. He gave ៛250 to his friend, bought a book for ៛306 and a gift for ៛101. How much amount is left with Kimsan now?

A.	៛149
B.	៛197
C.	៛182
D.	៛166

What do you get when you add the following decimals: 405.50 and 9.57?

A.	4150.7
B.	41.507
C.	413.87
D.	415.07

A group of students from a Swedish school are selected for a study. The color of the eyes of the students are noted as below:

Color of Eyes	Number of Students
brown	7
blue	9
green	9
black	9
grey	3

What is the probability that the color of a student's eyes, chosen randomly, is green?

A.	1 37
B.	9 37
C.	10 37
D.	9 28

If number in the center is the sum of all other numbers, find value of y.

	5
2	31	5y
	y

A.	5
B.	6
C.	4
D.	3

If AB and PQ are parallel, compute the measure of ∠W.

A.	87°
B.	458°
C.	273°
D.	268°

Kong (height 89 cm) and Kimsan (height 222 cm) are standing in a ground. If the distance between their toes is 156 cm, what is the distance between their heads?

A.	195 cm
B.	221 cm
C.	205 cm
D.	186 cm

Which of the following properties can prove that two triangles are congruent?

A.	SSS
B.	ASA
C.	SAS
D.	All of these

(6% of 45) − (45% of 6) = ?

A.	2
B.	1
C.	-1
D.	0

What is the value of ?
 

2

5

 + 

5

  = 1

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

A stadium has a circular race track. The outer circumference of the track is 457 m and the inner circumference is 325 m. Find the width of the track in meters. (Assume π is  

22

7

 )

A.	27
B.	21
C.	28
D.	19

What must be subtracted from 3x² + 7x + 5 to get -6x² - 7x + 3?

A.	9x2 + 14x - 2
B.	9x2 + 14x + 2
C.	9x2 - 14x + 2
D.	-9x2 + 14x + 2

If 3^p + 3^{p - 1} = 12, find the value of p.

A.	3
B.	0
C.	1
D.	2

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

A.	None
B.	2
C.	3
D.	1

A rabbit is walking on the periphery of a regular polygon as shown below.

If it starts from point s, which side will it reach after covering 96% distance of the periphery in the clock-wise direction?

A.	B
B.	E
C.	F
D.	A

Multiply:
5 ×  

4

8

 

A.	6 2
B.	5 2
C.	5 4
D.	2 5

Find the sum of following polynomials:
-14p³ + 10q³ + p²q - 6 and 16p³ - 18q³ - 2p²q - 4pq² + 10pq - 2p

A.	2p3 - 8q3 - p2q - 4pq2 + 10pq + 2p - 6
B.	2p3 - 8q3 - p2q - 4pq2 - 10pq - 2p - 6
C.	2p3 - 8q3 - p2q - 4pq2 + 10pq - 2p - 6
D.	2p3 - 8q3 + p2q - 4pq2 + 10pq - 2p - 6

What is five-sixth of half?

A.	12 5
B.	5 6
C.	6 12
D.	5 12

Find the difference between the smallest n digit number and the greatest m digit number. (Assume n > m).

A.	10n-1 - (10m-1)
B.	(10n-1 - 1) - 10m-1
C.	10n - (10m)
D.	(10n-1-1) - (10m+1)

Find the height of the triangle whose base is ^@48 \space cm^@ and area is ^@624 \space cm^2^@.

A.	^@ 1248 \space cm ^@
B.	^@ 13 \space cm ^@
C.	^@ 26 \space cm ^@
D.	^@ 24 \space cm ^@

Multiply:

^@ -14 x^{ } y^{ 3 } z^{ },2x^{ }, \text{ and } 6 x^{ } y^{ 3 } z^{ 3 } ^@

A.	^@ -168 x^{ 3 } y^{ 6 } z ^@
B.	^@ -168 x^{ 3 } y^{ 6 } z^{ 4 } ^@
C.	^@ -168 x^{ 3 } y^{ 6 } z^{ 5 } ^@
D.	^@ -168 x^{ 5 } y^{ 7 } z ^@