Subtract $\dfrac { 9 } { 13 }$ from $\dfrac { 8 } { 12 }$.

A.	$\dfrac { 1 } { 44 }$
B.	$\dfrac { 0 } { 39 }$
C.	$\dfrac { -1 } { 39 }$
D.	$\dfrac { 1 } { 42 }$

Factorize: $$125 p^3 - 343 q^3$$

A.	$(5p - 7q) (25p^2 + 35 pq + 49 q^2)$
B.	$(5p + 7q) (25p^2 + 35 pq - 49 q^2)$
C.	$(5p + 7q) (25p^2 + 35 pq + 49 q^2)$
D.	$(5p - 7q) (25p^2 - 35 pq + 49 q^2)$

If coordinates of the point shown in the picture are (p+30, p+10), find the value of p.

A.	-35
B.	-45
C.	-40
D.	-30

Draw the graph of the equation $y = 2x.$ Using the graph, the value of $y$ is _____, when the value of $x$ is $3$.

A.	$6$
B.	$10$
C.	$9$
D.	$5$

What is the angle between the North-West and South direction?

A.	225°
B.	180°
C.	90°
D.	135°

In the given figure $BD = CE$, then $AB = \space ?$

A.	AC
B.	BC
C.	None of these
D.

In a parallelogram ABCD, find ∠CDB if ∠DAB = 50° and ∠DBC = 44°.

A.	40°
B.	50°
C.	46°
D.	86°

The area of a trapezium is 409.5 cm² and the distance between its parallel sides is 21 cm. If one of the parallel sides is of length 22 cm, find the length of the other side.

A.	15 cm
B.	8.5 cm
C.	34 cm
D.	17 cm

If O is center of the circle and ∠ACB = 40°, the measure of ∠OAB is:

A.	55°
B.	50°
C.	60°
D.	45°

To construct an angle of $120^\circ,$ we bisect:

A.	$247.5^\circ$
B.	$255^\circ$
C.	$240^\circ$
D.	$270^\circ$

In the parallelogram PQRS, PQ = 16 cm. The altitudes corresponding to the side PQ and PS are 13 cm and 14 cm respectively. Find PS.

A.	13 cm
B.	16.346 cm
C.	14.86 cm
D.	16 cm

If a semi-circular sheet of paper of radius $24 \space cm$ is bent to form an open conical cup, then the capacity of the cup is:

A.	$574 \pi \space cm^3$
B.	$576 \pi \space cm^3$
C.	$580 \pi \space cm^3$
D.	$579 \pi \space cm^3$

The given table shows the marks of 10 students in English exam.

Name	Marks (Out of 50)
Charlie	41
Richard	22
Khemara	26
Johanna	24
Darith	41
Raksa	38
Sopheak	19
Thida	49
Mongkol	13
Lidy	47

What is the mean value of the marks.

A.	32
B.	31.5
C.	30.4
D.	33.2

There are a total of 16 chocolates - 4 each in the flavors of mango, cherry, strawberry and coffee. There are also 5 children. If each child is allowed to choose their own favorite flavor, what is the probability that all of them will get flavors of their choice?

A.	1 257
B.	152 256
C.	255 256
D.	255 255

There is a rectangle ABCD, with sides AB = CD = 56, and sides and BC = DA = 90. The rectangle is rotated 90° clockwise about C, then rotated 90°clockwise about the new location of the point that D after the first rotation. What is the length of the path traveled by point A?

A.	$97\pi$
B.	$101\pi$
C.	$98 \pi$
D.	$100\pi$

Factorize: $$\begin{aligned} 5x(y + z ) - 9y(y + z ) \end{aligned}$$

A.	$(y + z ) ( 9 x - 5 y)$
B.	$(y + z ) ( 5 x - 9 y)$
C.	$(9 y + 5 z ) ( x - y)$
D.	$(5 y + 9 z ) ( x - y)$