Subtract ^@ \dfrac { - 2 } { 6 } ^@ from ^@ \dfrac { - 1 } { 7 } ^@.

A.	^@ \dfrac { 4 } { 21 } ^@
B.	^@ \dfrac { 6 } { 24 } ^@
C.	^@ \dfrac { 5 } { 21 } ^@
D.	^@ \dfrac { 6 } { 26 } ^@

What is the remainder when x⁹⁹ + 29 is divided by (x - 1)?

A.	30
B.	28
C.	0
D.	29

For the points ^@ A(75, 21), ^@ ^@ B(19, 15), ^@ ^@ C(25, -81), ^@ and ^@ D(35, 32), ^@ find the value of ^@ (\text{abscissa } B) ^@^@+ (\text{ordinate } A) ^@^@+ (\text{ordinate } C) ^@^@+ (\text{ordinate } D) ^@.

A.	^@-1^@
B.	^@-9^@
C.	^@-6^@
D.	^@0^@

In graph of linear equation 5x + 5y = 60, there is a point such that its ordinate is twice of abscissa. Find coordinates of the point.

A.	(6, 3)
B.	(3, 6)
C.	(4, 8)
D.	(8, 4)

Compute the measure of ∠p.

A.	63°
B.	58°
C.	73°
D.	68°

If ^@AP,^@ ^@BQ,^@ and ^@CR^@ be the altitudes of the ^@\triangle ABC,^@ then:

A.	^@AP + BQ + CR = AB + BC + AC^@
B.	^@AP + BQ + CR > AB + BC + AC^@
C.	^@AP + BQ + CR < AB + BC + AC^@
D.	None of these

In a rectangle ABCD, the diagonals bisect at O. What kind of a triangle AOB is?

A.	a right angled but not an isosceles triangle
B.	neither isosceles nor a right angled triangle
C.	an isosceles but not right angled triangle
D.	an isosceles right angled triangle

The area of a trapezium is 286 cm² and the distance between its parallel sides is 22 cm. If one of the parallel sides is of length 18 cm, find the length of the other side.

A.	4 cm
B.	8 cm
C.	6 cm
D.	16 cm

If ∠ADC = 115° and chord BC = chord BE. Find ∠CBE.

A.	140°
B.	120°
C.	130°
D.	135°

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

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

The perimeter of an isosceles triangle is 200 cm and its unequal side is 99 cm. Find the area of the triangle.

A.	505cm2
B.	100cm2
C.	495cm2
D.	252474.75cm2

The circumference of the base of a ^@ 9 \space m ^@ high solid cone is ^@ 40 \space m. ^@ Find the lateral surface area of the cone.

A.	^@222.27 \space m^2 ^@
B.	^@ 226.27 \space m^2 ^@
C.	^@217.27 \space m^2 ^@
D.	^@220.27 \space m^2^@

The average of any four consecutive odd integers is always:

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

A box contains 4 blue and 3 pink balls. Abigail takes out a ball, puts it back, and then takes out another ball. What is the probability that both balls were blue?

A.	3 7
B.	16 49
C.	16 21
D.	4 7

Stanley covers a certain distance in a certain time. If  

1

3

  of the distance is covered in  

2

3

  of the time with speed V₁ and the rest of the  

2

3

  distance in  

1

3

  of the time with speed V₂, then find the ratio V₁:V₂.

A.	4:1
B.	2:1
C.	1:3
D.	1:4

The perimeter of an isosceles triangle is 98 cm and its unequal side is 48 cm. Find the area of the triangle.

A.	30000cm2
B.	168cm2
C.	49cm2
D.	175cm2