If  

p

q

  =  

p x m

q x n

  then which of the following statements is always true?

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

For any four numbers p, q, r and s, the mathematical representation
find the value of x.

A.	4
B.	5
C.	7
D.	6

Look at the figure given below:

Find the value of angle $x.$

A.	$86^\circ$
B.	$101^\circ$
C.	$93^\circ$
D.	$95^\circ$

A number n is called a square number if there exists:

A.	a natural number m such that n = m + m
B.	a natural number m such that m = n × n
C.	a natural number m such that m = n + n
D.	a natural number m such that n = m × m

$\sqrt[3]{8} - \sqrt[3]{27}$ = ?

A.	$-1$
B.	$1$
C.	$-3$
D.	$-4$

Renardo sells his two houses at the rate of J$24 hundred thousands each. On one house he gains 9% while on other house he incurs a loss of 9%. Find his total loss/gain in whole transaction.

A.	0.81% loss
B.	8.1% loss
C.	No profit and no loss
D.	8.1% profit

Find product of ( -2xy + x - y + 2) and ( -2xy + 3x + 2y + 2).

A.	-4x2y2 + 2x2y - 2xy2 + 4xy - 3x2 - 6x + 2y2 - 4y - 4
B.	4x2y2 - 8x2y - 2xy2 - 9xy + 3x2 + 8x - 2y2 + 2y + 4
C.	4x2y3 - 2x2y2 + 2xy3 - 4xy2 + 3x2y + 6xy - 2y3 + 4y2 + 4y
D.	4x3y2 - 2x3y + 2x2y2 - 4x2y + 3x3 + 6x2 - 2xy2 + 4xy + 4x

There are two squares, and the ratio of their perimeters is 8:15. If the area of the first square is 1024 m², then what is the area of the second one?

A.	3721 m2
B.	3481 m2
C.	3600 m2
D.	3599 m2

Find the total surface area and the lateral surface area of a cuboid which is $8 \space m$ long, $6 \space m$ broad and $5 \space m$ high.

A.	$236 \space m^2$, $140 \space m^2$
B.	$229 \space m^2$, $138 \space m^2$
C.	$241 \space m^2$, $148 \space m^2$
D.	$242 \space m^2$, $140 \space m^2$

If the mean of three numbers $a, \space b$ and $c$ is $6$, then find the value of
$\sqrt[3]{ (3^{ a + b - c }) (3^{ b + c - a}) (3^{ c + a - b}) }$.

A.	$3^{ 9 }$
B.	$3^ {\dfrac{1}{ 6 }}$
C.	$3^{ 3 }$
D.	$3^ { 6 }$

$x$	$15$	$5$	$x _1$	$x _2$	$6$
$y$	$42$	$y _1$	$3$	$7$	$y _2$

In the table $x$ and $y$ are inversely proportional, the values of $x _1, x _2, y _1,$ and $y _2$ are:

A.	$x _1 = 210, x _2 = 90, y _1 = 126 \text{ and } y _2 = 108.$
B.	$x _1 = 215, x _2 = 90, y _1 = 126, \text{ and } y _2 = 105.$
C.	$x _1 = 210, x _2 = 90, y _1 = 126, \text{ and } y _2 = 105.$
D.	$x _1 = 210, x _2 = 90, y _1 = 129 \text{ and } y _2 = 105.$

Factorize (49z² - 100).

A.	(z + 1) (49z - 100)
B.	(7z - 10) (7z - 10)
C.	(7z + 10) (7z - 10)
D.	(z - 1) (49z + 100)

The graph below shows the temperature (in degrees Celsius) over 10 weeks in Montego Bay and Kingston. Find the difference in the temperature of two cities in the week when the difference is minimum.

A.	5°C
B.	3°C
C.	4°C
D.	2°C

In a $3$-digit number, the hundreds digit is $twice$ the tens digit while the units digit is $thrice$ the tens digit. Also, the sum of its digits is $18$. Find the number.

A.	$693$
B.	$639$
C.	$936$
D.	$963$

Some pears are packed into a box in stacks. Each stack has the same number of pears in each row as the number of rows. The number of stacks is also the same as the number of rows. If there are 45 stacks of pears in the box, what is the total number of pears in the box?

A.	91125
B.	91316
C.	92018
D.	90513

If 1600 CDs are bought at the rate of J$16 each, and 1440 are sold at rate of 20 each. Find the overall profit/loss percent.

A.	22.5% profit
B.	17.5% profit
C.	7.5% profit
D.	12.5% profit

Simple interest on a certain amount is  

25

121

  of the principal. If the numbers representing the rate of interest (in percent) and time (in years) be equal, then what is the time, for which the principal is lent out?

A.	4 6 11   years
B.	13 10 11   years
C.	14 11   years
D.	15 10 11   years

Find compound interest on $J$100000$ for $2$ years and $6$ months at $20\%$ per annum compounded annually.

A.	$J$64240$
B.	$J$58420$
C.	$J$58400$
D.	$J$58431$

Simplify the following expressions:
( -2y - 1) × (y + 2) × (2y - 2)

A.	-4y3 - 6y2 + 6y - 4
B.	-4y3 + 6y2 + 6y + 4
C.	-4y3 - 6y2 + 6y + 4
D.	-4y3 - 6y2 - 6y + 4

(ab + 6b - 8a - 48) ÷ (a + 6) = ?

A.	b - 8
B.	b + 8
C.	-8b + 1
D.	8b + 1

According to a meteorological report for $700$ consecutive days in a year, its weather forecasts were correct $287$ times.
Out of these days, one day is chosen at random.
What is the probability that the weather forecast was not correct on that day?

A.	$1$
B.	$0.51$
C.	$0.59$
D.	$0.41$

Tara plays cricket every 7^th day and plays badminton every 6^th day. She played both cricket and badminton on 5th June. What is the next date when Tara will play both the games?

A.	17th July
B.	19th July
C.	16th July
D.	18th July