Calculate the additive inverse of $\dfrac{ -46 }{ -27 }.$

A.	$\dfrac{ -27 } { 46 }$
B.	$\dfrac{ -46 }{ 27 }$
C.	$\dfrac{ -46 }{ -27 }$
D.	$\dfrac{ -27 } { -46 }$

If f(x) = 2x - 3 and f(a) = 7, find the value of a.

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

Find the measure of each interior angle of a regular hexagon.

A.	$125 ^ \circ$
B.	$150 ^ \circ$
C.	$115 ^ \circ$
D.	$120 ^ \circ$

Express $64$ as a sum of odd natural numbers.

A.	$1 + 3 + 5 + 7 + 9 + 11 + 13 + 15$
B.	$2 + 4 + 6 + 8 + 10 + 12 + 14 + 16$
C.	$1 + 2 + 3 + 4 + 5 + 6 + 7 + 8$
D.	$\text { None of these }$

Identify the perfect cube among the following.

A.	12171
B.	734
C.	15622
D.	9261

Arda purchases two decoratives for $₺ 1060$ each. He sold these decoratives, losing $8 \%$ on one and gaining $2 \%$ on the other. Find his gain or loss percent in the whole transaction.

A.	$8 \%$
B.	$5 \%$
C.	$3 \%$
D.	$7 \%$

Factorize:
$500 - 45p^2q^2$

A.	$(10 - 3pq)(10 + 3pq)$
B.	$(10pq - 3)(10pq + 3)$
C.	$5(10 - 3pq)(10 + 3pq)$
D.	$5(10pq - 3)(10pq + 3)$

If $F = n$ and $E = n + 1$, then find the value of $V$ using Euler's formula.

A.	$5$
B.	$11$
C.	$3$
D.	$2$

A rectangle and a square have the same area. If the side of the square is 60 metres and the width of the rectangle is 15 metres, find the length of the rectangle.

A.	240 metres
B.	240.5 metres
C.	236 metres
D.	245 metres

Simplify $\dfrac { \sqrt{ 5 } + 1 } { \sqrt{ 5 } - 1 }$ .

A.	$\dfrac { 3 + \sqrt{ 5 } } { 2 }$
B.	$5 - 2\sqrt{ 6 }$
C.	$6 - 3\sqrt{ 5 }$
D.	$\dfrac { 6 - 2\sqrt{ 5 } } { 8 }$

$l$	$7$	$l _1$	$10$	$l _2$	$2$
$m$	$28$	$20$	$m _1$	$32$	$m _2$

In the table $l$ and $m$ are directly proportional, the values of $l _1, l _2, m _1,$ and $m _2$ are:

A.	$l _1 = 5, l _2 = 8, m _1 = 40 \text{ and } m _2 = 9.$
B.	$l _1 = 5, l _2 = 8, m _1 = 40, \text{ and } m _2 = 8.$
C.	$l _1 = 7, l _2 = 8, m _1 = 40, \text{ and } m _2 = 8.$
D.	$l _1 = 5, l _2 = 10, m _1 = 40, \text{ and } m _2 = 8.$

Factorize by the method of completing the square:
$4y^ { 2 } + 36y + 77$

A.	$(2y - 11)(2y - 7)$
B.	$(2y + 11)(2y - 7))$
C.	$(2y + 11)(2y + 7)$
D.	$(2y - 11)(2y + 7)$

Which of the following statements is true?

A.	The scale on both the axes must be the same in a Cartesian plane.
B.	The $x$-axis is a vertical line.
C.	The point of intersection between the $x$-axis and $y$-axis is called the origin.
D.	The $y$-axis is a horizontal line.

Find the value of Q from following summation.

	2	Q
+	P	7
	6	P

A.	5
B.	8
C.	6
D.	7

The marked price of a tricycle is $₺ 1130$ and the shopkeeper allows a discount of $2 \%$ on it. Find the selling price of the tricycle.

A.	$₺ 1108.53$
B.	$₺ 1111.3$
C.	$₺ 1107.4$
D.	$₺ 1113.4$

If selling price of an article is  

7

6

  of its cost price, then what is the profit % in the transaction?

A.	17 5 6  %
B.	19 7 6  %
C.	18 6 6  %
D.	16 4 6  %

A sum of money becomes 5 times of itself at simple interest in 40 years, how long would it take for same amount to become double?

A.	30 years
B.	20 years
C.	10 years
D.	9 years

The count of bacteria in a certain experiment was increasing at the rate of $5\%$ per hour. What is the count of bacteria at the end of $3$ hours if the count was initially $400,000$?

A.	$468,050$
B.	$463,050$
C.	$463,250$
D.	$463,040$

Find the product of the following polynomials:
(6x² + 8x - 0.4) and (4x² - 0.1)

A.	24x4 - 32x3 - 2.2x2 - 0.8x + 0.04
B.	24x4 + 32x3 - 2.2x2 - 0.8x - 0.04
C.	24x4 + 32x3 - 2.2x2 - 0.8x + 0.04
D.	24x4 + 32x3 - 2.2x2 + 0.8x + 0.04

The volume of a rectangular solid is given by the polynomial $144x^ { 4 } + 132x^ { 3 } + 114x^ { 2 } + 60x$. The length of the solid is given by $2x$ and the width is given by $9x + 6$. Find the height of the solid.

A.	$8x^ { 2 } + 2x + 5$
B.	$-9x^ { 2 } + 7x + 8$
C.	$9x-3$
D.	$8x^ { 2 }-7x + 1$

Zehra is participating in a race. The probability that she will come first in the race is 0.25. The probability that she will come second in the race is 0.05. The probability that she will come in 3rd is 0.55, and the probability that she will be 4th is 0.15. What is the probability that she will win 2nd position or win the race?

A.	0.2
B.	0.4
C.	0.35
D.	0.3

A survey was done in all the schools of Istanbul, where each student was asked about their favorite sport. The result of the survey is shown in the circle chart.

What is the most liked sport among the students of Istanbul?

A.	Football
B.	Hockey
C.	Tennis
D.	Cricket