A greengrocer bought lemons in bags containing 12 lemons each and sold them in groups of three. The greengrocer bought one bag of lemons for 5 TL and sold 3 lemons for 2 TL.
How much profit did this greengrocer make from the sale of 4 bags of lemons?
A) 6
B) 8
C) 9
D) 10
E) 12

A car tire seller observes that when he applies a 25\% end-of-season discount on tires, the number of tires sold in a day increases by 40\%.
Accordingly, by what percentage has the money entering the seller's cash register increased in a day?
A) 5
B) 10
C) 15
D) 20
E) 25

A farmer filled five of six containers with capacities of 5, 9, 12, 15, 23, and 45 liters with sunflower oil and olive oil. The amount of sunflower oil the farmer put in the containers is 4 times the amount of olive oil.
Accordingly, how many liters is the empty container?
A) 5
B) 9
C) 12
D) 15
E) 23

The weights of four wrestlers participating in a wrestling competition were measured at one-week intervals. The change in the wrestlers' weights in the second measurement compared to the first measurement is shown in the graph below.
If the average weight of the wrestlers in the first measurement was 56 kilograms, what is it in the second measurement?
A) 53
B) 54
C) 55
D) 57
E) 58

On a street, the houses on the upper side of the road are numbered with consecutive odd numbers, and those on the lower side are numbered with consecutive even numbers. The numbers increase from left to right.
For the house numbers of A and $B$, $A - B = 15$. Accordingly, what is the difference $C - D$ for the house numbers of $C$ and $D$?
A) 9
B) 11
C) 13
D) 15
E) 17

Below is shown an advertisement panel consisting of five lamps. The lamps on the panel continuously blink in sequence from left to right starting from lamp A, and from right to left after lamp E. For example, since the lamps blink in the sequence A-B-C-D-E-D-C-B-A-B..., the lamp that blinks in the 7th position is lamp C.
Accordingly, which lamp blinks in the 2010th position?
A) A
B) B
C) C
D) D
E) E

A store owner applies a 20\% discount on the tag price for all products. For each item purchased beyond 5 of the same product, he applies an additional 25\% discount on the discounted price. (He does not apply the second discount to the first 5 items.)
A customer who buys 8 items of a product with a tag price of 15 TL from this store pays how much?
A) 81
B) 83
C) 84
D) 85
E) 87

An experienced baker states that for a cake to have the right consistency, flour and sugar must be used in the amounts shown in the linear graph below.
Accordingly, in a cake with the right consistency where the total amount of flour and sugar is 23 kilograms, how many kilograms of sugar are there?
A) 7
B) 8
C) 9
D) 10
E) 11

The figure above shows the part of a tablecloth hanging off the table, which is entirely decorated with identical square motifs. The squares on the side edges of this hanging part are filled, while the others are empty.
If the number of filled squares in the hanging part is 21, how many empty squares are there?
A) 81
B) 84
C) 100
D) 105
E) 121

The distribution of fruit trees in a farmer's garden is shown in the pie chart below.
If the number of pear trees in the garden is 24 more than the number of orange trees, how many banana trees are there?
A) 4
B) 6
C) 8
D) 10
E) 12

The unit selling price of a product that varies depending on quantities is shown in the linear graph above.
Given that $\mathbf { c } - \mathbf { a } = \mathbf { 24 }$, what is $\mathbf { c } - \mathbf { b }$?
A) 6
B) 8
C) 12
D) 14
E) 16

The net of a cube is given above.
If the top face of the cube contains a black square, which letter is on the bottom face?
A) a
B) b
C) c
D) d
E) e

$| - 1 - 3 | + | - 2 + 4 |$
What is the result of this operation?
A) 8 B) 10 C) 6 D) 4 E) 2

$5 - 5 \left( 1 - 2 \cdot 10 ^ { - 2 } \right)$
What is the result of this operation?
A) 0.1 B) 0.2 C) 0.5 D) 1 E) 2

$2011 - 2010 + 2009 - 2008 + \cdots + 3 - 2 + 1$
What is the result of this operation?
A) 1004 B) 1008 C) 1000 D) 1006 E) 1002

By writing 3 to the right of a three-digit natural number, a four-digit number A is obtained, and by writing 2 to the left of the same number, a four-digit number B is obtained.
If $\mathrm{A} + \mathrm{B} = 9967$, what is the sum of the digits of the three-digit number?
A) 12 B) 9 C) 15 D) 13 E) 11

The sum of the numbers a, b, c, and d marked on the number line is 80. With a being the smallest of these numbers, the sum of the distances from a to each of the numbers b, c, and d is 20.
According to this, what is a?
A) 9 B) 10 C) 8 D) 12 E) 15

The following propositions are given:
$\mathrm{p} : \mathrm{a} = 0$
$q : a + b = 0$
$\mathrm{r} : \mathrm{a} \cdot \mathrm{b} = 0$
Which of the following conditional propositions is true?
A) $r \Rightarrow p$ B) $p \Rightarrow r$ C) $q \Rightarrow p$ D) $p \Rightarrow q$ E) $q \Rightarrow r$

The usual addition and multiplication operations are defined on the set of rational numbers.
Accordingly, which of the following has an inverse that is an integer for both addition and multiplication operations?
A) $\frac{2}{3}$ B) $-1$ C) $\frac{-1}{2}$ D) 0 E) 2

5 female workers complete a job in 20 days, and 5 male workers complete the same job in 30 days.
Accordingly, in how many days will 2 female and 2 male workers complete the same job together?
A) 50 B) 30 C) 45 D) 40 E) 20

The number of work machines produced at a factory is recorded at the end of each day. The records kept represent the total number of work machines produced on that day and before that day. The records kept over five working days are given below.

Monday and before:	20
Tuesday and before:	$x$
Wednesday and before:	90
Thursday and before:	140
Friday and before:	$y$

The number of work machines produced by Friday and before is four times the number produced by Tuesday and before. Also, the number of machines produced on Friday is twice the number produced on Tuesday.
Accordingly, how many work machines were produced on Wednesday?
A) 60 B) 40 C) 30 D) 45 E) 55

An investor uses part of z TL in his account to buy gold and the remaining part to buy foreign currency. After some time, the investor sells the gold at a 20\% profit for x TL, and sells the foreign currency at a 20\% loss for y TL.
Accordingly, what is the relationship between $x, y$ and $z$?
A) $3z = 6x + 4y$ B) $5z = 4x + 6y$ C) $4z = 9x + 12y$ D) $6z = 5x + 8y$ E) $12z = 10x + 15y$

In a class president election where five students are candidates, the number of votes received by the candidates A, B, C, D, E satisfy the relationship
$$A = B = 2C = 3D = 6E$$
When the election result is shown in a pie chart, what is the central angle in degrees of the sector corresponding to the candidate who received C votes?
A) 180 B) 60 C) 45 D) 90 E) 120

Meriç has a total of 10 balls in red and white colors. After distributing these balls into two bags such that each bag contains at least one red and one white ball, Meriç says the following:
"There are 3 red balls in the first bag. When one ball is drawn from each bag at random, the probability that both balls are red is $\frac{1}{2}$."
Accordingly, how many white balls are in the second bag?
A) 3 B) 5 C) 1 D) 2 E) 4

A wall with an area of 12 square meters is to be covered with rectangular tiles with a short side of 10 cm and a long side of 20 cm. The worker doing this job misunderstands the short side length of the tiles and covers the wall using 100 fewer tiles than needed.
Accordingly, what is the short side length of the tiles used by the worker in cm?
A) 12 B) 14 C) 15 D) 16 E) 18