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- Find the value of the following: $$4\times 36+36\times 60+36\times 24+24\times 24$$
A. 3474
B. 3600
C. 3744
D. 3844
E. None of the above - What is the missing figure in the pattern below?
- What is the value of A so that the 4-digit number 65AA is divisible by 12?
A. 8
B. 6
C. 4
D. 2
E. None of the above - Emma allocated 45% of her study materials for research project. Later, she used $\frac{3}{11}$ of the remaining materials for a presentation. What percentage of her initial set of study materials is still available for other academic tasks?
A. 45%
B. 40%
C. 30%
D. 15%
E. None of the above - In a community gathering, when people are organized into groups of five, there are 3 people left. When organized into groups of fourteen, there are 3 left. There are 40 men in the gathering, and the number of women is fewer than men. How many people are there in the community gathering?
- Sophie, Mary and Lucas share 150 candies. Sophie receives $\frac{1}{6}$ as many candies as Lucas. If Mary gives 30 candies to Sophie, Sophie will have $\frac{2}{3}$ as many candies as Lucas. How many candies does Mary have initially?
A. 10
B. 40
C. 60
D. 80
E. None of the above - How many two-digit numbers are there such that the sum of 15 and the 2-digit number is divisible by 8?
A. 10
B. 11
C. 12
D. 90
E. None of the above - What is the smallest number which is divisible by 8 and 9 and has two odd digits?
A. 136
B. 312
C. 512
D. 792
E. None of the above - Find the area (in $\text{cm}^2$) of the shaded region given that each square in the grid below has a side length of 3 cm.
A. 63 $\text{cm}^2$
B. 199 $\text{cm}^2$
C. 567 $\text{cm}^2$
D. 1071 $\text{cm}^2$
E. None of the above - Mrs. Lim distributed cookies to her grandchildren. She gave $\frac{1}{5}$ of the cookies to John, and then $\frac{1}{3}$ of the remaining cookies to Emily. Thereafter, she gave $\frac{1}{4}$ of the rest to Noah, and the leftover cookies to Stacy. If Stacy received 36 more cookies than John, how many cookies did Emily receive?
A. 24
B. 36
C. 48
D. 72
E. None of the above - In a chess tournament, only two participants can compete at once. Six participants took part in the tournament, and each of them played for the same amount of hours. If the tournament lasted 21 hours, how many hours did each participant play?
A. 3.5
B. 6
C. 7
D. 8
E. None of the above - The figure below is a rectilinear shape. What is the perimeter (in cm) of the figure?
A. 318 cm
B. 309 cm
C. 303 cm
D. 300 cm
E. None of the above - In a set of three parcels, labelled Parcel A, Parcel B and Parcel C, one contains a sweater while the other two contain shoes. The labels on the parcels are as follows:
Parcel A: "This parcel contains shoes."
Parcel B: "This parcel contains a sweater."
Parcel C: "Parcel B contains shoes."
If only one parcel is labelled correctly, which of the following statements is correct?
A. Parcel A contains shoes
B. Parcel B contains a sweater
C. Parcel C contains a sweater
D. Parcel C contains shoes
E. None of the above - The product of three consecutive whole numbers is 54834. What is the sum of these 3 whole numbers?
A. 111
B. 114
C. 117
D. 120
E. None of the above - Which option below is the correct rotation of the figure below?
- How many triangles are there in the figure below?
- Tom uses each of the digits 5, 6, 7, 8 and 9 exactly one to construct a 5-digit number with the following properties:
-The first two digits from left to right create an even number.
-The first four digits from left to right form a multiple of 4.
-The last three digits from left to right form a multiple of 3.
-The number itself is a multiple of 5.
Then Tom removes the last digit. What is the resulting 4-digit number? - In a community centre, the ratio of men to women is 23:37. According to a survey, 15% of the individuals in this community are interested in painting, while the rest are not. Eleven women are interested in painting, while 39 men are not interested in painting. How many women are not interested in painting?
- Find the value of the following. $$2024\times (\frac{1}{132}+\frac{1}{156}+\frac{1}{182}+\cdots +\frac{1}{506})$$
- Let $\frac{A}{B}$ be the next fraction in the sequence below. If $\frac{A}{B}$ is a fraction in its simplest form, find the value of $A+B$. $$\frac{1}{3},\frac{1}{3},\frac{5}{9},\frac{1}{1},\frac{9}{5},\frac{29}{9},...$$
- In the square below, the shaded paths are 6 metres wide. If $AD=36$ m and $BC=28$ m, find the area ($\text{m}^2$) of the shaded region.
- During a coffe break, Emily and Frank engage in a conversation.
Emily: I have three plants. If we multiply their pot numbers, we get 144 and the sum of their pot numbers is the floor number we are currently on.
Frank: I know the floor number, but Im still unsure about their pot numbers.
Emily: My mistake, I forgot to mention that two of my plants have the same number.
Frank: Ah, now I know their pot numbers.
What is the difference between the largest and smallest pot numbers? - Sarah has written down three whole numbers on a piece of paper, and the product of these numbers is 1584. The largest number is four times the smallest number. What is the sum of the numbers that Sarah has written?
- In the following cryptarithm, all the different letters stand for different digits. What is the value of the sum A+W+A+R+D?
- Olivia has a basket filled with 20 unique coins, each with a distinct number from 1 to 20. What is the smallest number of coins Olivia must randomly draw from the basket without looking to ensure that she has two coins whose product is a perfect square?
Posted : 14/05/2026 7:22 am
