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SASMO 2024 - Secondary 1

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  1. Find the value of the following. $$1469\times 291+469\times 709$$
    A. 760000
    B. 706000
    C. 76000
    D. 70000
    E. None of the above
  2. Given that $X$ dan $Y$ are two negative integers such that $X+Y=-2024$, what is the greatest value $X-Y$?
    A. 2024
    B. 2023
    C. 2022
    D. 2020
    E. None of the above
  3. Which option is the correct mirror of the figure below?

  4. Find the last digit of the final result. $$(2024^{2024})^2$$
    A. 2
    B. 4
    C. 6
    D. 8
    E. None of the above
  5. How many triangles are there in the figure below?

    A. 32
    B. 36
    C. 38
    D. 34
    E. None of the above
  6. The graph below illustrates the daily sales figures for a bakery over the course of last week. The average number of croissants sold in the first 4 days was 43% of the average number sold in the kast 3 days. How many croissants did the bakery sell last Thursday?

    A. 38
    B. 32
    C. 30
    D. 26
    E. None of the above
  7. Find the smallest positive integer $k$ for which $380k$ is a multiple of 7600.
    A. 10
    B. 25
    C. 30
    D. 40
    E. None of the above
  8. The four-digit number A28B is the largest possible multiple of 36. Find the value of $A+B$.
    A. 18
    B. 17
    C. 16
    D. 15
    E. None of the above
  9. A palindrome is a number that remains the same when digits are reserved. For example, 121 and 3443 are palindromes, but 1451 is not a palindrome. How many 5-digit palindromes are divisible by 4?
    A. 240
    B. 220
    C. 200
    D. 20
    E. None of the above
  10. In a community of 44 people, each person is involved in at least one of the activities: Photography, Chess, and Coding. The following information is given.
    -All those in the Chess club are also part of the Photography club.
    -15 people actively participate in all three clubs.
    -12 people are exclusively in the Coding club.
    -5 people are exclusively in the Photography club.
    -24 people are members of the Chess club.
    How many people are members of both the Coding and Photography clubs but are not members of the Chess club?
    A. 5
    B. 4
    C. 3
    D. 2
    E. None of the above
  11. How many positive four-digir multiples of 11 are there such that each of them contains each of the digits 6, 7, 8 and 9?
    A. 2
    B. 4
    C. 8
    D. 16
    E. None of the above
  12. What is the average of all 4-digit perfect squares that are divisible by 9 and 7?
    A. 2866.5
    B. 5512
    C. 4263
    D. 12789
    E. None of the above
  13. In Mathematics, it is given that $n!=n\times (n-1)\times ...\times 2\times 1$. For example, $5!=5\times 4\times 3\times 2\times 1=120$. What is the remainder when $1!+2!+...+2023!+2024!$ is divided by $72$?
    A. 81
    B. 7
    C. 8
    D. 9
    E. None of the above
  14. In square $ABCD$ below, $E$ is the midpoint of $AB$, $F$ is the midpoint of $DE$, and $G$ is the midpoint of $CF$. If $AB=28$ cm, what is the area (in $\text{cm}^2$) of quadrilateral $BEFG$?

    A. 245 $\text{cm}^2$
    B. 196 $\text{cm}^2$
    C. 147 $\text{cm}^2$
    D. 49 $\text{cm}^2$
    E. None of the above
  15. The operator $\bigotimes$ acts on two numbers to give the following outcomes: $$3\bigotimes 2=61$$ $$6\bigotimes 8=124$$ $$2\bigotimes 5=99$$ $$4\bigotimes 9=1325$$ What is the value of $20\bigotimes 24$?
    A. 286
    B. 2616
    C. 2618
    D. 2816
    E. None of the above
  16. 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 $A-B$. $$\frac{1}{3},\frac{1}{3},\frac{5}{9},\frac{1}{1},\frac{9}{5},\frac{29}{9},...$$
  17. Sarah has written down three positive integers 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 largest number that Sarah has written?
  18. Sarah sailed her yacht downstream from Harbor $X$ to Harbor $Y$ and then returned upstream from Harbor $Y$ to Harbor $X$. With a current speed of 15 km/h and a consistent yacht speed, the entire journey took 78 hours. If the total distance covered by the yacht was 1296 km, what was the speed (in km/h) of the yacht?
  19. How many integers from 1 to 2024 contain the digit '1'?
  20. In the diagram below, $AC=12$ cm, $AB=24$ cm and $\angle CAB=120^o$. Point $D$ is the midpoint of side $AB$, and $DE$ is perpendicular to $AB$. If $DE=16$ cm, find the length (in cm) of $CE$.
  21. Given that $a^2+9a-13=0$, find the value of $\sqrt{(a+3)(a+4)(a+5)(a+6)+66}$.
  22. Calculate: $$\sqrt{\frac{26}{11-3\sqrt{13}}}+\sqrt{\frac{26}{11+3\sqrt{13}}}$$
  23. In a science fair project, 2 researchers are collaborating with 6 volunteers. The entire team decides to split into 2 groups under the leadership of one researcher each, ensuring that each researcher is paired with at least one volunteer. How many distinct group configurations are possible?
  24. The figure below consist of 3 quarters of a circle and one square. The side length of the square is 42 cm, and the area of the shaded region is $(a-b\sqrt{3})\text{ cm}^2$ where $a$ and $b$ are positive integers, Find the value of $a+b$. (Use $\pi=\frac{22}{7}$)
  25. In the following cryptarithm, all the different letters stand for different digits. If $S=8$, what is the value of the sum S+A+S+M+O?


This topic was modified 2 minggu ago by Admin dot
 
Posted : 15/05/2026 2:58 am
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