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Sarawak Trial 2026 Mathematics Kertas 1 · Set 1

Mathematics

Sarawak Trial 2026 Mathematics Kertas 1 · Set 1

  • Sarawak 州试卷 Set 1
  • 40 题
  • 附解析
1
The price of an adult ticket to watch the badminton match between Team A and Team B is $1043_5$. What is the value of the ticket price in base 10?
2
Express $\frac{2^6 \times 4^3}{8^2}$ in the form of $2^n$.
3
Diagram 3 shows a circle with arcs AB, BC and AC. Given the circumference of the circle is $188500 \times 10^{-5}$ cm. Calculate the length of arc AC, in m.
4
A rectangular recreation park has length (x + 3) m and width (x − 1) m. If the area of the park is 60 m², find the value of x.
5
Given a quadratic function $f(x) = 2x^2 - 8x + 5$, determine the minimum point of the function.
6
Which of the following compound statements is **true**?
7
Given an implication as follow: If x is a prime number, then x has only two factors. Determine the converse of the implication.
8
Diagram 8 shows the distance travelled by Susan from Town A to Town C. Susan travels at a rate of 45 km in half an hour. Given that the ratio of Susan's speed to John's speed is 3 : 4. Calculate the time required for John to travel from Town A to Town C.
9
Given the universal set, $\xi = P \cup Q \cup R$. Which of the following represents the shaded region $(P \cup Q) \cap R'$?
10
Diagram 10 shows a Venn diagram with universal set, $\xi$ = {form five students}, set M = {students taking Mathematics} and set S = {students taking Science}. Given $n(\xi) = 50$, n(M) = 30, n(S) = 25 and $n(M \cap S) = 12$. Find the number of students who **do not** take any of those subjects.
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