1 Round off 0.04547 to three significant figures and then, add to 0.00732. star A 5.229 × 10⁻² B 5.282 × 10⁻² C 5.292 × 10⁻² D 5.328 × 10⁻²
2 Simplify \frac{6^{-1}m^{2}}{(36m)^{\frac{3}{2}}} \times (6m^{\frac{1}{2}})^{3} star A \frac{1}{6}m^{2} B \sqrt{6m} C \sqrt{6m^{2}} D 6m^{-2}
3 Given that 110010₂ - x₂ = 101₂, find the value x. star A 100101₂ B 101101₂ C 110001₂ D 110011₂ T4 Chapter 2.1d Addition and Subtraction of Numbers in Various Bases
4 When one side of a square is doubled and the other side is reduced by 2 units, the area of the resulting rectangle is 126 unit². Find the area in unit², of the square. star A 36 B 49 C 64 D 81 T4 Chapter 1.1k Solving Problems Involving Quadratic Equations
5 A set of 12 positive numbers has a variance of 46 and the sum of squares of the positive numbers is 2280. Find the mean of the set numbers. star A 8 B 10 C 11 D 12 T4 Chapter 8.2b Variance and Standard Deviation for Ungrouped Data
6 Triangle JKL and triangle XYZ are congruent such that JK = XY, JL = XZ and ∠J = ∠X. Which of the following properties proves the congruency of both triangle? star A Angle-Side-Angle B Side-Side-Angle C Side-Angle-Side D Side-Side-Side T5 Chapter 5.1a Congruency and the Properties of Triangle Congruency
7 A box contains 5 rambutans and 15 mangosteens. Raykal puts another 3 rambutans and 2 papayas into the box. A fruit is drawn randomly from the box. What is probability that a rambutan is drawn? star A \frac{1}{5} B \frac{1}{4} C \frac{2}{5} D \frac{8}{25}
8 Find the duration given for a personal loan of RM 23000 at a rate of 5.5% per year for an equal interest if the total interest to be paid is RM 17710. star A 13 years B 14 years C 15 years D 16 years T5 Chapter 1.1d Solving Problems Involving Direct Variation
9 The Diagram 1 shows two straight lines, PQ and RS. Given that the gradient of line PQ is -\frac{5}{3}. Find the coordinates of point K. star A (\frac{3}{4}, \frac{15}{4}) B (\frac{3}{4}, \frac{13}{4}) C (\frac{2}{4}, \frac{13}{4}) D (\frac{2}{4}, \frac{15}{4})
10 Which of the following is not the criteria in creating a financial plan? star A Analyse spending behaviour B Make an initial budget C Prepare a marketing strategy D Determine income strategies T4 Chapter 10.1b Evaluating Financial Status and Creating a Financial Plan
11 Diagram 2 shows triangle PRS is the image of triangle PQT under an enlargement at the centre of enlargement P. Q and T are midpoints of PR and PS respectively. Given that the base length of the triangle is twice the height of the triangle and the area of the shaded region is 27 cm², find the length in cm of TS. star A 3 B 6 C 12 D 18 T5 Chapter 5.2e Solving Problems Involving Enlargement
12 In the Diagram 3, JK = \frac{1}{3} JL and JM = \frac{1}{3} JN. Find the values of sin x° and sin y°. star A sin x° = -\frac{9}{15}, sin y° = \frac{12}{15} B sin x° = -\frac{3}{5}, sin y° = \frac{4}{5} C sin x° = \frac{9}{15}, sin y° = -\frac{12}{15} D sin x° = \frac{3}{5}, sin y° = -\frac{4}{5} T5 Chapter 6.1d Solving Problems Involving Sine, Cosine and Tangent
13 Given that a set of 50 data has Σfx² = 110500 and the mean 25. Calculate standard deviation for the set of data. star A 22.01 B 39.81 C 46.74 D 54.96 T5 Chapter 7.2b Variance and Standard Deviation for Grouped Data
14 In Diagram 4, MNPQRSTU is a regular octagon and TUVW is a straight line. Find the value of x. star A 90° B 85° C 75° D 65°
15 Table 1 shows the spending money of a group of students in a day. | Spending money (RM) | Number of students | |---|---| | 1 – 5 | 5 | | 6 – 10 | 7 | | 11 – 15 | 18 | | 16 – 20 | 6 | Determine the cumulative frequency at class interval 11 – 15. star A 12 B 20 C 30 D 36 T5 Chapter 7.1a Class Interval, Boundaries, Midpoint and Cumulative Frequency of Grouped Data
16 It is given matrix P = \begin{bmatrix} 6 & -3 \\ k & 2 \end{bmatrix}. Calculate the value of k if matrix P does not have inverse matrix. star A -4 B -3 C 3 D 4 T5 Chapter 2.2f Determining the Inverse Matrix for a 2×2 Matrix
17 Mr Alex wants to buy a fire insurance for his house. The insurable value of the house is RM 420000. The fire insurance policy has a co-insurance provision to insure 80% of its insurable value and a deductible of RM 2500. His house caught fire and suffered a loss of RM 14000. If Mr Alex insures his house for RM 280000, calculate the compensation paid by the insurance company. star A RM 9166.67 B RM 9375.55 C RM 10280.78 D RM 11666.67 T5 Chapter 3.1c Solving Problems Involving Deductible and Co-insurance
18 Diagram 5 shows tangent PM touches the circle with centre O at N. KLM is a straight line. Calculate the value of x + y. star A 11° B 22° C 57° D 68°
19 The box plot in Diagram 6 represents a set of data. Given the range and interquartile range are 150 and 80 respectively. Find the value of p. star A 40 B 50 C 60 D 70 T4 Chapter 8.2a Range and Interquartile Range for Ungrouped Data T4 Chapter 8.2d Constructing and Interpreting the Box Plot
20 Which of the following is a short-term financial goal? star A To buy a house B To repay a vehicle's loan C To save money for a vacation D To save for retirement T4 Chapter 10.1a The Financial Management Process and Setting SMART Financial Goals
21 The speed-time graph in Diagram 7 shows the motion of an object for a period of 15 seconds. Which of the following statements correctly describes the motion of the object from 5th second to the 10th second? star A The object is stationary for a period of 5 seconds. B The object is accelerating at the rate of 5ms⁻² for a period of 5 seconds. C The object moves at a uniform speed of 25 ms⁻¹ for a period of 5 seconds. D The object is decelerating at the rate of 5ms⁻² for a period of 5 seconds. T4 Chapter 7.2c Interpreting Speed-Time Graphs
22 Diagram 8 shows a graph. Which vertex has the highest number of degrees? star A B B C C D D E T4 Chapter 5.1a Graphs, Networks, Vertices, Edges and Degree
23 The period of a graph of tangent function is 60º. Which of the following is the possible equation of the graph? star A y = 3 tan θ B y = tan 3θ C y = tan θ + 3 D y = tan θ – 3 T5 Chapter 6.2b Effects of Constants a, b and c on Trigonometric Graphs
24 Three workers have woven 50 pieces of silk cloth. The time required to complete the weaving is 3 hours 30 minutes. Given the time, t, varies inversely as the number of workers, y. Calculate the time, in minutes, required if seven workers weave 50 silk fabrics. star A 30 B 60 C 90 D 120 T5 Chapter 1.2a Meaning and Basic Relation of Inverse Variation
25 Faroq wants to buy x notebook and y pen. The price of a notebook is RM 3.40 and a pen is RM 1.20. Faroq's father gave him RM 30 to buy the items. Determine the linear inequality that satisfies the situation. star A 3.40x + 1.20y ≥ 30 B 17x + 6y ≤ 150 C 3.40x + 1.20y < 30 D 1.7x + 0.6y ≥ 15 T4 Chapter 6.1a Representing a Situation as a Linear Inequality
26 Which of the following statements is false? star A 28 is divisible by 4 or 8. B 51 or 97 is a prime number. C 13 is a common factor of 182 and 195. D The sum of digits in the number 735 and \sqrt[3]{64} \times 2^2 respectively is 16. T4 Chapter 3.1c Compound Statements: "and" and "or"
28 A map of Kedah state is drawn with a scale of 1 : 20 000. Calculate the actual distance of Sungai Petani if it is 23 cm long on the map. star A 4 600 m B 460 000 m C 4 600 000 cm D 46 000 km
29 Mrs Marhanis saves RM 19000 in Bank Jaya at an interest rate of 3% per annum and the interest is compounded every 2 months. Calculate the matured value at the end of the second year. star A RM 20173.18 B RM 20173.38 C RM 20171.88 D RM 20121.27 T5 Chapter 8.1e Worked Example: An Exponential Model (Compound Interest)
30 The height of 10 students who participated in a hill climbing activity has a mean of 161 cm and the standard deviation is 3. Find the sum of the squares of the height of the group of students. star A 5090 B 22700 C 24560 D 259300 T4 Chapter 8.2g Solving Problems Involving Measures of Dispersion
31 Given a graph has the set of edges E = {(K,K), (K,L), (K, N), (L, N), (L,M), (M,N)}. Determine the number of degrees for vertices K, L and M. star A d(K)=3, d(L)=3, d(M)=2 B d(K)=3, d(L)=4, d(M)=2 C d(K)=3, d(L)=3, d(M)=3 D d(K)=4, d(L)=3, d(M)=2 T4 Chapter 5.1b Multiple Edges and Loops of a Graph
32 Given that sin x = -sin 50° such that 0° <= x <= 360°. Determine the value of x. star A 130° and 230° B 130° and 310° C 220° and 320° D 230° and 310° T5 Chapter 6.1c Determining the Angle When the Value of Sine, Cosine or Tangent is Given
33 Which of the following statements represents a point that is always equidistant from another point? star A Ahmad is sliding down a straight slide B Rahman jogged parallel to the row of her neighbours' houses C The movement of the hands on the clock D Water dripping from the taps
34 Diagram 9 shows the graph of a quadratic function f(x) = px² + qx + r. Find the range of value of p. star A p <= 0 B p <= -1 C p < 0 D p < -1 T4 Chapter 1.1c Shape of the Graph of a Quadratic Function
35 Diagram 10 shows two pentagons drawn on a Cartesian plane. Pentagon M' is the image of pentagon M under a rotation. Find the centre of the rotation. star A (0, 0) B (0, 1) C (1, 0) D (2, 0)
36 Find the intersection point of the straight line 2x - 3y = 11 and 3x = 13 + y. star A (1, 4) B (1, -4) C (4, 1) D (4, -1) T5 Chapter 2.2g Using the Matrix Method to Solve Simultaneous Linear Equations
37 The following shows a number sequence. 0.25, 0.1111, 0.0625, ... Make a conclusion by induction for the number sequence. star A \frac{1}{(n+1)} , n=0, 1, 2, 3, ... B \frac{1}{(n+1)^2} , n=0, 1, 2, 3, ... C \frac{1}{(n+1)^3} , n=0, 1, 2, 3, ... D \frac{1}{(n+1)^4} , n=0, 1, 2, 3, ... T4 Chapter 3.2e Forming a Strong Inductive Argument
38 Hazmeer bought a car worth RM 60000 on credit. He has paid RM 6000 as down payment and the monthly instalment for his loan is RM 630. If the interest rate charged by the bank is 4% per annum, how many years needed by Hazmeer to make the repayment to the bank? star A 5 B 10 C 15 D 20
39 Diagram 12 shows the histogram of a set of data. What is the distribution shape of data shown by the histogram? star A Bimodal B Bell-shaped C U-shaped D Right-skewed T5 Chapter 7.1c Distribution Shapes: Symmetric and Skewed
40 Diagram 13 shows a water container X in the shape of a right prism. Its uniform cross section is a trapezium. Karim has a container Y in the shape of a right pyramid filled up with water. The height of the container Y is 20 cm and its base is a square with sides of 15 cm. Karim pours all the water from container Y into container X. Calculate the height, in cm, of the water level in the container X. star A 5.31 B 6.25 C 7.53 D 8.27