F PAPER DO NOT OPEN THIS BOOKLET UNTIL INSTRUCTED. STUDENT’S NAME: Read the instructions on the ANSWER SHEET and fill in your NAME, SCHOOL and OTHER INFORMATION. Use a 2B or B pencil. Do NOT use a pen. Rub out any mistakes completely. You MUST record your answers on the ANSWER SHEET. MATHEMATICS Mark only ONE answer for each question. Your score will be the number of correct answers. Marks are NOT deducted for incorrect answers. MULTIPLE-CHOICE QUESTIONS: Use the information provided to choose the BEST answer from the four possible options. On your ANSWER SHEET fill in the oval that matches your answer. FREE-RESPONSE QUESTIONS: Write your answer in the boxes provided on the ANSWER SHEET and fill in the oval that matches your answer You may use a ruler and spare paper. A CALCULATOR is required. Practice Questions International Competitions and Assessments for Schools
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FPAPER
DO NOT OPEN THIS BOOKLET UNTIL INSTRUCTED.
STUDENT’S NAME:
Read the instructions on the ANSWER SHEET and fill in your NAME, SCHOOL and OTHER INFORMATION.Use a 2B or B pencil. Do NOT use a pen.Rub out any mistakes completely.
You MUST record your answers on the ANSWER SHEET.
MatheMaticsMark only ONE answer for each question.Your score will be the number of correct answers.Marks are NOT deducted for incorrect answers.
MULTIPLE-CHOICE QUESTIONS:Use the information provided to choose the BEST answer from the four possible options. On your ANSWER SHEET fill in the oval that matches your answer.
FREE-RESPONSE QUESTIONS:Write your answer in the boxes provided on the ANSWER SHEET and fill in the oval that matches your answer
You may use a ruler and spare paper.A CALCULATOR is required.
Practice
Questions
international competitions and assessments for schools
If the snail continued at the same speed, how far would it travel in 160 minutes?
(A) 60 cm(B) 100 cm(C) 150 cm(D) 600 cm
8. Sandy makes a model using cubes of side one centimetre. The model has four ‘wings’ built on a central block, as shown.
What is the total surface area of the model, in cm2?
(A) 90 (B) 85 (C) 81(D) 71
9. What would be the 98th symbol in this pattern?
(A)
(B)
(C)
(D)
(A)
(B)
(C)
(D)
10. Ricky is thinking of a positive 3-digit number.
‘If I subtract 9 from the number,the result will be divisible by 9.If I subtract 10 from the number,the result will be divisible by 10.If I subtract 11 from the number,the result will be divisible by 11.’
What is the lowest possible number Ricky is thinking of?
Acknowledgmentcopyright in this booklet is owned by educational assessment australia, UNsW Global Pty Limited, unless otherwise indicated. every effort has been made to trace and acknowledge copyright. educational assessment australia apologises for any accidental infringement and welcomes information to redress the situation.
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FIRST NAME to appear on certificate LAST NAME to appear on certificate
Are you male or female? Male Female
Does anyone in your home usually speak a language other than English? Yes No
School name:
Town / suburb:
Today’s date: Postcode:
CLASSDATE OF BIRTHDay Month Year
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(optional)
U U U U U U U U U U U U U U U U U U U U U U U U U U U U U U U U U U U U U U U U U U U
1 A The arrow will be most likely to stop on the symbol with the greatest frequency (3 out of 8)
Chance and Data Easy
2 C The area of the wall is 3 × 7 = 21 square metres. She will be paid 21 × $1.50 = $31.50. Measurement Easy
3 A
From the table you can see that the Paris flight departs at 13:50. Fifteen minutes before that is 13:35 and that is the time when flight F023 departs.
Measurement Easy
4 D
With a careful look at all options, the main difference is the ratio of tomatoes to blackcurrants. Using the given graph, the ratio of tomatoes to blackcurrants is 1:8. Only option D gives this ratio.
Chance and Data Easy
5 B
Observing the pattern, Michael does 15 more skips every day. Therefore, on Friday he will do 75 skips and on Saturday he will do 15 more and that is 90.
Algebra and Pattern Medium
6 A The sum of x and y adds to 190° which is more than the angle sum of a triangle (180°).
Space and Geometry Medium
7 B
Convert hours to minutes and m to cm first.
The snail travelled 1.5 m in 4 hours. That is
equal to 150 cm in 240 min.
Distance travelled in 1 min = 150240
150240
× 160 cm
Distance travelled in 160 min = 150240
150240
× 160 cm
= 100 cm
Number and Arithmetic Medium
8 A
The total surface area is equal to the surface area of the front (9 cm2) plus the back (9 cm2) plus the surface area of the 2 sides (2 × 5 = 10 cm2) and the base and top (2 × 5= 10 cm2) plus the surface area of the 4 wings (4 × 13= 52 cm2).Add up all quantities = 90 cm2