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Soal IMSO Matematika 2006 | Info Ops IMSO2006 Math

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INTERNATIONL MATHENATICS AND SCIENCE OLYMPIAD

FOR PRIMARY SCHOOLS (IMSO) 2006

Mathematics Contest in Taiwan

Name:111 1 School: 111111 Grade: 1111 number: 11111

Short Answer: there are 12 questions, fill in the correct answers in the answer sheet. Each correct answer is worth 10 points. Time limit: 90 minutes.

1.

At a sale, Sam bought a radio valued at $500. If he received a discount of 5%, what was the price he paid?

2.

In how many ways can the number 2006 be expressed as the product of two factors, each of them greater than 1?

3.

Chien-Ming Wang is a Taiwanese pitcher for the New York Yankees, and is scheduled to pitch in a game on Wednesday starting at 6:00 pm New York time. If Taipei time is 13 hours ahead, when will a live broadcast on local television begin?

4.

In Pingtung, the average minimum temperature during a week was 30°C. The minimum temperature on the first six days of that week were 27°C,

29°C, 32°C, 33°C, 29°C and 32°C. What was the minimum temperature on the last day of that week?

5.

How many positive integers greater than 5000 can be formed with the digits 2, 4, 6, 7 and 8, if no digit is used more than once in a number?

6.

The Student Council has 36 members, and the ratio of the number of boys to the number of girls is 3:1. How many more girls should be added to the Student Council so that the ratio of the number of boys to the number of girls will be 9:5?

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8.

In the diagram, the net of a cube is shown on the right, and four cubes are shown on the left. Which of the four cubes may be folded from the net?

9.

Two polygons are overlapping such that 2

3 of the area of the smaller polygon lies outside the larger polygon, and 8

9 of the area of the larger polygon lies outside the smaller polygon. When not overlapping, the total area of the two polygons is 120 cm2. What is the area of the overlapping part of the polygons?

10.

In the diagram below, a square piece of paper is divided into 16 identical boxes in a 4×4 array, each filled with a different letter. The piece of paper is folded four times according to the following instructions

(1) After the first fold, the upper half covers the lower half. (2) After the second fold, the left half covers the right half. (3) After the third fold, the lower half covers the upper half. (4) After the fourth fold, the right half covers the left half. Which letter is in the box on the 10th layer from the top?

A B C D

E F G H

I J K L

M N O P

11.

The Fibonacci numbers are 1, 1, 2, 3, 5, 8, 13, 21, 34, ... . Each term after the first two is obtained by adding the last two terms. What is the greatest value of the ratio of two neighboring terms of the Fibonacci numbers?

12.

The sum of six positive integers is equal to their product. What is this common value?

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