2011 Ecolier Test | Test and Chat

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2011 Ecolier (Grade 3 - 4)

Questions: 24 | Answered: 0

Q1. Bernd wants to paint the word KANGAROO. He be gins on a Wednesday and paints one letter each day. On which day will he paint the last letter?

3 points

ABCDE

Question 1

Q2. Which stone should Mr Flintst one place on the right side of the scales, so that both sides weigh the same?

3 points

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Question 2

Q3. A game is played on a board as shown in the picture. I move the counter from square to square according to the following rules. First, one square to the right, th en one square up, then one square left, then one square down, and then once ag ain one square right. Which picture shows where the counter can then be found?

3 points

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Question 3

Q4. Simon awoke one and a half hours a go. In three and a half hours he will catch a train to go to his grandma. How long before the time his train leaves, did he wake up?

3 points

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Question 4

Q5. Maria describes one of these five shap es in the following way: „It is not a square. It is grey. It is either round or three sided.“ Which shape did she describe?

3 points

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Question 5

Q6. Lenka paid 1 Euro and 50 Cents for three scoop s of ice cream. Miso paid 2 Euro’s and 40 Cents for two chocolate bars. How much did Igor pay for one scoop of ice cream and one chocolate bar?

3 points

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Question 6

Q7. The bell of a clocktower rings every full hour (8:00, 9:00, 10:00 et c.) and rings as many times as the number of hours. It also rings once on every half hour (8:30, 9:30, 10:30 etc). How often will it ring between 7:55 and 10:45?

3 points

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Question 7

Q8. Which shape has the biggest area?

3 points

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Question 8

Q9. A chicken farmer packs eggs in boxes of 6 a nd boxes of 12. What is the smallest number of boxes he needs to pack 66 eggs?

4 points

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Question 9

Q10. All the children in a class at school have at l east one pet, and at most two pets. They write down how many pets they have together. Two ch ildren each have a dog and a fish. Three have each a cat and a dog. No child has two cats. Altoge ther they have eight cats, six dogs, and two fish. How many children are in the class?

4 points

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Question 10

Q11. Johannes has only 5 Cent coins and 10 Cent coins in his pocket. Altogether he has 13 coins. Which of the following amounts cannot be the total of his coins?

4 points

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Question 11

Q12. A page is folded along the thick line as shown. Which letter will not be covered by a grey square?

4 points

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Question 12

Q13. Anna, Bob, Cleo, Dido, Eva, and Ferdl each roll a dice. Each person rolls a different number. Anna’s number is twi ce as big as Bob’s. Anna’s number is three times as big as Cleo’s. Dido’s number is four times as big as Ev a’s. Which number did Ferdl roll?

4 points

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Question 13

Q14. A quizshow has the following rules: Each contesta nt begins with 10 points. They must answer

4 points

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Question 14

Q15. In each square of the maze there is a piece of cheese. Ronnie the mouse wants to enter and leave th e maze as shown in the picture. He doesn’t want to visit a square more than once, but would like to eat as much cheese as possibl e. What is the maximum number of pieces of cheese that he can eat?

4 points

ABCDE

Question 15

Q16. During a party, two identical cakes were each cu t into four identical pieces. Each of these pieces was then cut into three identical pieces. Each person at the party got a piece of cake, and there were three pieces left over. How many people were at the party?

4 points

ABCDE

Question 16

Q17. Four friends Masha, Sasha, Dasha and Pasha are sitting on a bench. At first Masha swapped places with Dasha. Then Dasha swapped places w ith Pasha. After this the four friends are sitting from left to right in the order: Masha, Sasha, Dasha, Pasha. In what order, from left to right were they sit ting to begin with?

5 points

ABCDE

Question 17

Q18. How often in a day does a digital cloc k display four identical digits? The picture shows a digital cloc k that is displaying exac tly two different digits.

5 points

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Question 18

Q19. Four identical dice were put togeth er to make a tower as shown. The sum of the numbers on opposite faces of each dice is always 7. What would the tower look like from behind?

5 points

ABCDE

Question 19

Q20. You can place together the cards pict ured, to make different three digit numbers, for instance 989 or 986. How many differ ent three digit numbers can you make with these cards?

5 points

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Question 20

Q21. Andrea made the pattern in the picture out of several iden tical tiles. None of the tiles overlap each other. Wh ich of the following tiles could she definitely not have used?

5 points

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Question 21

Q22. The picture shows a Fortress made from cubes. How many cubes were used to make it?

5 points

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Question 22

Q23. Johannes wrote the numbers 6, 7 and 8 in the circles as shown. He wants to write the numbers 1, 2, 3, 4 and 5 in the remaining circles so that the sum of the numbers along each side of the square is 13. What will be the sum of the numbers in the grey circles?

5 points

ABCDE

Question 23

Q24. Sylvia draws patterns with hexa gons as shown. If she carries on drawing in this way, how many hexa gons will there be in the fifth pattern?

5 points

ABCDE

Question 24

2011 Ecolier Test | Test and Chat