- Mr Knotsure had 34 oranges. He gave 8 to his son and 10 to his daughter. How many does he have now?
- I have 3 consecutive numbers. The sum of them is 171. What are the 3 numbers?
- I travel 3 km each day to get to school and back. a)How far away is my school? b)What is the distance I travel each week if I have to go to school for 5 days?
- Every hour after 5 pm, my clock goes back 3 minutes. What will be the proper time if my clock says 9:00 pm?
- For every 1 apple Mary takes Jack takes 6. How many apples would Jack have Mary had 24?
- Every day Roy has to take 1 pill in the morning, 2 pills at noon and half a pill at night. How many pills would Roy have to take in a week?
- 4K was going to go on a school excursion to the zoo. The entry fee was $16 per person. If there were 21 people going on the excursion how much must the class pay?
- I have a shape. I has no points or ends. I has parts like a a radius and circumference. What shape am I?
- Would a door be 2cm, 2m or 2km?
- Sara was raising money for her school. All her friends and family lived in different places. Sara's best friend, sister and brother lived in town while Sara lived with her parents. Her best friend gave her $12, her sister gave her $30, her brother gave her $23 and her parents gave her $50. If Sara had to pay a bus fee of $2.50 every time she visited her friend, sister and brother and had to use the money she raised, how much money would Sara have at the end of the day?
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3 comments:
Brilliant!! :)
Now, first probem:
It is said that a picture is worth a thousand words. It is also claimed that words are a dime a dozen. Assuming these propositions are true, what is the dollar value of a picture?
Good luck!
A piece of string is 40 centimeters long. It is cut into three pieces. The longest piece is 3 times as long as the middle-sized piece and the shortest piece is 23 centimeters shorter than the longest piece. Find the lengths of the three pieces.
A painted wooden cube, such as a child's block, is cut into twenty seven equal pieces. First the saw takes two parallel and vertical cuts through the cube, dividing it into equal thirds; then it takes two additional vertical cuts at 90 degrees to the first ones, dividing the cube into equal ninths. Finally, it takes two parallel and horizontal cuts through the cube, dividing it into twenty seven cubes. How many of these small cubes are painted on three sides? On two sides? On one side? How many cubes are unpainted?
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