Partial Magic
This magic square has only been partially completed. Can you still solve it...
This is part of our collection of Short Problems.
You may also be interested in our longer problems on Equations and Formulae: Age 11-14.
We have put together a selection of these short problems as printable worksheets:
Printable worksheet: Age 11-14 ⭐ Printable worksheet: Age 11-14 ⭐⭐ Printable worksheet solutions
This magic square has only been partially completed. Can you still solve it...
The number 2005 is the sum of a sequence of five consecutive positive integers. What is the smallest of these integers?
Luis writes down eight consecutive positive integers. The sum of the three smallest numbers is 33. What is the sum of the three largest numbers?
Given some relationships amongst these shapes, how many triangles equal one diamond?
Baldrick could buy 6 parsnips and 7 turnips, or 8 parsnips and 4 turnips. How many parsnips could he buy?
You may have seen magic squares before, but can you work out the missing numbers on this magic star?
Cheryl finds a bag of coins. Can you work out how many more 5p coins than 2p coins are in the bag?
The numbers 2 to 8 are to be placed in the diagram so that the row and column each adds to 21. Which numbers can replace x?
Each interior angle in a quadrilateral (apart from the smallest) is twice the previous one. What is the size of the smallest interior angle?
Jane accidentally multiplied by 54 instead of 45, and her answer was 198 too big. What number did she multiply 54 by?
If an athlete takes 10 minutes longer to walk, run and cycle three miles than he does to cycle all three miles, how long does it take him?
Can you find the solution to this equation? Each of the different letters stands for a different number.