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Can you find numbers between 100 and 999 that have a middle digit equal to the sum of the other two digits?
If the odd numbers on two dice are made negative, which of the totals cannot be achieved?
What is the smallest possible area that this rectangle could have?
Tony and Tina can't work out which of them owes what to the other. Can you?
In how many ways can you give change for a ten pence piece?
Arrange these three famous mathematicians in order with the shortest-lived first.
Jack does a 20-question quiz. How many questions didn't he attempt?
The sum of each column and row in this grid give the totals as shown. What number goes in the starred square?
What were the maximum and minimum temperatures recorded in my max/min thermometer?
When is the next time that Brian's age will be the reverse of his father's age?
Tick's watch is slow and Tock's watch is fast. How long is it before their watches differ by an hour?
Can you find a number and its double using the digits $1$ to $9$ only once each?
Gill and I went out to lunch. We agreed to split the total cost equally. How much did I owe Gill?
If it takes 852 digits to number all the pages of a book, what is the number of the last page?
Sara makes a list of the whole numbers that do not contain any 9s. What is the 300th number on her list?
Can you find squares within a number grid whose entries add up to an even total?
Let N be the smallest positive integer whose digits add up to 2015. What is the sum of the digits of N+1?
How many positive integers $n$ exist for which $n^2$ has the same number of digits as $n^3$?
Alberta won't reveal her age. Can you work it out from these clues?
Can you work out the value of P+Q+R in the multiplication shown?
David listed ten consecutive numbers and removed one of them. Which number did he remove?
If p is a positive integer and q is a negative integer, which of these expressions is the greatest?
If the numbers in this news article have been estimated, then what is the largest number of gorillas that there could have been 10 years ago?
Create 24 numbers from four digits. Why is 101 always a factor of their sum?
When the numbers from 1 to 1000 are written on a blackboard, which digit appears the most number of times?
What is the sum of all the digits in all the integers from one to one million?
Choose a couple of the sequences. Try to picture how to make the next, and the next, and the next... Can you describe your reasoning?