Featured Resources

Showing 1 - 20 of 88
NRICH
NRICH (University of Cambridge)

NRICH provides thousands of free online mathematics resources for ages 3 to 18, covering all stages of early years, primary and secondary school education – completely free and available to all.

NRICH: Special Numbers
NRICH (University of Cambridge)

One day our teacher asked us a puzzling question.

NRICH: Fibonacci Surprises
NRICH (University of Cambridge)

Play around with the Fibonacci sequence and discover some surprising results!

NRICH: Perimeter Expressions
NRICH (University of Cambridge)

Create some shapes by combining two or more rectangles. What can you say about the areas and perimeters of the shapes you can make?

NRICH: Always a Multiple?
NRICH (University of Cambridge)

Think of a two digit number, reverse the digits, and add the numbers together. Something special happens…

NRICH: Crossed Ends
NRICH (University of Cambridge)

Crosses can be drawn on number grids of various sizes. What do you notice when you add opposite ends?

NRICH: 8 in a Row
NRICH (University of Cambridge)

The sum of five consecutive integers is equal to the sum of the next three consecutive integers. Can you find the largest of these integers?

NRICH: Grow up Fast
NRICH (University of Cambridge)

How old will Julie be when her age is equal to the sum of her daughters’ ages?

NRICH: Think of Two Numbers
NRICH (University of Cambridge)

Think of two whole numbers under 10, and follow the steps. I can work out both your numbers very quickly. How?

NRICH: Adding in Pairs
NRICH (University of Cambridge)

These are the results when 3 numbers were added in pairs. What were the numbers?

NRICH: Sum and Differences
NRICH (University of Cambridge)

Three numbers add up to 100. The difference between the larger two is 12 and the difference between the smaller two is 2. What are the numbers?

NRICH: Adding and Multiplying
NRICH (University of Cambridge)

Amy misread a question and got an incorrect answer. What should the answer have be?

NRICH: Perfectly Square
NRICH (University of Cambridge)

The sums of the squares of three related numbers is also a perfect square – can you explain why?

NRICH: Pair Products
NRICH (University of Cambridge)

Choose four consecutive whole numbers. Multiply the first and last numbers together. Multiply the middle pair together. What do you notice?

NRICH: Why 24?
NRICH (University of Cambridge)

Take any prime number greater than 3 , square it and subtract one. Working on the building blocks will help you to explain what is special about your results.

NRICH: What's Possible?
NRICH (University of Cambridge)

Many numbers can be expressed as the difference of two perfect squares. What do you notice about the numbers you CANNOT make?

NRICH: Plus Minus
NRICH (University of Cambridge)

Can you explain the surprising results Jo found when she calculated the difference between square numbers?

NRICH: 2-digit Square
NRICH (University of Cambridge)

A 2-Digit number is squared. When this 2-digit number is reversed and squared, the difference between the squares is also a square. What is the 2-digit number?

NRICH: Multiplication Square
NRICH (University of Cambridge)

Pick a square within a multiplication square and add the numbers on each diagonal. What do you notice?

NRICH: Stolen Pension
NRICH (University of Cambridge)

 How much money did the pensioner have before being robbed?

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Showing 1 - 20 of 88
NRICH
NRICH (University of Cambridge)

NRICH provides thousands of free online mathematics resources for ages 3 to 18, covering all stages of early years, primary and secondary school education – completely free and available to all.

NRICH: Special Numbers
NRICH (University of Cambridge)

One day our teacher asked us a puzzling question.

NRICH: Fibonacci Surprises
NRICH (University of Cambridge)

Play around with the Fibonacci sequence and discover some surprising results!

NRICH: Perimeter Expressions
NRICH (University of Cambridge)

Create some shapes by combining two or more rectangles. What can you say about the areas and perimeters of the shapes you can make?

NRICH: Always a Multiple?
NRICH (University of Cambridge)

Think of a two digit number, reverse the digits, and add the numbers together. Something special happens…

NRICH: Crossed Ends
NRICH (University of Cambridge)

Crosses can be drawn on number grids of various sizes. What do you notice when you add opposite ends?

NRICH: 8 in a Row
NRICH (University of Cambridge)

The sum of five consecutive integers is equal to the sum of the next three consecutive integers. Can you find the largest of these integers?

NRICH: Grow up Fast
NRICH (University of Cambridge)

How old will Julie be when her age is equal to the sum of her daughters’ ages?

NRICH: Think of Two Numbers
NRICH (University of Cambridge)

Think of two whole numbers under 10, and follow the steps. I can work out both your numbers very quickly. How?

NRICH: Adding in Pairs
NRICH (University of Cambridge)

These are the results when 3 numbers were added in pairs. What were the numbers?

NRICH: Sum and Differences
NRICH (University of Cambridge)

Three numbers add up to 100. The difference between the larger two is 12 and the difference between the smaller two is 2. What are the numbers?

NRICH: Adding and Multiplying
NRICH (University of Cambridge)

Amy misread a question and got an incorrect answer. What should the answer have be?

NRICH: Perfectly Square
NRICH (University of Cambridge)

The sums of the squares of three related numbers is also a perfect square – can you explain why?

NRICH: Pair Products
NRICH (University of Cambridge)

Choose four consecutive whole numbers. Multiply the first and last numbers together. Multiply the middle pair together. What do you notice?

NRICH: Why 24?
NRICH (University of Cambridge)

Take any prime number greater than 3 , square it and subtract one. Working on the building blocks will help you to explain what is special about your results.

NRICH: What's Possible?
NRICH (University of Cambridge)

Many numbers can be expressed as the difference of two perfect squares. What do you notice about the numbers you CANNOT make?

NRICH: Plus Minus
NRICH (University of Cambridge)

Can you explain the surprising results Jo found when she calculated the difference between square numbers?

NRICH: 2-digit Square
NRICH (University of Cambridge)

A 2-Digit number is squared. When this 2-digit number is reversed and squared, the difference between the squares is also a square. What is the 2-digit number?

NRICH: Multiplication Square
NRICH (University of Cambridge)

Pick a square within a multiplication square and add the numbers on each diagonal. What do you notice?

NRICH: Stolen Pension
NRICH (University of Cambridge)

 How much money did the pensioner have before being robbed?

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Showing 1 - 20 of 88
NRICH
NRICH (University of Cambridge)

NRICH provides thousands of free online mathematics resources for ages 3 to 18, covering all stages of early years, primary and secondary school education – completely free and available to all.

NRICH: Special Numbers
NRICH (University of Cambridge)

One day our teacher asked us a puzzling question.

NRICH: Fibonacci Surprises
NRICH (University of Cambridge)

Play around with the Fibonacci sequence and discover some surprising results!

NRICH: Perimeter Expressions
NRICH (University of Cambridge)

Create some shapes by combining two or more rectangles. What can you say about the areas and perimeters of the shapes you can make?

NRICH: Always a Multiple?
NRICH (University of Cambridge)

Think of a two digit number, reverse the digits, and add the numbers together. Something special happens…

NRICH: Crossed Ends
NRICH (University of Cambridge)

Crosses can be drawn on number grids of various sizes. What do you notice when you add opposite ends?

NRICH: 8 in a Row
NRICH (University of Cambridge)

The sum of five consecutive integers is equal to the sum of the next three consecutive integers. Can you find the largest of these integers?

NRICH: Grow up Fast
NRICH (University of Cambridge)

How old will Julie be when her age is equal to the sum of her daughters’ ages?

NRICH: Think of Two Numbers
NRICH (University of Cambridge)

Think of two whole numbers under 10, and follow the steps. I can work out both your numbers very quickly. How?

NRICH: Adding in Pairs
NRICH (University of Cambridge)

These are the results when 3 numbers were added in pairs. What were the numbers?

NRICH: Sum and Differences
NRICH (University of Cambridge)

Three numbers add up to 100. The difference between the larger two is 12 and the difference between the smaller two is 2. What are the numbers?

NRICH: Adding and Multiplying
NRICH (University of Cambridge)

Amy misread a question and got an incorrect answer. What should the answer have be?

NRICH: Perfectly Square
NRICH (University of Cambridge)

The sums of the squares of three related numbers is also a perfect square – can you explain why?

NRICH: Pair Products
NRICH (University of Cambridge)

Choose four consecutive whole numbers. Multiply the first and last numbers together. Multiply the middle pair together. What do you notice?

NRICH: Why 24?
NRICH (University of Cambridge)

Take any prime number greater than 3 , square it and subtract one. Working on the building blocks will help you to explain what is special about your results.

NRICH: What's Possible?
NRICH (University of Cambridge)

Many numbers can be expressed as the difference of two perfect squares. What do you notice about the numbers you CANNOT make?

NRICH: Plus Minus
NRICH (University of Cambridge)

Can you explain the surprising results Jo found when she calculated the difference between square numbers?

NRICH: 2-digit Square
NRICH (University of Cambridge)

A 2-Digit number is squared. When this 2-digit number is reversed and squared, the difference between the squares is also a square. What is the 2-digit number?

NRICH: Multiplication Square
NRICH (University of Cambridge)

Pick a square within a multiplication square and add the numbers on each diagonal. What do you notice?

NRICH: Stolen Pension
NRICH (University of Cambridge)

 How much money did the pensioner have before being robbed?