Skip to content

Maths Venns

Rich Venn Diagram maths activities from Craig Barton @mrbartonmaths

About
Topics
Get involved!
Websites
Books
Podcast
Newsletters
CPD
Support

Area > perimeter, length = 10

March 1, 2018 Craig Barton

Share this:

Click to share on Twitter (Opens in new window)
Click to share on Facebook (Opens in new window)

Like this:

Like Loading...

Related

Posted in Geometry and measures, Perimeter and areaTagged Area of a rectangle, Perimeter of a rectangle

Post navigation

Area = Perimeter, length bigger than 2

Perimeter = 24, area > 30

Search for:

Most recent Venns!

Order of operations
Expanding single brackets
Substitution involving a and b
Writing as a percentage
Generating sequences

Most popular Venns!

Bigger than and smaller than
Substitution involving a and b
Factors, multiples and square numbers
Factors and multiples
Simplifies, smaller than, fixed numerator
Mean, median, mode and range
Median, mode and range from an even amount of data
Bigger than, smaller than, denominator is prime
Factors and multiples
Ordering decimals

Advert

Categories

A Level
- Advanced sequences
- Functions
Algebra
Geometry and measures
Number
Statistics and probability

Topis

Acute angles Addition Algebraic fractions Angles in a triangle Angles on a straight line Area of a rectangle Area of a triangle Arithmetic sequences Asymptote Bounded sequences Completing the square Continuous functions Convergent sequences Convergent series Coordinates Cube numbers Decreasing function Density Diagonals Differentiable functions Differentiation Discriminant Domain and range Equal sides Equal to Equation of a straight line Equation of vertical lines Equivalent ratio Even numbers Expanding double brackets Expanding single brackets Exponential functions Factorising quadratic expressions Factors Factors multiples primes Fractional indices Fraction decimal percentage equivalence Geometric sequences Gradient Gradient function Graph transform - reflection Graph transform - stretch Graph transform - translation Greater than Imperial measures Increasing function Inequalities Isosceles triangle Laws of indices Less than Linear sequences Line symmetry Line through a point Maximum point Mean Median Minimum point Mode Multiples Multiplication Negative indices Negative number addition Negative number division Negative number multiplication Negative number subtraction nth term Obtuse angles Odd numbers Ordering decimals Ordering fractions Ordering integers Ordering negative numbers Order of operations Parallel lines Parallel sides Percentage change Percentage of an amount Percentages Perimeter of a rectangle Plane of symmetry Prime factors Prime numbers Prisms Probability of a single event Properties of 3D shapes Properties of quadrilaterals Quadratic graph Quadratic sequences Range Ratio and fractions Recurrence relations Recurring decimals Right-angled triangle Right-angles Roots of a quadratic Rotational symmetry Rounding to 1 decimal place Rounding to 2 decimal places Rounding to nearest 10 Rounding to nearest 100 Rounding to nearest 1000 Rounding to nearest integer Rounding to significant figures Set notation Shading regions Sharing in a ratio Simplifying algebraic fractions Simplifying fractions Simplifying ratio Simplifying surds Simultaneous equations Solving linear equations Solving linear inequalities Solving quadratic equations Square numbers Square rooting Squaring Substitution Subtraction Surds Surface area of a prism Triangular numbers Truncating Units of capacity Units of length Vectors Volume of a cuboid Volume of a prism x-intercept y-intercept

Visitors

263,807 people

Social

View @mrbartonmaths’s profile on Twitter
View mrbartonmaths’s profile on Pinterest
View craig-barton-6b1749103’s profile on LinkedIn
View mrbartonmaths1’s profile on YouTube

Meta

Log in
Entries feed
Comments feed
WordPress.org

Proudly powered by WordPress | Theme: Oria by JustFreeThemes.

%d