Description

Mathematical - Algebraic (variables) Numerical (numbers) Graphical (visible representations of algebraic, numerical models)
A product of real numbers is zero if a factor in the product is zero
Solution of an equation
y = f(x)
domain of an algebraic expression
a domain that fits the situation (agreement)
graph with no breaks f(x) values will be close to f(a) values where a is any real number
graph which is continuous everywhere aside from a hole when x equals any real number, a. f(x) values may not be close to f(a), whether it exists or not
graph has a 'jump' at x = a in the function values, making it impossible to plug with a single point (a, f(a)) no matter how f(a) is defined
graph has a gap at x = a which cannot be removed through plugging in points
a function that has lim (x→a) f(x) = f(a)
a function that is not continuous at x = a
a function that on an interval, for any two points on that interval, a POSITIVE change in x results in a POSITIVE change in f(x)
a function that on an interval, for any two points on that interval, a POSITIVE change in x results in a NEGATIVE change in f(x)
a function that on an interval, for any two points in the interval, a POSITIVE change in x results in NO CHANGE in f(x)
property of a function that has a number b that is less than or equal to every number in the range of f
a number b which is less than or equal to all numbers in the range of f
property of a function that has a number B that is greater than or equal to every number in the range of f
a number B which is greater than or equal to all range values in f
property of a function with upper and lower bounds
a value f(c) that is greater than or equal to all range values of f on some open interval containing c If f(c) is greater than every single range value, then it is the maximum (absolute max) value of f
a value f(c) that is less than or equal to all range values of f on some open interval containing c If f(c) is less than every single range value, then it is the minimum (absolute min) value of f
another way to say local extrema
function is symmetric with respect to the x or y-axis f(-x) = -f(x) typically when (x∧n, n odd)
in limit notation x→a− (x approaches a from left) x→a+ (x approaches a from right)
when x values become larger and start following asymptotes, this determines which lines each graph follows to ±∞

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BASIC CALCULUS

Crossword

Cell Structures

Crossword

Frequently Asked Questions

What is a crossword?

Crossword puzzles have been published in newspapers and other publications since 1873. They consist of a grid of squares where the player aims to write words both horizontally and vertically.

Next to the crossword will be a series of questions or clues, which relate to the various rows or lines of boxes in the crossword. The player reads the question or clue, and tries to find a word that answers the question in the same amount of letters as there are boxes in the related crossword row or line.

Some of the words will share letters, so will need to match up with each other. The words can vary in length and complexity, as can the clues.

Who is a crossword suitable for?

The fantastic thing about crosswords is, they are completely flexible for whatever age or reading level you need. You can use many words to create a complex crossword for adults, or just a couple of words for younger children.

Crosswords can use any word you like, big or small, so there are literally countless combinations that you can create for templates. It is easy to customise the template to the age or learning level of your students.

How do I create a crossword template?

For the easiest crossword templates, WordMint is the way to go!

Pre-made templates

For a quick and easy pre-made template, simply search through WordMint’s existing 500,000+ templates. With so many to choose from, you’re bound to find the right one for you!

Create your own from scratch

  • Log in to your account (it’s free to join!)
  • Head to ‘My Puzzles’
  • Click ‘Create New Puzzle’ and select ‘Crossword’
  • Select your layout, enter your title and your chosen clues and answers
  • That’s it! The template builder will create your crossword template for you and you can save it to your account, export as a word document or pdf and print!

How do I choose the clues for my crossword?

Once you’ve picked a theme, choose clues that match your students current difficulty level. For younger children, this may be as simple as a question of “What color is the sky?” with an answer of “blue”.

Are crosswords good for students?

Crosswords are a great exercise for students' problem solving and cognitive abilities. Not only do they need to solve a clue and think of the correct answer, but they also have to consider all of the other words in the crossword to make sure the words fit together.

Crosswords are great for building and using vocabulary.

If this is your first time using a crossword with your students, you could create a crossword FAQ template for them to give them the basic instructions.

Can I print my crossword template?

All of our templates can be exported into Microsoft Word to easily print, or you can save your work as a PDF to print for the entire class. Your puzzles get saved into your account for easy access and printing in the future, so you don’t need to worry about saving them at work or at home!

Can I create crosswords in other languages?

Crosswords are a fantastic resource for students learning a foreign language as they test their reading, comprehension and writing all at the same time. When learning a new language, this type of test using multiple different skills is great to solidify students' learning.

We have full support for crossword templates in languages such as Spanish, French and Japanese with diacritics including over 100,000 images, so you can create an entire crossword in your target language including all of the titles, and clues.