**What Times What Equals 10** – Looking for a 1-12 printable multiplication chart? I’m happy to offer a free and printable chart that’s perfect for students of all ages. With clear and easy-to-read numbers, this multiplication table helps children learn and remember multiplication facts. Download and print now to help students succeed in math!

One of my favorite tools to present to my students is the multiplication chart. To help other teachers provide this resource for their students, I’ve put together a collection of free printable multiplication tables.

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## What Times What Equals 10

Students often refer to the times table when solving problems involving quadratic factoring. Other students prefer to look at the 1-100 factor chart that I have created for them.

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These multiplication tables can be useful when students are working with fractions and need to find the lowest common denominator of two fractions.

As a high school math teacher, I don’t have the time to have my students practice multiplication facts and fill out times tables to improve their knowledge.

This printable 12 x 12 multiplication table features 1 to 144 perfect squares on the main diagonal of the grid. This purposeful use of color helps students visualize multiplication tables with ease.

Looking for a smaller or larger multiplication table? Here’s a free printable PDF to download and print! does not support older versions of your web browser to save user data. Update to the latest version.

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#### Printable Multiplication Chart — Know It All Prints

We keep it on the dining room table and use it mostly for testing time sheets. One brother against the other with the “fastest finger” (memorize and find the answer on the grid) is the winner.

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British Chancellor George Osborne recently refused to answer simple times table questions posed to him by seven-year-old schoolboy Samuel Reddings. Osbourne was asked the question at 7×8, but she said she “has made it a rule of life not to answer.” When Osborne studied maths to A level, his reluctance seemed to have more to do with confidence than competence.

Unfortunately, it is socially acceptable for educated adults to openly comment on their lack of confidence in their math abilities. Conversely, it is not socially acceptable for well-educated adults to be outspoken. I wonder how the Chancellor would answer a simple spelling question.

### Free Printable Multiplication Chart 1 12 [pdf]

Teachers can use a variety of strategies to increase students’ confidence in the times table. The use of songs, catchy songs, and tricks is becoming increasingly popular in the classroom. Many young people are taught songs like the 9 times finger trick on the table or “I ate, ate, so I’m sick on the floor”, 8×8 = 64.

In the same interview, Osbourne admitted that he is a fan of American musician Pharrell Williams. But if he was a fan of the 5678 step song, he would be convinced that 56 = 7×8. Such strategies can help when children lack the confidence or developmental readiness to understand times tables.

In 2012, the then schools minister, Nick Gibb, said: “memorizing timetables should be a central part of all pupils’ primary education”. Some teachers believe that the only way to teach children to do this is to purposefully study times tables, often by imitating their own experiences. However, informal learning is widely perceived as archaic and boring, meaning that some teachers learn behind closed doors (eg not around inspectors).

The concern is that while children who learn by purpose can repeat correct answers on tests, they may not be able to apply the skills in other contexts. But this was challenged by Israeli-American psychologist Daniel Kahneman, who described two systems: “fast thinking” (the first system) and “slow thinking” (the second system). His argument is that the rapid recall of spreadsheet facts by the first system provides the necessary input and conceptual thinking space for the slower and more comprehensive second system, resulting in a more efficient use of cognitive resources.

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Approaches to learning schedules range from processual at one end of the scale to conceptual understanding at the other, and there is no real consensus on the best methodology in education. Discussion centers on whether knowledge of times tables should be used as an introductory tool in the broader curriculum or as a separate mathematical concept.

For example, many people own a DVD player and can use it to play DVDs with great confidence and competence, but few people have a good understanding of how and why a DVD player works. This is not the case

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