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## What Times What Equals 14

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Awesome, I’ve made this myself and I’m so glad I looked everywhere for it, it was exactly what I wanted, definitely recommend.

The order arrived quickly and well packed. The poster itself is beautiful, but the print quality – especially the colors – was not what I expected. It wasn’t a top quality poster and so I’d say the price is too high for something you could print at home to get a similar result.

We keep it on the dinner table and use it to test the times most days. The winner of “fastest finger first” (memory vs. finding the answer on the grid) is one brother against the other.

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## Let A = {1, 2, 3, …. , 14} . Define A Relation R From A To A By R = {(x, Y): 3x

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One of my favorite tools to provide students with is the multiplication table. To help other teachers provide this resource for their students, I have created a variety of free printable multiplication tables.

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Students often choose to refer to the product table when solving quadratic factorization problems. Other students like to look at the 1-100 factor chart I made for reference.

These multiplication tables can also 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 time in the classroom to help students practice multiplication facts and complete times tables to improve language skills.

Perfect squares from 1 to 144 are highlighted on the main diagonal of the grid for this printable 12 x 12 multiplication table. This purposeful use of color helps students easily navigate the multiplication chart.

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Looking for small or large multiplication tables? I’ve provided a free printable PDF for you to download and print! Adam Bodison does not work for, consult with, or own stock in any company or organization that would benefit from this article, and has disclosed no relevant affiliations other than his academic appointment.

British Chancellor George Osborne recently refused to answer a simple timetable question from seven-year-old schoolboy Samuel Reddings. Osborne was asked the 7×8 question but declined, saying he had “made it a rule of life not to answer”. Having studied maths up to A-level, Osborne seems to have had more to do with confidence than ability.

Unfortunately, it is socially acceptable for well-educated adults to openly say that they lack confidence in their mathematical abilities. Conversely, it is socially unacceptable for well-educated adults to openly say they cannot do magic. One has to wonder how the chancellor would have answered a simple spelling question.

Teachers have a variety of strategies to increase students’ confidence in times tables. The use of songs, chants and tricks in the classroom is becoming more and more popular. Many young people are taught tricks such as making a 9 times table with their fingers to remember 8×8=64 or chanting mantras such as “I ate and ate so I was sick on the floor”.

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In the same interview, Osborne admitted that he is a fan of American musician Pharrell Williams. But if he was a fan of Steps’ song 5678 instead, he would have felt more confident about 56=7×8. Such strategies can be useful when children lack the confidence or developmental readiness to understand times tables.

In 2012, the then schools minister, Nick Gibb, said: “Memorizing timetables should become an essential part of all pupils’ primary education”. Some teachers believe that the only way children can achieve this is by compressing timetables, often mimicking their own learning experiences. But the public perception of rote learning is outdated and boring, which means some teachers use rote learning behind closed doors (for example, when tutors aren’t around).

One concern is that children who learn by heart may give correct answers on tests, but may not be able to apply their skills in other contexts. But this has been challenged by Israeli-American psychologist Daniel Kahneman, who describes two systems: “fast thinking” (one system) and “slow thinking” (another system). Their argument is that the rapid recall of timetable facts by system 1 provides the necessary input and conceptual thinking space for the other slower, more intensive system, resulting in more efficient use of cognitive resources.

The spectrum of approaches to learning schedules ranges from processes at one end of the scale to conceptual understandings at the other, on which there is no real consensus in the education sector.

#### What Times What Equals What

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