# What Equals 16

What Equals 16 – Adam Boddison does not work for, consult with, own stock in, or receive funding from any company or organization that benefits from this article, and discloses no relevant relationships other than their academic appointment.

British Chancellor George Osborne recently refused to answer a simple timeline question posed by seven-year-old schoolboy Samuel Reddings. Osborne was asked 7×8 questions, but he refused, saying that he “made it a rule in life not to answer.” As Osborne studied maths up to A-level, his reluctance seems to have been more about confidence than ability.

## What Equals 16

Unfortunately, it is socially acceptable for well-educated adults to openly comment on their lack of confidence in their math abilities. Conversely, it is socially unacceptable for literate adults to openly say they can’t write. One wonders how the chancellor would have answered a simple spelling question.

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Teachers have several strategies to increase students’ confidence in timetables. The use of songs, catchy songs, and tricks in the classroom is becoming widespread. Many young people are taught to do the table finger trick 9 times or say “I ate, I ate, so I’m sick on the floor” to remember that 8×8=64.

In the same interview, Osborne admitted that he is a fan of American musician Pharrell Williams. But if he’s just a fan of Steps 5678, he might be more convinced that 56=7×8. Such strategies can be helpful when children lack the confidence or developmental readiness to understand timelines.

In 2012, the then schools minister, Nick Gibb, said: “External learning timetables should be a core part of primary education for all pupils”. Some teachers believe that the only way for children to achieve this is for children to learn the timetable by rote learning, often by imitating their own learning experiences. However, there is a public perception that spoken language teaching is archaic and boring, which means that some teachers use rote learning behind closed doors (not when inspectors are present, for example).

There is concern that while children who learn abstractly can reproduce correct answers on tests, they may not be able to apply their skills in other contexts. But this was challenged by the Israeli-American psychologist Daniel Kahneman, who describes two systems: “fast thinking” (the first system) and “slow thinking” (the second system). His argument is that rapid recall of temporal events using System 1 provides the necessary input and conceptual thinking space for the slower and deeper Second System, resulting in more efficient use of overall cognitive resources.

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The range of approaches to learning timetables ranges from procedural at one end of the scale to conceptual understanding at the other, with no clear consensus in the education sector on the best methodology. The debate centers on whether knowledge of times tables should be used as a means to access the wider curriculum or as mathematical concepts in their own right.

For example, many people own a DVD player and can use it to play DVDs with considerable confidence and skill, but very few have a full conceptual understanding of how and why a DVD player works. This should not be taken as a special problem, because the DVD player is only a tool – a process to achieve the desired result of DVD playback.

Some conclude that this is comparable to study time tables. In the beginning it is good to learn the processes and then over time it becomes more important to develop a conceptual understanding.

However, a growing number of children in schools are asking why we need to learn times tables when calculators and smartphones are so readily available. It’s a reasonable argument, but the irony is that the increasing availability of technology makes knowing timelines even more important. Politicians argue that blind faith in calculator results can lead to over-reliance on technology and stunted cognitive instincts. Calculators are now banned from maths exams for most 11-year-olds.

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Children need to feel the correctness of the answers given by the calculators and how the numbers fit into the number system. Such reasoning requires confidence, a willingness to take mathematical risks, and the ability to develop conceptual understanding while learning from mistakes.

Both children and adults need to be confident in their abilities to get the correct answer to 7×8. Celebrities, politicians and other role models should lead by example.

Write an article and join a growing community of over 167,500 academics and researchers from 4,665 institutions. 8 by 8 is equal to 16. 16 is 1 decimal and 6 units. Write the number 6 in the first column between the equal sign. Because we have more than that, we have.

Презентация на тему: “8 one plus 8 one, 16 one. 16 1 ten and 6 one. Write the number 6 between the equals in one column. Because we have a lot of tens, we have.”— Transcript of the presentation:

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2 8 one plus 8 one 16 one. 16 is 1 tens and 6 ones. Write the number 6 in the first column between the equal sign. Since we have a lot of tens, we write 1 tens in the tens column above the equality. 6 decimals plus 5 decimals plus 1 decimal equals 12 decimals. 12 decimals 1 hundred 2 decimals. Write 2 decimals in the decimals column between equals. Since we don’t have hundreds, we write 100 in the hundreds column between the equals sign 1 6 8 + 5 8 1 2 1 2 6 .

3 2 one plus 9 one, 11 one. 11 – 1 ten and 1 one. Write the number 1 in the first column between the equal sign. Since we have a lot of tens, we write 1 tens in the tens column above the equality. 8 decimals plus 8 decimals plus 1 decimal equals 17 decimals. 17 decimals 1 hundred 7 decimals. Write the 7 decimals in the tens column between the pairs. Since we have a lot of hundreds, we write 1 percent in the hundreds column above the equal sign. 6 8 2 + 5 8 9 1 7 1 1

4 2 one plus 9 one 11 one. 11 – 1 ten and 1 one. Write the number 1 in the first column between the equal sign. Since we have a lot of tens, we write 1 tens in the tens column above the equality. 8 decimals plus 8 decimals plus 1 decimal equals 17 decimals. 17 decimals 1 hundred 7 decimals. Write the 7 decimals in the tens column between the pairs. Since we have a lot of hundreds, we write 1 percent in the hundreds column above the equal sign. 6 hundred plus 5 hundred plus 1 hundred 12 hundred. 1 thousand and 2 hundreds of 12 hundred. Since we don’t have thousands, we can write 1 thousand and 2 hundreds in the thousands and hundreds columns between the equal sign. 1 6 1 8 2 + 5 8 9 7 1 1 2

5 + 400 + 100 + 20 + 60 + 8 + 1 682 1082 1182 1202 1262 1270 1271 682 + 589 = 682 + 600 = 1282 1282 – 1171 – 8 = 2

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6 I don’t have enough to reduce 8 units from 7. So I can add ten without changing the difference between the two numbers. I add 10 to 10 to the top number. And I add 10 to the bottom number as 10. 17 units minus 8 units equals 9 units. We write 9 in the first column between the equal sign. 9 1 1 1 2 7 – 5 8

7 Subtracting 8 from 7 is not enough for me. So I can add ten without changing the difference between the two numbers. I add 10 to 10 to the top number. And I add 10 to the bottom number as 10. 17 units minus 8 units equals 9 units. We write 9 in the first column between the equal sign. There are not enough tens to reduce 2 tens to 6 tens. So I can add 10 decimal places to both numbers without changing the difference between them. I add 10 decimals to the top number as 10 decimals. And I add 10 tens to 1 hundred to the bottom number. 12 decimal minus 5 decimal 7 decimal. We write 7 decimals in the tens column between equals. 9 1 1 1 2 7 – 5 8 7 1 1

8 I don’t have enough to subtract 8 units from 7. So I can add ten to both numbers without changing the difference

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