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Get Them Off Their Fingers And Into Math
Move on to Wisdom
Mastering 45 addends is an important step on the way to doing basic math. Adding is easy, if the content is understood. 5 + 7 is the same as 7 + 5 and when 7 and 5 are added together it always goes to 2 … so 17 + 5 and 15 + 7 are easy and students can also see that 37 + 5 is basically the same. problem as a number problem with ten “only six seasons.” You’d be surprised at the number of students who don’t get the idea easily. They will come up with 21 or 23 instead of 22 when adding 15 + 7. They can also use the simple “need ten” algorithm to make it easier: 7 using 3 from 5 to make one ten and two, OR 5 use 5 from 7 to make one ten and two. However it is 12, and the best way to do it is the way the student likes the most.
This method allows students to get off their fingers by doing “ten and some more” when adding two numbers. As it turns out there are only 45 possible combinations… once students understand this simple “want to be ten” algorithm the addition becomes easier and they can solve large problems between them personal. Then it just comes down to practice and repeat. Use a variety of problems to practice this skill and teach other ideas at the same time so that the practice does not become a mind-numbing math practice that may discourage students. do math.
Using their fingers is a step on the way to learn more facts, unfortunately many students stay away from this step into adulthood. For kinesthetic learners using fingers and hands is important: so they learn, and you have to help them go through this: manipulatives are a good way to change them to “make their heads.” For young people the use of fingers and hands is just natural… you can see the kinesthetic students because they will rely on their fingers more and more slowly from them. This does not mean that they are “slower” or less capable than those who learn to see or listen, they understand the content faster or faster than those who have other subjects. We also find that when it comes to sports and other activities that require hand-to-hand coordination (like arts and crafts) they often do well. Use your fingers very well! AND you need to get through that stage if you’re going to speed up the extra and complete skills. The speed of addition makes the simple knowledge of division a bonus. Maybe they like math, why not they are fun and easy?
A lot of speed reading involves using the finger to guide the eyes on the page, some use this to start, and then put it on another subject this is the main part of the course . More understanding leads to more learning, and when reading hand and eye are connected. The point is you want to encourage students to move through these steps when it comes to math NOT to fail or skip steps all together. Some students won’t use their fingers when doing brain interviews… for those who use their fingers later it will become a hat. Counting quickly makes math easier, because every number counts; However, don’t compromise the math. Mathematics is the use of numbers and logical thinking to solve problems and show numerical accuracy.
Addition and subtraction as well as multiplication are just quick calculations. They are the first steps to understanding mathematics, and they must be understood in order to succeed. The use of fingerprints can cause loss of accuracy as well, most children (and adults) leave out one sometimes even two.
Practice with additional words, build walls and towers, play what’s under the glass, simple story problems and worksheets with pictures to give students the experience that they need to change from fingers to symbols to be able to do it “in their head.” Drawing rectangles and other math concepts as well as drawing the objects they use, helps students recognize symbols and see what they do. It also adds variety, and helps students (and teachers) see that you’re using the same skills from math, which is why you often see me using third-person math. and four forces to express additional and balanced truths.
The fact is that if you take the idea far enough they can leave the characters as it were and do everything in their head if needed, without paper or pencil. This is perfectly illustrated by a five-year-old child who can do trinomials in his head because he can see figures when he hears words like x^2 + 3x +2, he can see and tell your side. Or if you show him the side (x+3)(x+2) he can show you all the rectangles not because he sees symbols but because he sees PICTURES. Also he is “cementing” his addends and multiplication facts into his memory. How much easier is it to see 6 take 4 out of 7 to make 13 when presented with a problem like x = 6 + 7 than doing math? It is also very easy to find 6 + x = 13 or x + 7 = 13, especially if you give them a simple algorithm to solve the content as “required ten.” He also got a lot of positive support because people think he’s a little genius who inspires kids to do more. Don’t underestimate the power of simple praise.
When they learn some basic concepts and understand what symbols mean math becomes easy and fun. Being able to see what you are doing makes all the difference, it also makes it easier to commit to memory because the mind works in images not symbols, so remember 45 the addition and multiplication words are easier because the mind can store more images. easier characters. Then when it comes back, a picture or symbol or words can be easily retrieved from the place that we call long-term memory.
Have you ever known someone who remembers phone numbers by drawing a symbol on their head? They may even point to the numbers and move their index finger through the imaginary door in the air as they memorize the number. This is a kinesthetic view that stores long numbers. The brain works with images and this makes it easier to get information out. How much easier is it to add two numbers together than to read seven to ten numbers? Especially if you have a way to find them if you forget?
A simple exercise: ask the student to draw a picture of a cow. Then ask if they see a COW or a picture of a cow? Ask what color it is? This lets you know that they don’t see the signs. The problem is with math most students have nothing to explain whether it is algebra or simple addition. The “trick” if there is one is to get the information into the long term memory so that it can be easily recalled and it is pretty evident that the characters, that is alphabet and numbersis a difficult way to get information available.
Manipulatives are the perfect bridge to get information available. After all, it never lets that is the problem it is retrieval.
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