Number facts

2021 ◽  
pp. 50-69
Keyword(s):  
2011 ◽  
Vol 2 (2) ◽  
Author(s):  
Zetra Hainul Putra ◽  
Darmawijoyo Darmawijoyo ◽  
Ratu Ilma ◽  
Jaap Den Hertog
Keyword(s):  

Author(s):  
Mark Selikowitz

Specific difficulties have been described in a number of areas of mathematics, but difficulty in arithmetic has received the most attention. This may be because all children are required to do arithmetical calculations in the early years of school, but can choose alternative subjects later, and it probably also reflects the fact that arithmetical calculations play an important part in everyday life. Another reason may be that arithmetical difficulty following brain damage in adulthood (dyscalculia) is a well-recognized and well-studied entity. This chapter will focus on specific arithmetic difficulty in children, that is, unexplained, significant delay in arithmetic ability. Although specific arithmetic difficulty was once considered rare, there is now evidence that it is not as uncommon as was previously thought. The psychologist may obtain sufficient information about the child’s arithmetical ability from the Arithmetic section (sub-test) of the Wechsler Intelligence Scale for Children (WISC-IV). This is a commonly used intelligence test that can be used for children from 6 years to 16 years 11 months. This test does not require the child to write down the answers. The problems are timed and they relate to various arithmetical skills. Addition, subtraction, multiplication, and division can all be tested. Some problems also require memorized number facts and subtle operations, such as seeing relevant relationships at a glance. The emphasis of the test is not on mathematical knowledge as such, but on mental computations and concentration. The WISC-IV will also give the psychologist information about other abilities, which may shed light on the child’s difficulties. In the Digit Span sub-test, the child’s ability to remember numbers for a short period is tested. In the Comprehension sub-test, verbal reasoning is involved. If, for example, a child has high comprehension but low arithmetic scores, this may suggest that reasoning ability is adequate in social situations, but not in situations involving numbers. If the psychologist wants further information on arithmetic ability, there are a number of tests that specifically test mathematical skills and allow these to be compared with those of other children of the same age.


1964 ◽  
Vol 11 (5) ◽  
pp. 331-333
Author(s):  
Paul Hilaire ◽  
Walter Westphal

It may be of interest to teachers to discover that much can be learned (and perhaps taught) about our base-ten number system by considering a system having a base other than “ten”. Some of us have been teaching a long time and perhaps have forgotten how difficult the concepts of mathematics arc for the young child. To illustrate this difficulty, let the teachers be exposed to a set of number symbols they have never seen before and then try to work with them. The usual presentation of other number bases employs Hindu-Arabic numerals. This results in much difficulty because one must “unlearn” most of the number facts previously known. Children are usually uncomfortable in the presence of a statement like “4+4 = 10”, a true statement in baseeight arithmetic. The authors of this paper have developed a system of numerals which makes the transition from base-ten to another base less precipitous and perhaps more graciously understood. These numerals have had strong intuitive appeal to children. A child seems to come out of the experience with a better understanding of a number system.


1963 ◽  
Vol 10 (2) ◽  
pp. 66-67
Author(s):  
David Salsburg
Keyword(s):  

Is the sum of two odd numbers always even? Is the product of two odd numbers always odd? These are questions which can open a wide new field of enrichment for the bright primary student who quickly learns his number facts and is impatient to try something new.


1956 ◽  
Vol 3 (4) ◽  
pp. 162-164
Author(s):  
Helen K. Strueve

5-4-3-2-1; THE INDICATOR on the television screen ticks off the minutes before the arithmetic lesson begins. Then, comes the 30 seconds' warning. At this point the children in the fifth-grade classes of the participating schools1 are ready and know that the lesson will begin momentarily. And now the television teacher is presenting the lesson of the day, the next in a series of sequential developmental lessons. Every morning, Monday through Friday, a lesson is presented from 11:05 to 11:30 over WQED, Pittsburgh's educational television station. A five minute period prior to the beginning of the lesson is used by the classroom teacher as a warm-up period. This may be in the nature of a review of number facts or a recall of the skill taught in the previous day's lesson. Following the television presentation, the teacher has fifteen minutes which she devotes to supplementing or implementing the lesson of the day.


1956 ◽  
Vol 3 (3) ◽  
pp. 104-108
Author(s):  
Alice P. Thomson
Keyword(s):  
Grade 3 ◽  

At the end of grade three, it is possible to evaluate the pupil's knowledge of number facts and processes and of some understandings through written tests. However, there are some mathematical understandings that are better evaluated through observation. While children are engaging in their daily work and experiences you will find many opport unities for observation.


1975 ◽  
Vol 22 (4) ◽  
pp. 313-319
Author(s):  
Joseph B. Shapiro

Good morning, students. My name is Mr. Shapiro. I will be your mathematics teacher this year. During the course we will review the basic number facts of addition, subtraction, multiplication, and division of whole numbers. Then we will work on fractions, decimals, and percents. We will also try to ….”


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