The set of integers | |
Operations with integers I | |
1. Sets of numbers | |
Natural numbers. The set N. |
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The concept
of number is understood as the expression of a value, the quantification
of a magnitude. |
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N={0, 1, 2, 3, 4, 5, 6, ... ... ...} But how can we express height, depth, wealth, debts, profits, economic loss, temperature in numbers? |
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Integers | |
Sometimes
we need to express values that are below the value considered as a starting
point or value zero. |
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Writing of an integer. The set Z. | |
There
are two parts in the written expression of an integer: the sign and
the absolute value. |
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Z={... ... ... -7, -6, -5, -4, -3, -2, -1, 0, +1, +2, +3, +4, +5, +6, ... ... ...} |
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The
set of integers is infinite both in negative and in positive direction. |
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There
are other wider sets of numbers. Probably you also know decimal and rational numbers. But there are also other numbers you will study for the next academic years. They appeared to express values that couldn't be written using the numbers known until then. The wider sets of numbers include the previous sets inside them. |
2. Graphical representation of integers. | |
Integers
are represented by means of dots on a straight line, but before that,
we must set the position of dot 0 and the length of the segment unit,
which will be placed on the line consecutively depending on the value
of the number. Positive numbers are placed on the right and negative numbers
on the left. |
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Put the following
dots on the line. |
3. Ordering of integers. | |
Drag the numbers into the right order, from lowest to highest. |
Eduardo Barbero Corral | ||
Spanish Ministry of Education. Year 2007 | ||
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