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المقادير الكاملة
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المقادير الكاملة

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Questions and Answers

الأعداد الصحيحة هي أعداد تحتوي على كسور.

False

نتيجة جمع zwei أعداد صحيحة دائمًا عدد صحيح.

True

الأعداد الصحيحة ليست-commutative تحت الضرب.

False

قسمة عدد صحيح على آخر دائمًا عدد صحيح.

<p>False</p> Signup and view all the answers

الأعداد الصحيحة هي أعداد سالبة فقط.

<p>False</p> Signup and view all the answers

الأعداد الصحيحة تستخدم فقط في العمليات الحسابية اليومية.

<p>False</p> Signup and view all the answers

Study Notes

Whole Numbers

Definition

  • Whole numbers are non-negative integers, including 0.
  • They are also known as non-negative integers or counting numbers.

Properties

  • Whole numbers are closed under addition and multiplication, meaning that the result of adding or multiplying two whole numbers is always a whole number.
  • Whole numbers are commutative under addition and multiplication, meaning that the order of the numbers does not change the result.
  • Whole numbers are associative under addition and multiplication, meaning that the order in which we perform operations does not change the result.

Examples

  • Examples of whole numbers include: 0, 1, 2, 3,...
  • Examples of numbers that are not whole numbers include: -1, 1/2, 3.14,...

Operations

  • Addition: The result of adding two whole numbers is always a whole number.
  • Subtraction: The result of subtracting one whole number from another is not always a whole number.
  • Multiplication: The result of multiplying two whole numbers is always a whole number.
  • Division: The result of dividing one whole number by another is not always a whole number.

Applications

  • Whole numbers are used in counting and basic arithmetic operations.
  • They are used in everyday life to count objects, people, and quantities.
  • They are used in mathematics to build more complex number systems, such as integers and rational numbers.

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تعرف على المقادير الكاملة، خواصها، أمثلتها، والعمليات الارithmetic التي يمكن إجراؤها عليها، بالإضافة إلى تطبيقاتها في الحياة اليومية والرياضيات.

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