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RATIONAL NUMBERS
UNDERSTANDING RATIONAL NUMBERS
ADDING RATIONAL NUMBERS WITH COMMON
DENOMINATORS
   To add rational numbers that have a common
    denominator, we add the numerators, but we do not
    add the denominators.
ADDING RATIONAL NUMBERS WITH DIFFERENT
DENOMINATORS
   To add rational numbers with different
    denominators, first we equalize the denominators
    by enlarging each rational number by the lowest
    common denominator (LCD). Then we add the
    numerators.
SUBTRACTING RATIONAL NUMBERS WITH
COMMON DENOMINATORS
   Subtraction is the inverse operation of addition. To
    subtract rational numbers that have a common
    denominator, we subtract the numerator, but we do not
    subtract the denominators.
SUBTRACTING RATIONAL NUMBERS WITH
DIFFERENT DENOMINATORS
   To subtract rational numbers with different denominators,
    first equalize the denominators and then subtract the
    numerators.
MULTIPLYING RATIONAL NUMBERS
 Multiplying Two Rational Numbers
 To multiply two rational numbers, we multiply the
  numerators to get the new numerator and multiply
  the denominators to get the new denominator
 For example:
 Multiplying a Rational Number by a Whole
  Number
 To find the product of a whole number and a
  rational number, first write the whole number as an
  improper fraction, and then multiply. This is the
  same as multiplying the numerator of the fraction by
  whole number .
 Multiplying Mixed Numbers
 When we multiply two mixed numbers, first we
  express each mixed number as an improper
  fraction, then we find the product.
DIVISION IN RATIONAL NUMBERS

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Rational numbers

  • 3. ADDING RATIONAL NUMBERS WITH COMMON DENOMINATORS  To add rational numbers that have a common denominator, we add the numerators, but we do not add the denominators.
  • 4. ADDING RATIONAL NUMBERS WITH DIFFERENT DENOMINATORS  To add rational numbers with different denominators, first we equalize the denominators by enlarging each rational number by the lowest common denominator (LCD). Then we add the numerators.
  • 5. SUBTRACTING RATIONAL NUMBERS WITH COMMON DENOMINATORS  Subtraction is the inverse operation of addition. To subtract rational numbers that have a common denominator, we subtract the numerator, but we do not subtract the denominators.
  • 6. SUBTRACTING RATIONAL NUMBERS WITH DIFFERENT DENOMINATORS  To subtract rational numbers with different denominators, first equalize the denominators and then subtract the numerators.
  • 7. MULTIPLYING RATIONAL NUMBERS  Multiplying Two Rational Numbers  To multiply two rational numbers, we multiply the numerators to get the new numerator and multiply the denominators to get the new denominator  For example:
  • 8.  Multiplying a Rational Number by a Whole Number  To find the product of a whole number and a rational number, first write the whole number as an improper fraction, and then multiply. This is the same as multiplying the numerator of the fraction by whole number .
  • 9.  Multiplying Mixed Numbers  When we multiply two mixed numbers, first we express each mixed number as an improper fraction, then we find the product.