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Long Division Method
                                                                                        Remember
            We have learnt how to  divide  by equal  grouping  and
            sharing, and by repeated subtraction.                                   Long division method
                                                                                     helps to divide larger
            Now let’s learn how to divide  larger  numbers using                       numbers easily.
            another method called long division method.

              •  The number to be divided is the dividend.
              •  The number by which we divide is the divisor.

              •  The answer we get is the quotient.

            Look at the given example to understand how to divide using this method.
            Divide 21 by 7.

            Write the numbers as shown. Then use the                                       3    ←  Quotient
            multiplication table of 7 to find the quotient. As   Divisor →                     ←  Dividend
                                                                                    7   21
            7 × 3 = 21, so 3 is the quotient. Write 21 below the                       –  21
            dividend and subtract.
            So, 21 ÷ 7 = 3.                                                                 0






                      Exercise 5.5



              1.  Fill in the boxes.

                    (a)  Dividend = 18, Divisor = 2, Quotient = 9 →            ÷      =


                   (b)  Dividend = 36, Divisor = 6, Quotient = 6 →             ÷      =


                    (c)  64 ÷ 8 =       → Dividend =         , Divisor =     , Quotient =


                   (d)  21 ÷ 3 =        →               = 21, Divisor =      , Quotient =

                    (e)  45 ÷ 9 =       →               = 45,              = 9, Quotient =


              2.  Divide and find the quotient.




                    (a)    2   14          (b)    5   25           (c)    6   42          (d)    8   24


                             –                      –                       –                      –





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