Page 144 - New Medley 5 Semester 1
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EXERCISE 2.3



                A.  Find the product of the following:

                     1.  35 × 100                     2.  867 × 20                     3.  5174 × 1000

                     4.  328 × 500                    5.  1034 × 800                   6.  254 × 7000


                B.  Multiply using short-cut tricks.

                     1.  76 × 5                       2.  62 × 25                      3.  236 × 50

                     4.  858 × 25                     5.  4972 × 50                    6.  1334 × 5


                C.  Find the product without performing actual multiplication.

                     1.  272 × 99                     2.  3981 × 999                   3.  54 × 9999
                     4.  4274 × 999                   5.  87 × 101                     6.  2358 × 11


                     7.  4063 × 1001                  8.  725 × 11


                D.  Multiply the following using short-cut tricks.
                     1.  35 × 35                      2.  75 × 75                      3.  55 × 55

                     4.  95 × 95                      5.  105 × 105                    6.  145 × 145

                     7.  850 × 850                    8.  115 × 115


                 E.  Find the product without actual multiplication.

                     1.  54 × 9 =                                        2.  63 × 99 =

                     3.  74 × 999 =                                      4.  82 × 11 =

                     5.  125 × 101 =                                     6.  243 × 1001 =


               Division


               Division is the inverse process of multiplication. We follow the same rule
               for dividing the large numbers as followed earlier for small numbers. We

               use a relationship called division algorithm to check whether the result is
               correct or not.


               This algorithm is as follows:


                                     Dividend = Quotient × Divisor + Remainder


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