“Bảng cửu chương” của Ấn Độ được tính từ 1 đến 19 (có lẽ là “Bảng thập cửu chương” thì đúng hơn). Nhưng các bạn có biết người Ấn Độ ghi nhớ các con số từ 11 đến 19 như thế nào không ?
Ở bài này, Dattenhay.vn xin giới thiệu “Bảng thập cửu chương” của Ấn Độ, các bạn đừng bỏ lỡ, bởi vì nó quả thực kỳ thú!
Chúng ta hãy thử tính đáp án của phép nhân sau: 13 x 12 = ?
Ta gọi số thứ nhất (13) là số bị nhân, số thứ hai (12) là số nhân. Người Ấn Độ tính phép nhân này như sau:
Bước 1: Lấy số bị nhân 13 cộng với số hàng đơn vị của số nhân là 2: 13+2=15.
Bước 2: Lấy đáp án ở bước thứ nhất nhân với 10 (cũng có nghĩa là sau con số đáp án thêm số 0 vào): 15x10=150.
Bước 3: Lấy số hàng đơn vị của số bị nhân là 3 nhân với số hàng đơn vị của số nhân là 2:3x2=6.
Bước 4: Lấy kết quả ở Bước 2 cộng với kết quả ở Bước 3 sẽ ra đáp án cuối cùng: (13+2)10 + 6 = 156.
Với cách làm như vậy, chỉ cần để ý một chút là chúng ta có thể nhanh chóng tính ra đáp án của các phép tính từ 11x11 đến 19x19 rồi đấy.
Chúng ta hãy thử làm thêm các phép tính sau xem sao:
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14x13= ?
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16x17= ?
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19x19= ?
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Bước 1
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14+3=17
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16+7=23
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19+9=28
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Bước 2
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17x10=170
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23x10=230
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28x10=280
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Bước 3
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4x3=12
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6x7=42
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9x9=81
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Bước 4
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170+12=182
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230+42=272
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280+81=361
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Đây là phép tính nhẩm đơn giản, chủ yếu là dạy cho học sinh cấp 1. Còn các bậc phụ huynh thì ngoài việc biết cách nhân nhẩm nhanh này ra thì cũng nên hiểu thêm một chút về nguyên lý của nó. Dưới đây là sơ đồ biểu diễn cách tính độc đáo này thông qua hình học phẳng.
Vẽ một hình chữ nhật có chiều dài 13 và chiều rộng 12 (không cần tính đến đơn vị đo, chỉ cần tỷ lệ tương đối là được). Men theo các cạnh của hình chữ nhật vẽ hình vuông với độ dài các cạnh là 10. Như hình vẽ biểu thị, khi chúng ta chuyển hình chữ nhật bị bôi xanh sang vị trí mới (theo hình mũi tên) thì hình chữ nhật ban đầu với kích thước 13 x 12 sẽ biến thành một hình vẽ mới có hai phần: một hình chữ nhật lớn có kích thước 15 x 10 và một hình chữ nhật nhỏ có kích thước 3 x 2. Như vậy, diện tích hình vẽ mới là bằng tổng diện tích của hai hình chữ nhật lớn nhỏ.
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/6S+FK/X6gArjLL9nD4eaZ46n8U23gLwZb+Jrr/AF2rx6JbJfy/d+9OE8w/dXqf4R6CuzoqJ04TtzJO3c6cPjcRh1JUKkocys7Nq67O268mFFFFWcwV/MN/wVn/AOVkr9oj/sBaN/6ZtEr+nmv5hv8AgrP/AMrJX7RH/YC0b/0zaJX1nAv/ACP8L/jX5M+Q4/8A+Sexf+D9Uc5RRRX9gH8ZBXk/7cX/ACa54o/7dP8A0rhr1ivJ/wBuL/k1zxR/26f+lcNeFxT/AMiXGf8AXqp/6Qz6DhT/AJHeD/6+0/8A0tH9Ov8AwSd/5RZfs0/9kq8L/wDpota9/rwD/gk7/wAosv2af+yVeF//AE0Wte/1/GB/bgUUV81ftk/8FFJP2Z9fuPD/AIT+F3xA+LfiaxtRd6hb+HtPmkstIVhujW6uUjk8p3X5goRiFwxwGXPNi8ZRw1N1azsvm/uSu38j28g4dzDO8YsBllPnqPW14xSXeUpOMYq7SvJpXaW7R9K0V83/APBPL/gpp4L/AOCiPh7WX0Gw1PQNf8OGI6jpV/tdkjkB2SxyL8skZZWXorAryoDKW+kKeExlHFUlXw8lKL2aFxDw9mWRZhUyvN6LpV6dlKMt1dJra6aaaaabTTumeAf8FYv+UWX7S3/ZKvFH/pouq/ll/Y91r4+2n7Ofh2PwV+038YPh74ZX7T9j8P6Jr+o2thYf6VN5nlxw3cca75N8h2oMtIxOSST/AFNf8FYv+UWX7S3/AGSrxR/6aLqv5iv2Hf8Ak1zwv/29/wDpXNX6X4a5Hgc1zOph8fDngqbkldrVSir3i09m/I/HvE/P8flOVU8Tl9Tkm6ii3aL0cZu1pJrdLzOn/wCEj/an/wCjzv2gP/Cq1f8A+T6P+Ej/AGp/+jzv2gP/AAqtX/8Ak+uxor9u/wCIacN/9A3/AJPU/wDkz8J/4ijxP/0Ff+SU/wD5A47/AISP9qf/AKPO/aA/8KrV/wD5Po/4SP8Aan/6PO/aA/8ACq1f/wCT67Gij/iGnDf/AEDf+T1P/kw/4ijxP/0Ff+SU/wD5A47/AISP9qf/AKPO/aA/8KrV/wD5Po/4SP8Aan/6PO/aA/8ACq1f/wCT67Gij/iGnDf/AEDf+T1P/kw/4ijxP/0Ff+SU/wD5A47/AISP9qf/AKPO/aA/8KrV/wD5Po/4SP8Aan/6PO/aA/8ACq1f/wCT67Gij/iGnDf/AEDf+T1P/kw/4ijxP/0Ff+SU/wD5A47/AISP9qf/AKPO/aA/8KrV/wD5Po/4SP8Aan/6PO/aA/8ACq1f/wCT67Gij/iGnDf/AEDf+T1P/kw/4ijxP/0Ff+SU/wD5A47/AISP9qf/AKPO/aA/8KrV/wD5Po/4SP8Aan/6PO/aA/8ACq1f/wCT67Gij/iGnDf/AEDf+T1P/kw/4ijxP/0Ff+SU/wD5A47/AISP9qf/AKPO/aA/8KrV/wD5Po/4SP8Aan/6PO/aA/8ACq1f/wCT67Gij/iGnDf/AEDf+T1P/kw/4ijxP/0Ff+SU/wD5A47/AISP9qf/AKPO/aA/8KrV/wD5Po/4SP8Aan/6PO/aA/8ACq1f/wCT67Gij/iGnDf/AEDf+T1P/kw/4ijxP/0Ff+SU/wD5A47/AISP9qf/AKPO/aA/8KrV/wD5Po/4SP8Aan/6PO/aA/8ACq1f/wCT67Gij/iGnDf/AEDf+T1P/kw/4ijxP/0Ff+SU/wD5A47/AISP9qf/AKPO/aA/8KrV/wD5Po/4SP8Aan/6PO/aA/8ACq1f/wCT67Gij/iGnDf/AEDf+T1P/kw/4ijxP/0Ff+SU/wD5A47/AISP9qf/AKPO/aA/8KrV/wD5Po/4SP8Aan/6PO/aA/8ACq1f/wCT67Gij/iGnDf/AEDf+T1P/kw/4ijxP/0Ff+SU/wD5A47/AISP9qf/AKPO/aA/8KrV/wD5Po/4SP8Aan/6PO/aA/8ACq1f/wCT67Gij/iGnDf/AEDf+T1P/kw/4ijxP/0Ff+SU/wD5A47/AISP9qf/AKPO/aA/8KrV/wD5Pr7b/wCCK37C3jv9pi4+KF54a+Ofi34a+JLNtMm8T65pkVw1941u5jek3d7JHdwvLKJEmfdK0rFrmQ5BLFvlWv1C/wCDZD/j6+On+/oX89Sr5ri/hzLchyqrjMrpKFT3Vd3n9qK2m5Lr2P2fwd4yzfM6mN+v1efkhFx92Cs3NJ7RXTueqf8ADnj45/8AR63xY/796h/8s6P+HPHxz/6PW+LH/fvUP/lnX6DUV+K/61Zl/NH/AMF0/wD5E/aP7WxPdf8AgMf8j8+f+HPHxz/6PW+LH/fvUP8A5Z0f8OePjn/0et8WP+/eof8Ayzr9BqKP9asy/mj/AOC6f/yIf2tie6/8Bj/kfnz/AMOePjn/ANHrfFj/AL96h/8ALOj/AIc8fHP/AKPW+LH/AH71D/5Z1+g1FH+tWZfzR/8ABdP/AORD+1sT3X/gMf8AI/GP/gr/AP8ABJH4reH/APgnX8Q7zxL+1d8QvGuiw/2b9p0bU7a8ltbzOp2gXesmoOp2OVcZU8oOhwR+mP8AwTV8N/8ACG/8E5vgBo/n/af7J+G/h2z87Zs83y9Mt03bcnGcZxk4z1Ned/8ABcH/AJRefE//ALhX/p2sq9Y/YM/5Ma+DH/Yi6J/6b4K0zGrLF5bDHV7Op7Rwuko+6oxaVopLdvW1+l7JDxM3Ww0a9T4uZq9ktEk9lZbt+Z6vRRRXzJ5gV81f8FYvGq+Fv2PtSsTIEl8Q6ha2CDu22Tz2/DEJ/P3r6Vr87P8Agsv8UP8AhI/ib4U8E2bmZtHtmvbmNOSZp2CxoR/eCJke0tfCeJeaLA8OYmV9ZrkXm56P/wAlu/kfdeG2WPG8RYaNtIPnfkoar8bL5nuP/BInwefDn7JS37IQ2v6vc3gYjllXZAPwzC35mvqKuQ+AHw2X4P8AwS8LeGQqq+jabDbzbejTbQZW/GQsfxrr697hjLXl+UYbBS3hCKfrbX8bnhcT5ksfm2Jxkdpzk16X0/CwUUUV7p4QUUUUAFFFFABRRRQB4B/wVH/YY/4eUfsJ+Ovgp/wlP/CF/wDCafYP+Jz/AGb/AGj9j+y6hbXv+o82Lfu+z7P9YuN+7nG0/nh4T/4NmP2kvAXhXTNC0L/gpN8cNF0TRbSKw0/T7Cx1S2tLC3iQJFDFEmthI40RVVUUAKAAAAK/Y6igD8gf+IcT9qf/AKSc/tAf9+dX/wDl5R/xDiftT/8ASTn9oD/vzq//AMvK/X6igD8gf+IcT9qf/pJz+0B/351f/wCXlH/EOJ+1P/0k5/aA/wC/Or//AC8r9fqKAPyB/wCIcT9qf/pJz+0B/wB+dX/+XlH/ABDiftT/APSTn9oD/vzq/wD8vK/X6igD8gf+IcT9qf8A6Sc/tAf9+dX/APl5R/xDiftT/wDSTn9oD/vzq/8A8vK/X6igD8gf+IcT9qf/AKSc/tAf9+dX/wDl5R/xDiftT/8ASTn9oD/vzq//AMvK/X6igD8gf+IcT9qf/pJz+0B/351f/wCXlH/EOJ+1P/0k5/aA/wC/Or//AC8r9fqKAPyB/wCIcT9qf/pJz+0B/wB+dX/+XlH/ABDiftT/APSTn9oD/vzq/wD8vK/X6igD8gf+IcT9qf8A6Sc/tAf9+dX/APl5R/xDiftT/wDSTn9oD/vzq/8A8vK/X6igD8gf+IcT9qf/AKSc/tAf9+dX/wDl5R/xDiftT/8ASTn9oD/vzq//AMvK/X6igD8gf+IcT9qf/pJz+0B/351f/wCXlH/EOJ+1P/0k5/aA/wC/Or//AC8r9fqKAPyB/wCIcT9qf/pJz+0B/wB+dX/+XlH/ABDiftT/APSTn9oD/vzq/wD8vK/X6igD8gf+IcT9qf8A6Sc/tAf9+dX/APl5R/xDiftT/wDSTn9oD/vzq/8A8vK/X6vLf2q/2qtO/ZZ8H2d7L4f8U+M9d1eZoNK8PeG9Pe+1LUmUAyMsa/djjUgu54GVHLMqnKvXhRg6lR2SO/LMsxWY4qGCwUHOpN2SX37uySSu220kk22kj80/+IcT9qf/AKSc/tAf9+dX/wDl5R/xDiftT/8ASTn9oD/vzq//AMvK+q/2R/8Ags9oH7Qn7RI+FHjDwB4q+Fnjm5eSO0stXzIsrqnmLDJujjkhleL5wrx7TjAckru+06wwOY4fGU3Uw0uZJ2e6s10admn6nr8VcH5xw3i44LOqDpTlFTjrGSlF3tKMouUZRdnrFtaH4Ufsqf8ABLT4g6D/AMFQfiN8Mz+0b4ym+J3hzwul5q/xU+yXK694mt3GmyJaXD/bTOY0W4t0Ae5kGLKLCgBQn2j/AMOePjn/ANHrfFj/AL96h/8ALOj9nb/lYo+PX/Yi2v8A6I0Kv0Gr9DzXOsXg1Qo4dxUfZU38EHq4q7u4t/icuLx1Wj7OFOyXJF/DF9PNH58/8OePjn/0et8WP+/eof8Ayzo/4c8fHP8A6PW+LH/fvUP/AJZ1+g1FeV/rVmX80f8AwXT/APkTl/tbE91/4DH/ACPz5/4c8fHP/o9b4sf9+9Q/+WdH/Dnj45/9HrfFj/v3qH/yzr9BqKP9asy/mj/4Lp//ACIf2tie6/8AAY/5H58/8OePjn/0et8WP+/eof8Ayzr88dO/4ItfFv4q/wDBbD4w+HPD37X3xG8DeNrHwva3l/4206zvRqur24t9JAtJXTUo5TH+8h4aVh/o0fy8Db/QpX58/s7f8rFHx6/7EW1/9EaFXZhswrZlQxEMZaShTc42jGNpKUUneKTekno7ryukbU8RPE06ka1nyxutEtbpdEujemx4P/xDiftT/wDSTn9oD/vzq/8A8vKP+IcT9qf/AKSc/tAf9+dX/wDl5X6/UV8ieOfkD/xDiftT/wDSTn9oD/vzq/8A8vK5/wCKX/BrZ8ffjj4Ev/C3jb/gon8YPGHhnVPL+2aRrek6jqFhd+XIssfmQTa00b7ZERxuBwyKRyAa/Z6igDgP2TvgZ/wy/wDssfDT4Z/2p/bn/Cu/Cul+GP7S+zfZf7Q+xWcVt5/lb38vf5W7ZvbbuxubGT39FFABVWz0qz0Q3c0FvbWpu5Tc3LogTzZNqqZHI6ttVRk84UelWq/OX/gr9/wVw8PfA/xFD8J9Et7nxNNO4HjNNN1QWEkdoVO7T0ulSQwyy/KJGVCyRFlUpI6vH52a5nh8BQeIxDslt5vt1f3LY+04D4HzfizNY5Pk9NzlJXla1oxWrk22o9kuZpOTSurl7/gjl+zF5v7SXxz+Pwt/I0Hxz4g1TT/CDLxHeabJqLzyXCAHBjZo4FQ4/wCWb44PP6GV8Df8Ez/+CtN1+3h8arXwDoPwzg+H3h7wro0uo3EkOrDUInhj8u3htVX7NEIhumVwQSSIcAY3V981w8NSwjwK+py5o3d3Zq8m7t2dna7svQ+o8bqefw4pqf6x0fY1uSCjT54zcKUY8lNOUG4uTjFSlZ6uTdley8A/4Kxf8osv2lv+yVeKP/TRdV/MV+w7/wAmueF/+3v/ANK5q/p1/wCCsX/KLL9pb/slXij/ANNF1X8xX7Dv/Jrnhf8A7e//AErmr948HP8AkdVf+vUv/S4H8i+NX/Ikpf8AX2P/AKRUPWKKKK/pM/mEKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAr9Qv+DZD/AI+vjp/v6F/PUq/L2v1C/wCDZD/j6+On+/oX89Sr868Uv+RBV9Y/+lxP6A8B/wCLmH/XuH/paP1aooor+WD98CiiigAooooA+UP+C4P/ACi8+J//AHCv/TtZV6x+wZ/yY18GP+xF0T/03wV5P/wXB/5RefE//uFf+nayr1j9gz/kxr4Mf9iLon/pvgr6Kf8AyIof9fpf+kQPRl/uEf8AG/8A0lHq9FFFfOnnFHxR4msfBnhu/wBX1O5S007TLd7q5mfhYo0UszH6AGvzO/ZG0C7/AG1v2/7zxhqsTvp1hePr9yrjKxpGwW1gz04PlDHdY2969h/4K8/tRx6J4ag+GOkXOb7U9l3rTIeYYAQ0UJI6M7AOR/dVez163/wTc/Zsb9nz9n62n1CDy/EXivZqV/lcPChX9zAf9xCSQejSOK/H87qf6x8U0Mppa0MG/aVX0c/sx7abfOa6H69k0P8AV3hetmtTSvi17Omuqh9qXfXf5QfU+g6KKK/YD8hCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAqs2j2j6umoNbQG/iha3W48seasbMrMgbrtLKpx0yBVmvmP/AIKf/wDBRnRf2AfgvLcxSWt/4916J4vD+luQ/wA+CPtMyAhvIQ4zgjccKCMkjlxuLo4WjLEV3aMdX/Xfse9w1w/mWe5nRynKabnWrPlil57tvpFK7k3okm2eG/G79mZf2tf+C6XhfXLGESeHvg1oGmX/AIiu4jhY9TjuLm6s7ckEfvSHt3K8/u0OeCAf0Or8iP2P/wDguA+oax4c+FvhP4T3trr/AI61uK0ufEl94pGo3k99eTqs2ozxiyRZXBcvsBSNVRVUKihR+u9eHw1isHiI1q+FlzOcuaTs0k3sldK9kt++vWx+q+N2R8SZRVy7LM+o+yp0KKpUYucJOUIP3qj5JSUeecnZN3UUou/LzP8APn9nb/lYo+PX/Yi2v/ojQq/Qavz5/Z2/5WKPj1/2Itr/AOiNCr9Bq/SOI/4lD/rzS/8ASEfjuZfFT/wR/IKKKK+dPOCiiigAr8+f2dv+Vij49f8AYi2v/ojQq/Qavz5/Z2/5WKPj1/2Itr/6I0Kvosh/h4v/AK8y/wDS4Ho4D4a3+B/nE/QaiiivnTzgooooAKKKKACiiigAooooA8A/4Kxf8osv2lv+yVeKP/TRdV/MV+w7/wAmueF/+3v/ANK5q/q1/ax+Bn/DUH7LHxL+Gf8Aan9h/wDCxPCuqeGP7S+zfav7P+22ctt5/lb08zZ5u7ZvXdtxuXOR+UHwt/4NbPj78DvAlh4W8Ff8FE/jB4P8M6X5n2PSNE0nUdPsLTzJGlk8uCHWljTdI7udoGWdieSTX1vB3FH9g42WM9l7Tmi425uXdxd72l/LtbqfIca8Kf6wYGGD9r7PlmpX5ebZSVrXj/NvfpsfANFfo9/xDiftT/8ASTn9oD/vzq//AMvKP+IcT9qf/pJz+0B/351f/wCXlfpP/Ea/+oL/AMqf/cz8w/4gb/1G/wDlL/7ofnDRX6Pf8Q4n7U//AEk5/aA/786v/wDLyj/iHE/an/6Sc/tAf9+dX/8Al5R/xGv/AKgv/Kn/ANzD/iBv/Ub/AOUv/uh+cNFfo9/xDiftT/8ASTn9oD/vzq//AMvKP+IcT9qf/pJz+0B/351f/wCXlH/Ea/8AqC/8qf8A3MP+IG/9Rv8A5S/+6H5w0V+j3/EOJ+1P/wBJOf2gP+/Or/8Ay8o/4hxP2p/+knP7QH/fnV//AJeUf8Rr/wCoL/yp/wDcw/4gb/1G/wDlL/7ofnDRX6Pf8Q4n7U//AEk5/aA/786v/wDLyj/iHE/an/6Sc/tAf9+dX/8Al5R/xGv/AKgv/Kn/ANzD/iBv/Ub/AOUv/uh+cNFfo9/xDiftT/8ASTn9oD/vzq//AMvKP+IcT9qf/pJz+0B/351f/wCXlH/Ea/8AqC/8qf8A3MP+IG/9Rv8A5S/+6H5w0V+j3/EOJ+1P/wBJOf2gP+/Or/8Ay8o/4hxP2p/+knP7QH/fnV//AJeUf8Rr/wCoL/yp/wDcw/4gb/1G/wDlL/7ofnDRX6Pf8Q4n7U//AEk5/aA/786v/wDLyj/iHE/an/6Sc/tAf9+dX/8Al5R/xGv/AKgv/Kn/ANzD/iBv/Ub/AOUv/uh+cNFfo9/xDiftT/8ASTn9oD/vzq//AMvK8J/aW/4JyftHfsZ+KrrRPEP7bv7T/jFNZ0zdpWrxa/quj21rcbvmYL/aVx55X5QUZo8Bjxyrjxs++kThMnwjxuNwbUE0tJt7u3Sn/XrZHsZF9HDF5vi1gsFjU5tN6wS2V+tT+vS7Pleivuv4Ef8ABDz9oX9or4eWniTw5/wVD+P89rP8k0LxasJ7KUAbopF/t35WGfoQQQSCDXZ/8Q4n7U//AEk5/aA/786v/wDLyvSw3jrSxNKNehhVKEldNVbpp9V+7POxPgJVw9WVCvi3GcXZp0rNNdH+8Pzhor9Hv+IcT9qf/pJz+0B/351f/wCXlH/EOJ+1P/0k5/aA/wC/Or//AC8rf/iNf/UF/wCVP/uZh/xA3/qN/wDKX/3Q/OGiv0e/4hxP2p/+knP7QH/fnV//AJeUf8Q4n7U//STn9oD/AL86v/8ALyj/AIjX/wBQX/lT/wC5h/xA3/qN/wDKX/3Q/OGv1C/4NkP+Pr46f7+hfz1Kub/4hxP2p/8ApJz+0B/351f/AOXlbf7MP/BuH8Yv2atd8Xapb/tw/EvUNT8aTxXWpXcek31rPdzI0zGSZxqzNK7NO5LMc5LHnca8fPfEajnuEll1el7BSt7/ADOaVmnqlBPW1tL79j9F8PeBIcO1MQ6mJ51Wio35OXl5Zc19JSbvtsfrHRX58/8ADnj45/8AR63xY/796h/8s6P+HPHxz/6PW+LH/fvUP/lnXwf9lZb/ANBsf/AKn/yJ+l/VcN/z/X/gMv8AI/Qaivz5/wCHPHxz/wCj1vix/wB+9Q/+WdH/AA54+Of/AEet8WP+/eof/LOj+yst/wCg2P8A4BU/+RD6rhv+f6/8Bl/kfoNRX58/8OePjn/0et8WP+/eof8Ayzo/4c8fHP8A6PW+LH/fvUP/AJZ0f2Vlv/QbH/wCp/8AIh9Vw3/P9f8AgMv8j1f/AILg/wDKLz4n/wDcK/8ATtZV6x+wZ/yY18GP+xF0T/03wV8deOP+CHfxW+J3he60PxL+178QvEOi32z7Tp+p2F5d2txsdXXfFJqRVtrqrDI4Kg9QK+8fgN8MP+FI/A3wX4L+3f2p/wAIhoVjov2zyfI+1/ZrdIfN2bm2btm7bubGcZPWtMxng6WWwweHrKpL2jk7RkrJxivtJdh4mVGGGjRpz5nzN7NdEuq8jq68x/ay/ae0j9lb4V3Gu6gUudRuMwaXYbsPez44HqEXgs3YcdSoO38efjx4e/Z0+HV34k8R3QhtoBsggUgzXspB2xRr3Y4+gAJOACa/N/QdF8ef8FT/ANpFry98yw0KxKrPIgLW2h2m4kRpnh5n592bJOFX5fxjjfjCeXqOWZYvaYytpCK15b/al2S6X00u9Ez63grhGGYOWZ5m/Z4OjrOT05rfZj3b6211stWjo/8Agn3+zzqv7XHx81H4leNVl1DSNNvTeTyTr8mp3xO5IgOhjj4YqOAAi4wcV+mFYnw3+HWkfCbwRpvh3QbNLHStKhEMES9cdSzH+JmOSSeSSTW3Xp8F8LQyPAewk+erN81SXWUnvrvZbL5vds83jPimeeY/20Vy0oLlpx6RivJaXe7+S2SCiiivrj5EKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooA/Pn9nb/lYo+PX/Yi2v8A6I0Kv0Gr4a/aX/4I/wDiv4zftfeLfi74P+PXiH4Yan4rgtrWWHR9LmSeOGK2t4TG1xFews6O1skhUqADt67Qa57/AIc8fHP/AKPW+LH/AH71D/5Z19jjoZbjVRqPFqDjThFpwm7OMUnqo23PZrxw1ZQk6qTUYpq0t0vQ/Qaivz5/4c8fHP8A6PW+LH/fvUP/AJZ0f8OePjn/ANHrfFj/AL96h/8ALOuD+yst/wCg2P8A4BU/+RMPquG/5/r/AMBl/kfoNRX58/8ADnj45/8AR63xY/796h/8s6P+HPHxz/6PW+LH/fvUP/lnR/ZWW/8AQbH/AMAqf/Ih9Vw3/P8AX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Diện tích hình chữ nhật lớn là 15 x 10 = 150 --- Tương ứng với Bước 1 và Bước 2.
Diện tích hình chữ nhật nhỏ là 3 x 2 = 6 --- Tương ứng với Bước 3.
Diện tích hình vẽ mới là 150 + 6 = 156 --- Tương ứng với Bước 4.
Cách tính phép nhân này còn có một kiểu khác có tính chất tổng quát như sau:
Bước 1: Tính tích của cả số hàng chục của số nhân và số bị nhân. Nói ra thì dài dòng, thực chất ở đây là 10 x 10 = 100.
Bước 2: Tính tổng của các số hàng đơn vị rồi nhân với 10.
Bước 3: Các số hàng đơn vị nhân với nhau.
Bước 4: Cộng kết quả của cả 3 bước lại sẽ ra đáp án cuối cùng.
Trở lại ví dụ đầu tiên, chúng ta tính lại phép tính: 13 x 12 = ?
Bước 1: 10 x 10 = 100 (bạn đừng có làm phép nhân 1 x 1 đấy!).
Bước 2: (3 + 2) x 10 = 50.
Bước 3: 3 x 2 = 6.
Bước 4: 100 + 50 + 6 = 156.
Dưới đây là 3 ví dụ nữa:
|
15x17= ?
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14x18= ?
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19x13= ?
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Bước 1
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10 x 10 = 100
|
10 x 10 = 100
|
10 x 10 = 100
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Bước 2
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(5+7) x 10 = 120
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(4+8) x 10=120
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(9+3) x 10= 120
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Bước 3
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5 x 7 = 35
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4 x 8=32
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9 x 3= 27
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Bước 4
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100+120+35=255
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100+120+32=252
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100+120+21=247
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Nguyên lý của phương pháp này như sau:
Vẽ hình chữ nhật có kích thước 15 x 17 thành bốn phần A, B, C, D như hình dưới đây. Diện tích của bài toán chính là tổng diện tích của bốn phần này.
![](data:image/jpeg;base64,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Diện tích hình vuông A là 10 x 10 = 100 --- Tương ứng với Bước 1.
Tổng diện tích hình chữ nhật B và C là (5+7)x10 = 120 --- Tương ứng với Bước 2.
Diện tích của hình chữ nhật D là 5 x 7 = 35 --- Tương ứng với Bước 3.
Diện tích của cả hình chữ nhật lớn là 100+120+35 = 255 --- Tương ứng với Bước 4.
Nói là làm 4 bước xem ra có vẻ lâu, nhưng thực ra chia nhỏ các phép tính và tính nhẩm trong đầu cũng rất nhanh. Nhìn lướt qua là đã tính được 3 bước đầu rồi, chỉ có phép cộng cuối cùng (tùy theo phép tính) thì có lẽ hơi lâu một chút xíu. Nếu thực hành quen rồi thì thời gian cho mỗi phép tính trong phạm vi nói trên có lẽ không quá 10 giây. Quả thực là rất thú vị phải không các bạn?
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