用kifilideen(矩阵、组合和分配法)方法计算两位数的基数幂

Kifilideen L. Osanyinpeju
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引用次数: 4

摘要

在数字乘法中使用的不同方法有长法(列法)乘法、网格法乘法和加法乘法。使用上述方法求解底数(自身乘以若干次的数)的幂(指数)是可怕的,令人发指的,繁琐的,耗时的,而且执行起来太长。本文利用Kifilideen (matrix, combination and distribution, MCD)方法发展了数的底数幂的计算。Kif矩阵乘法法是长乘法法(列乘法法)的简化版。矩阵法提供了一种简单、直接和系统的方法来计算重复相乘的数字的乘法
本文章由计算机程序翻译,如有差异,请以英文原文为准。
COMPUTATION OF THE POWER OF BASE OF TWO DIGITS NUMBER USING KIFILIDEEN (MATRIX, COMBINATION AND DISTRIBUTIVE (MCD)) APPROACH
The different methods used in the multiplication of numbers are long method (column method) of multiplication, grid methods and addition methods of multiplication. The utilization of the methods mentioned to solve power (index) of base number (number that multiply itself in a number of times) are horrendous, outrageous, tedious, time consuming and too long to be carried out. This study develops computation of the power of base of number using Kifilideen (matrix, combination and distributive (MCD)) approach. The Kif matrix method of multiplication is a shorter version of the long method (column method) of multiplication. The matrix method provides a straight forward, direct and systematic means of multiplication of digit number that multiply itself repetitively
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