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compute1
- 组成原理课试验,实现1.加法运算2.减法运算3原码一位乘4补码一位乘5.原码加减交替除法6.补码加减交替除法-Composition Principle lesson tests, to achieve 1. Adder computing 2. Subtraction computing the original code, a 3 by 4 by 5, a complement. The original code division 6 alternating addition and su
BigInt
- 大整数(可高效计算数万位整数)四则运算的实现,采用了高效的9位并行计算。除法的实现更是采用了高效的二分试商-Large integer (which can be tens of thousands of high-performance computing-bit integer) arithmetic to achieve efficient use of parallel computing 9. The division is the adoption of a more efficie
Calculator-source-code
- 计算器源代码,能实现加法,减法,乘法,除法的运算,还有可视化的图形界面-Calculator source code
BigInteger
- C++实现了一个大整数类,包括加法,减法,乘法,除法,以及求余等功能,并对以上操作符进行了重载,经反复测试,运行结果正确-C++ implementation of a large integer categories, including addition, subtraction, multiplication, division, and remainder functions, and these operators were overloaded, after repeated tes
ch02
- 复数的加法法则 复数的加法按照以下规定的法则进行:设z1=a+bi,z2=c+di是任意两个复数, 则它们的和是 (a+bi)+(c+di)=(a+c)+(b+d)i. 两个复数的和依然是复数,它的实部是原来两个复数实部的和,它的虚部是原来两个虚部的和。 复数的加法满足交换律和结合律, 即对任意复数z1,z2,z3,有: z1+z2=z2+z1 (z1+z2)+z3=z1+(z2+z3). 编辑本段复数的乘法法则 规定复数的乘法按照以下的法则进行: 设z1
High-precision-division.Rar
- 高精度除法 High-precision division-High-precision division
mydiv
- 没有使用除法指令,来实现除法,里面有多种实现方式-No division instruction to perform division, which has a variety of ways
Desktop
- 输入两个正整数m和n,求其最大公约数和最小公倍数。利用辗除法。程序源代码:-Import two positive integer m and N, seek the greatest common divisor and the least common multiple. The use of rolling division. Program source code:
file3
- 自己创建矩阵类,可以实现矩阵加法、减法 数乘、乘法、除法等。 -Building matrix class automatically which can achieve add,subtraction,multiply between matrix and matrix
Expression-evaluation
- 输入中缀算术表达式S,S中的操作数为非负整数,只含+,-和*,/运算,也可能含有括号(),运算符的计算顺序和实际四则运算的计算顺序相同. 输出表达式S的值. 注意除法运算只取整数部分,例如1/2=0. Input 输入有多组数据. 每组数据是一个算术表达式S,S的长度不超过100. 输入的S保证合法,而且不包含多余的空格或制表符. S的操作数、中间结果和最终结果都不会超过int类型的范围,也不会出现除数为0的情况. 输入以#号结束. Output 对于每个算术表达式S,输
llj
- 大数的除法,将大数以数组的形式输入进去并且输出所得的商,可以用于欧几里德扩展算法-Division of large numbers will be entered as an array of large numbers into and outputs the quotient can be used for extended Euclidean algorithm
WindowsFormsApplication1
- 用winfrom简单实现计算器的加减乘除法-Simple addition and subtraction multiplication and division to achieve calculator