跳到主要内容
Microsoft
|
Math Solver
求解
练习
玩
主题
算术
平均值
模式
最大公因数
最小公倍数
操作顺序
分数
带分数
素因数分解
指数
激进分子
代数
合并喜欢的条款
变量求解
因子
展开
评估分数
线性方程组
二次方程
不等式
方程组
矩阵
三角学
简化
评价
图表
解方程
微积分
衍生物
积分
限制
代数输入
三角输入
微积分输入
矩阵输入
求解
练习
玩
主题
算术
平均值
模式
最大公因数
最小公倍数
操作顺序
分数
带分数
素因数分解
指数
激进分子
代数
合并喜欢的条款
变量求解
因子
展开
评估分数
线性方程组
二次方程
不等式
方程组
矩阵
三角学
简化
评价
图表
解方程
微积分
衍生物
积分
限制
代数输入
三角输入
微积分输入
矩阵输入
基本
代数
三角学
微积分
统计
矩阵
字符
求值
2^{2}\times 5^{2}\times 7\times 11
测验
Algebra
5 道与此类似的题目:
factor(7700)
来自 Web 搜索的类似问题
factor9.12
https://www.tiger-algebra.com/drill/factor9.12/
(912/100) Final result : 228 ——— = 9.12000 25 Reformatting the input : Changes made to your input should not affect the solution: (1): "9.12" was replaced by "(912/100)". Step by step solution : ...
findlcm.5,4,2
https://www.tiger-algebra.com/drill/findlcm.5,4,2/
Error - Decimal point not allowed here lcm(5,4,2) LCM(5,4,2) Least Common Multiple is : 20 Calculate Least Common Multiple for : 5, 4 and 2 Factorize of the ...
The number of ordered triples (a, b, c) of positive integers which satisfy the simultaneous equations ab + bc = 44, ac + bc = 33
https://math.stackexchange.com/q/664860
Your solution is correct. Noe that a=1,b-c=11 and a=11, b-c=1 both lead to a+b=12+c. Then 33=ac+bc=(12+c)c indeed has no solution. [There's an alomost-soution: c=-1 gives -33; so I wonder ...
Determinant using factor theorem
https://math.stackexchange.com/q/2660747
Your attempt is fine. And all the further explanations you need are already given by user348749 in How to solve this determinant I could just rephrase this here: Since for x+y+z=0, all three ...
Cannot find length of repeating block in decimal expansion for \frac{17}{78}
https://math.stackexchange.com/questions/802448/cannot-find-length-of-repeating-block-in-decimal-expansion-for-frac1778
Note that the period for a prime p is a factor of \varphi (p)=p-1 but need not be equal to it. This is because 10^{p-1} \equiv 1 \mod p. The period is the least n for which p|(10^n-1). If ...
Find the vertices of the polytope
https://math.stackexchange.com/questions/295533/find-the-vertices-of-the-polytope
Write the first constraint as \sum_j a_{1j} = m, with m < n ( I am just replacing the variable x by m). Since a_{i1}+a_{i2} = 1, and a_{ij}\geq 0, we see that this is equivalent to a_{i2} = 1-a_{i1} ...
更多结果
共享
复制
已复制到剪贴板
类似问题
factor(100)
factor(42)
factor(662)
factor(330)
factor(1440)
factor(7700)
回到顶部
