The number of factors of 36 is A6 B7 C8 D9Submit In a 3 litre mixture of water and milk, 50% is milk. How much water should be added so that the percentage of milk becomes 20%? A1.5 litre B4.5 litre C2.5 litre D
The prime factorization of a number is like its DNA: we know its exact constituents, and thus can determine every single one of its factors. For example: 36 = 2*2*3*3 That is the unique prime factorization of 36, the only way to multiply prime numbers to get a product of 36. Now,...
To find the number of ways to express 36 as a product of two factors, we can follow these steps:1. Identify the Factors of 36: We start by identifying all the factors of 36. The factors are the numbers that can divide 36 wi
1.the product of the sum of the factors and the sum of the prime factors of 36 is? 36的 因数的加和 和 所有的质因数的加和 是?2.sixty-four,1 cm while cubes were stuck together to make a large cube, the outside of structure was paint blue. the number of cubes without any paint ...
48=(2*3)*(2*2*2)so the number of different prime factors of 48 is 2 (only 2 and 3)72=2*2*2*3*3There are also two different prime factors of 72.Hope this helps.结果一 题目 the number of different prime factors of 48.和the number of different prime factors of 72 答案 48=(...
7. For an integer n > 0, let μ(n) = 0 if n has a squared prime factor, and μ(n) = (−1)Ω(n) for square-free n, where Ω(n) is the number of prime factors of n.8.A function [Math Processing Error]f...
1) A square number and a prime number have a total of 22. What are the two numbers? A: 9 and 132) Emma thinks of two prime numbers. She adds the two numbers together. Her answer is 36. Write all the possible pairs of prime numbers Emma could be thinking of. A: 3 and 33; 5...
Now, write the prime factors in the exponent form as:Prime Factor of 136 =2×2×2×17So, the factors of 136 are:1, 2, 4, 8, 17, 34, 68, and 136.Here are some important properties of the factors of the number: The factors of the number are either less than or equal to the...
In other words, \varphi(n) represents the number of residue classes (a \bmod n) with (a, n)=1. \quad Very important arithmetic functions emerge by differentiation. We begin with \qquad \begin{gathered}-\zeta^{\prime}(s)=\sum_{1}^{\infty}(\log n) n^{-s},\end{gathered} whi...
Factors of 994343 Number of distinct prime factors ω(n):2 Total number of prime factors Ω(n):2 Sum of prime factors:142056 Bases of 994343 Binary: 111100101100001001112 Hexadecimal: 0xF2C27 Base-36: LB8N Scales and comparisons How big is 994343?