【题目】求最小的四位正整数n,它可被9整除,其四个数字均非零且互不相同Find the smallest four-digit positive integer n wh
A five-digit number has distinct digits, and is a multiple of 13. Find the smallest possible value of this five-digit number.相关知识点: 试题来源: 解析 10257. 翻译:一个五位数的各位数字均不相同,且是13的倍数.求这个五位数的最小可能值.最小的五位数且各位数字均不相同是10234,所以答案必定不...
【题目】Find the sum of the smallest 2-digit even number and the greatest 2-digit even number .最小的两位双数加上最大的两位双数是多少? 答案 【解析】109.相关推荐 1【题目】Find the sum of the smallest 2-digit even number and the greatest 2-digit even number .最小的两位双数加上最大的...
Q2 Find the difference between the largest and smallest six digit numbers. View Solution Q3 Sum of greatest five digits number and smallest three digits number is : View Solution Q4 Sum of greatest three digit number and smallest five digit number is View Solution Q5 What is the differen...
Find the number of distinct prime factors of 100100. What is the smallest number that is evenly divisible by all counting numbers 1 through 10? Find the greatest number that exactly divides 36, 60, and 48. Is every counting number a multiple of itself?
Write the set of natural numbers greater than 16 using the most concise method. What is the smallest positive integer with exactly 15 factors? Find the smallest four-digit number that is a perfect square. Let a_n = n + 1/n + 3. Find the smallest number M such that |a_n - 1|less...
To find the greatest four-digit number that is exactly divisible by 15, 24, and 36, we can follow these steps:Step 1: Find the LCM of 15, 24, and 36 To find the least common multiple (LCM), we first need the prime factorization
Suppose that a and b are integers, and 1. Find the integer c with such that a. b. c. Let a n = n + 2 n + 4 . Find the smallest number M such that | a n 1 | (= 0.001 for n )= M . Let a n = n + 2 n + 4 . Find the smallest number M such that | a n 1...
1009 is the smallest four-digit prime number. 28² + 15² = 1009 so we get this Pythagorean triple: 559-840-1009 1009 is a palindrome or otherwise looks interesting in some other bases: It’s 838 in BASE 11 because 8(121) + 3(11) + 8(1) = 1009, ...
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