From Longman Dictionary of Contemporary Englishdi‧vis‧i‧ble/dəˈvɪzəbəl/adjective[not before noun]ableto bedivided, for example by a numberOPPindivisibledivisible by6 is divisible by 3.divisible intoThe story is divisible into three parts.Examples from the Corpusdivisible•...
Divisibility tests and rules explained, defined and with examples for divisibility by 2,3,4,5,6,8,9,10, and 11.Divisibility Calculator
It also mentions that it is divisible by 7, so the number is definitely divisible by all the factors of 42. In our answer choices, the one that is not a factor of 42 is 28. We can look for counter examples. For example, letting n=13⋅14⋅15, we see that n is not divisible...
P=3×4×5=60 60÷6=10 (divisible by 6) - Example 4: Let n=4 P=4×5×6=120 120÷6=20 (divisible by 6) Final Conclusion:From the above reasoning and examples, we can conclude that the product of three consecutive numbers is indeed always divisible by 6. Show More ...
Solved Examples on Divisible Example 1: If a number is divisible by 4, can we say it is divisible by 2 as well? Solution:Yes, because 4 is divisible by 2. Example 2: The sum of the digits of a number is divisible by 9. The last two digits of the number are divisible by 4. Is...
The number 60 is divisible by 1, 2, 3, 4, 5, 6, 10, 12, 15, 20, 30, and 60. The numbers that can divide 60 (with remainder = 0) can also be called... Learn more about this topic: Finding the Prime Factorization of a Number | Meaning & Examples ...
It is also divisible by 3 which is a factor of 9. Can you say that if a number is divisible by any number m, then it will also be divisible by each of the factors of m? View Solution Give two examples of 4 digit, numbers which are divisible by 6. View Solution Can you give ...
The sequence of numbers both divisible by 6 and 9 is given... Learn more about this topic: Division Algorithm | Overview, Examples & Applications from Chapter 19/ Lesson 1 72K Learn what is division algorithm along with concepts of quotient and remainder. Understand the applications o...
Examples: 1) n = 3, x = 1, y = 3 => true because 3 is divisible by 1 and 3 2) n = 12, x = 2, y = 6 => true because 12 is divisible by 2 and 6 3) n = 100, x = 5, y = 3 => false because 100 is not divisible by 3 ...
Examples of divisible design Cayley digraphs with λ1=k or λ2=0 are given in Theorem 2.5 and Theorem 2.7. Remark 3.1 The existence of DDDs with parameters (24,7,0,2,8,3), (24,8,4,2,4,6), (24,6,2,1,3.8), (26,9,0,3,13,2) and (27,9,0,3,9,3) were all open ...