WebHCF of 13, 14, 17, 19 is 1 the largest number which exactly divides all the numbers i.e. where the remainder is zero. Let us get into the working of this example. Consider we have numbers 13, 14, 17, 19 and we need to find the HCF of these numbers. To do so, we need to choose the largest integer first and then as per Euclid's Division Lemma a ... WebOct 10, 2024 · The given numbers are 13 and 17. To do : We have to find the LCM and HCF of the given numbers. Solution : 13,17. 13 and 17 are prime numbers. Therefore, there …
Least Common Multiple of 13 and 17 - LCMGCF.com
WebSolution: Step 1: To find HCF of 20 and 12, write each number as a product of prime factors. 20 = 2 × 2 × 5 = 2 2 × 5. 12 = 2 × 2 × 3 = 2 2 × 3. Step 2: Multiply all the common prime factors with the lowest degree. Here we have only 2 as a common prime factor with the lowest power of 2. HCF of 20 and 12 = 2 2 = 4. WebGreatest common factor (GCF) of 13 and 17 is 1. GCF (13,17) = 1 We will now calculate the prime factors of 13 and 17, than find the greatest common factor (greatest common … blue shark west helena ar
Problems on H.C.F and L.C.M – Aptitude Questions and Answers
WebJul 20, 2024 · Factors of 13 are 1 × 13 Factors of 17 are 1 × 17 HCF of 13 and 17 = 1 LCM of 13 and 17 = 221 Product of 13 and 17 = 13 × 17 = 221 Thus LCM of co-prime numbers = Product of the numbers. Example 4. … WebThe HCF of 17, 23, and 29 is 1. ∴ The highest number that divides 17, 23, and 29 is 1. Example 2: Calculate the HCF of 17, 23, and 29 using LCM of the given numbers. Solution: Prime factorization of 17, 23 and 29 is given as, 17 = 17 23 = 23 29 = 29 LCM (17, 23) = 391, LCM (23, 29) = 667, LCM (29, 17) = 493, LCM (17, 23, 29) = 11339 WebSo, follow the step by step explanation & check the answer for HCF(13,4). Here 13 is greater than 4. Now, consider the largest number as 'a' from the given number ie., 13 and 4 satisfy Euclid's division lemma statement a = bq + r where 0 ≤ r < b . Step 1: Since 13 > 4, we apply the division lemma to 13 and 4, to get. 13 = 4 x 3 + 1 bluesharmonica.com/hohner