Web777 = 3 × 7 × 37. 1147 = 31 × 37. Common prime factors of 777 and 1147 = 37. Therefore, HCF (777, 1147) = 37. HCF of 777 and 1147 by Long Division Method. To find the HCF, we have to divide (777, 1147) by the prime factors. The HCF of 777 and 1147 is the divisor we obtain when the remainder is zero. No further division can be done. WebAug 13, 2015 · If the HCF and LCM of two numbers are 17 and 102 respectively and the HCF and LCM of two other numbers are 68 and 476 respectively then find the sum of the …
HCF of 37, 17 using Euclid
WebSteps to find GCF. Find the prime factorization of 17. 17 = 17. Find the prime factorization of 37. 37 = 37. To find the GCF, multiply all the prime factors common to both numbers: Therefore, GCF = 1. MathStep (Works offline) Download our mobile app and learn how to find GCF of upto four numbers in your own time: WebHCF of 777 and 1147 = 37; HCF of 17 and 19 = 1; HCF of 5 and 10 Examples. Example 1: Find the HCF of 5 and 10, if their LCM is 10. Solution: ∵ LCM × HCF = 5 × 10 ⇒ HCF(5, 10) = (5 × 10)/10 = 5 Therefore, the highest common factor of 5 and 10 is 5. Example 2: The product of two numbers is 50. If their HCF is 5, what is their LCM? golden age home health llc
HCF and LCM Calculator
WebThe Highest Common Factor (HCF) of two numbers is the highest possible number which divides both the numbers completely. The highest common factor (HCF) is also called … WebApr 6, 2024 · HCF of 17, 32, 37, 973 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 17, 32, 37, 973 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 … WebHCF of 1517 and 902 is the largest possible number that divides 1517 and 902 exactly without any remainder. The factors of 1517 and 902 are 1, 37, 41, 1517 and 1, 2, 11, 22, 41, 82, 451, 902 respectively. There are 3 commonly used methods to find the HCF of 1517 and 902 - Euclidean algorithm, long division, and prime factorization. hcs blog