WebThe divisor at this stage will be the required HCF. Use Euclid's Division Lemma to Find the HCF of 867 and 225. As per the Euclid's Division Lemma, 'a = bq +r' , where 0 ≤ r < b. Here, a = 867 and b = 225. … WebJun 9, 2024 · Question Using Euclid's divisions algorithms find the HCF of the following numbers. a 135 and 225 b 196 and 38220 c 280 and 12 d 867 and 254 e 288 and 120 f 867 and 225 Solution :- a 135 and 225 Since, 225 > 135 we apply the Euclid's divisions lemma to 225 and 135.
Find hcf of 867 and 225 by euclids division algorithm
WebMar 15, 2024 · Given the problem, we need to find HCF of 867 and 255 using Euclid's division algorithm. Using the above steps with a = 867 and b = 255 because 867 > 255, hence a > b. Using division lemma on a = 867, we get 867 = bq + r = 255 × 3 + 102, here b = 255, q = 3, r = 102 Remainder is not zero. So, we proceed further till r = 0. WebUse Euclids division algorithm to find the HCF of: 867 and 225 Medium Solution Verified by Toppr 867 is grater than 225 867 = 225 × 3 + 192 225 = 192 × 1 + 33 192 = 33 × 5 + 27 … tss network marketing
Use Euclid
WebMar 14, 2024 · Solution: 867 and 255 are the given integers. When we compare, we see that 867 > 255. We get 867 = 225 x 3 + 192 by applying Euclid’s division lemma to 867 and 225. Because the remainder is 192, So we divide 225 by the division lemma and get the remainder. We get, 225 = 192 x 1 + 33 HCF of 867 and 225 by Long Division Method. The given numbers (867, 225) should be divided using their prime factors to obtain the HCF value. The divisor when the remainder is zero after repeated long division is the HCF of 867 and 225. No further division can be done. Hence, HCF (867, 225) = 3. See more The answer to this question is 3. In this article, the HCF of 867 and 225 is found using certain methods for your understanding. The … See more The three methods used to find the HCF of 867 and 225 are: 1. Prime Factorisation 2. Long Division method 3. Listing common factors See more Question: Calculate the HCF of 867 and 225 if the LCM is 65025. Solution: Given LCM = 65025 We know that, HCF × LCM = 867 × 225 HCF = (867 × 225)/65025 = 3 Hence, the HCF is 3. See more WebUse euclid's division algorithm to find the HCF of (i) 135 and 225(ii) 867 and 255 (iii) 1260 and 7344(iv) 2048 and 96011th April 2024_____... tss network rail