WebUse Euclid's division algorithm to find the HCF of : 867 and 255 A 50 B 51 C 41 D 52 Medium Solution Verified by Toppr Correct option is B) According to the definition of … WebSo the H.C.F of 867 and 255 is 3. (iv) Given integers are 184, 230 and 276. Let us first find the HCF of 184 and 230 by Euclid lemma. Clearly, 230 > 184. So, we will apply Euclid’s division lemma to 230 and 184. 230 = 184 × 1 + 46 Remainder is 46 which is a non-zero number. Now, apply Euclid’s division lemma to 184 and 46. 184 = 46 × 4 + 0
Find HCF of 867 and 255 by Euclid
WebSince the remainder is zero and the divisor in this step is 195, therefore, the HCF of 38220 and 196 is 196. (iii) 867 and 255 867 is greater than 225 and on applying Euclid’s division lemma to 867and 225, we get 867 = (255 × 3) + 102 Since the remainder r ≠ 0, we apply the division lemma to 225 and 102 to get 255 = (102 × 2) + 51 WebInformation about The HCF of 867 and 255 isa)51b)25c)55d)35Correct answer is option 'A'. Can you explain this answer? covers all topics & solutions for Class 10 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for The HCF of 867 and 255 isa)51b)25c)55d)35Correct answer is option 'A'. max people blood group
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WebFinding HCF through Euclid's division algorithm. Ankita tries to find the highest common factor of a a and b b using Euclid's division algorithm (\text {EDA}) (EDA). In one of her steps, she divides 867 867 by 255 255. Find the highest common factor of a a and b b. WebOct 10, 2024 · (ii) To find the H.C.F. of 867 and 255, using Euclid’s division algorithm. 867 = 255 x 3 + 102. The remainder 102 ≠ 0. Again using Euclid’s division algorithm. ... Use Euclid’s division algorithm to find the HCF of 867 and 255. asked Feb 21, 2024 in Number System by ShasiRaj (62.9k points) real numbers; class-10 +9 votes. WebMar 14, 2024 · Example 1: Find the HCF of 867 and 255. 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 max pennington\u0027s auto city