find largest number which divides 280 3393 and 532 leaving remainder as 3, 5 and 7 respectively
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Answer:
As per the given data in the question :
1. We will at first subtract the remainders from the numbers
280 – 3 = 277
3393 – 5 = 3388
532 – 7 = 525
2. Now, we will find the factors of the 277, 3388 & 525 by prime factorization method
277 = 277 * 1 ….. [ since 277 is a prime number ]
3388 = 2 * 2 * 7 * 11 * 11 * 1
525 = 5 * 5 * 3 * 7 * 1
3. The H.C.F. of (277, 3388 & 525) = 1
However on dividing the numbers given in the question i.e., 280, 3393 & 523 by 1, will not leave any remainder.
Hence, as per the data given in the question there is no such number which satisfies the given condition.
hukam0685:
but don't you think,1 don't left any remainder while dividing some one
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