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What is the largest number that divides 1110 and 382 leaving a remainder of 5?

1


What is the largest number that divides into 42 and 48 without leaving a rimainder?

The number is six.


What is the greatest no which divides 1675 and 2037 leaving a remainder 6 and 5 respectively?

There is no such number. 1675 - 6 = 1669 which is a prime. As a result, the only number that can divide it is 1 and 1669 itself. However, 1 not only divides 1669 but it also divides 1675. That is, 1 does not leave a remainder of 6 when dividing 1675.


What is the largest number that divides into 26 and 37 with leaving a remainder of 4 each case?

966 is the smallest thats all i know


The largest positive integer that will divide 430 and 398 leaving remainder 5 and 8 respectively?

430/17=25r5 398/17=23r7


Which is the largest number which divides 280 and 1245 leaving remainder 4 and 3?

GCF(280-4, 1245-3) = GCF(276, 1242) = 138


Why is 9 the greatest common factor of 36 and 81?

9 is the largest integer that can divide into both 36 and 81 evenly with no remainder.


Can be divided by another number without leaving a reminder?

They are factors of that number


What is the GCF of m and n?

The GCF (Greatest Common Factor) of m and n is the largest positive integer that divides both m and n without leaving a remainder.


What is the H C F of2128 and 42?

The highest common factor (HCF) of 2128 and 42 is 2, as it is the largest number that divides both 2128 and 42 without leaving a remainder.


Find the greatest number which divides 285 and 1249 leaving remainders 9 and 7 respectively?

138. What is required is the largest number n such that: 285 = jn + 9 1249 = kn + 7 So subtract the required remainders and then find the hcf of the results: 285 - 9 = 276 1249 - 7 = 1242 Find hcf of 276 and 1242: 1242 / 276 = 4 r 138 276 / 138 = 2 r 0 hcf of 276 and 1242 is 138. Thus 138 is the largest number to divide 285 with a remainder of 9 and divides 1249 with a remainder of 7.


How do you find the greatest number which divides 319 572 and 1329 leaving remainder 4 5 and 6 respectively?

To find the greatest number that divides 319, 572, and 1329 while leaving remainders of 4, 5, and 6 respectively, we need to use the Chinese Remainder Theorem. First, find the least common multiple of the three given divisors (4, 5, and 6), which is 60. Then, apply the Chinese Remainder Theorem to find the number that satisfies the given conditions. The solution will be the number that is congruent to 4 modulo 4, 5 modulo 5, and 6 modulo 6.