57/3 = 19
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44/22 = 2 so the decimal point should be placed after the first digit (which is a 1).
The greatest common divisor (GCD) of two numbers is the largest positive integer that divides both numbers without leaving a remainder. To find the GCD of 165 and 297, you can use the Euclidean algorithm. First, divide 297 by 165 to get a quotient of 1 and a remainder of 132. Then, divide 165 by 132 to get a quotient of 1 and a remainder of 33. Finally, divide 132 by 33 to get a quotient of 4 and a remainder of 0. Since the remainder is 0, the GCD of 165 and 297 is 33.
If you are making use of long division method, the process of dividing a whole number is actually a subset of the process of dividing the decimals. While dividing both you may get a quotient with decimal places. Some exceptions to this do exist in case of whole numbers. Like when you are dividing 100 by 2, the quotient 50 has no decimal places.
To find the Highest Common Factor (HCF) of 1020 and 11594 using the division method, we first divide the larger number, 11594, by the smaller number, 1020. 11594 divided by 1020 gives a quotient of 11 with a remainder of 554. Next, we divide the divisor, 1020, by the remainder, 554. 1020 divided by 554 gives a quotient of 1 with a remainder of 466. Continuing this process, we divide 554 by 466, which gives a quotient of 1 with a remainder of 88. Finally, we divide 466 by 88, which gives a quotient of 5 with a remainder of 46. Since the remainder is not zero, we continue the process. Dividing 88 by 46 gives a quotient of 1 with a remainder of 42. Continuing, we divide 46 by 42, which gives a quotient of 1 with a remainder of 4. Finally, dividing 42 by 4 gives a quotient of 10 with a remainder of 2. Since the remainder is not zero, we continue. Dividing 4 by 2 gives a quotient of 2 with a remainder of 0. Therefore, the HCF of 1020 and 11594 is 2.