If you add two zeroes to the divisor but still have a remainder, add zeroes to the dividend. Adding zeroes to the divisor will not help.
multply the answer by the divisor then add the remainder
you add the divisor with the dividend then subtract your answer wiith your remainder
no. The remainder should be less than the divisor. If you get a remainder of 5 and did not make any other mistake, add one to the quotient and the remainder will be 1.
To check an answer quotient with a remainder, you can use the formula: ( \text{Dividend} = (\text{Quotient} \times \text{Divisor}) + \text{Remainder} ). Multiply the quotient by the divisor, then add the remainder to that product. If the resulting value equals the original dividend, your answer is correct. This method confirms that both the quotient and the remainder are accurate.
To find the number, multiply the divisor and quotient, then add the remainder. 9 (divisor) times 6 is 54. 54 plus 7 is 61. The number is 61.
Adding zeros is not a solution. No matter how many zeros you add, the answer will still be zero.
To check the answer to a division question, multply the divisor (the number that is being divided into the dividend) and the quotient (the answer). If there is a remainder, add the remainder to the answer. If the number matches the dividend, your answer to the division problem is correct.
To convert a remainder into a fraction, you can simply place the remainder over the divisor. For example, if you have a remainder of 2 when dividing 7 by 3, you can express it as 2/3. To convert the remainder into a decimal, divide the remainder by the divisor. In the same example, dividing 2 by 3 would give you 0.666... or 0.67 when rounded to two decimal places.
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The decimal for the fraction 200 over 3 is 66.666666... (repeating). To convert a fraction to a decimal, you divide the numerator (200) by the denominator (3). The division results in a quotient of 66 with a remainder of 2. Since the remainder is less than the divisor, you add a decimal point and zeros after the decimal to continue the division process, resulting in an infinite repeating decimal of 66.666666...
Because it saves a lot of time and you don't have to switch anything or add any zeros. Even though I am a fifth grader, I know these stuff.
You count the number of digits past the decimal and add two plus the number of digits right of the decimal) to determine the number of zeros in the divisor. example. 52% is .52 (2 + 0 number of digits, or 75/100). 75.25% is .7525 (2 + 2 + 4, so 7525/10000, which equals .7525) 5.725% is (2 + 3) = 5 zeros in the divisor. 5725/100000 = .05725