0
Well, honey, a division problem where the quotient is larger than the dividend is technically not possible in the realm of real numbers. You see, division is all about breaking things down into smaller parts, so it's like trying to fit a big ol' watermelon into a tiny little cup - just ain't gonna happen. Stick to addition if you want to see numbers grow, sweetie.
What else can I help you with?
How many times 19 can go into 17?
The answer is 0 times with a remainder of 17. When dividing 17 by 19, the divisor is larger than the dividend, so the division cannot be completed evenly. The quotient would be 0, and the remainder would be the original dividend, which is 17 in this case.
Why is the quotient larger than the dividend in a fraction?
Because you can take a piece of an apple out of a bag of apples more times than the number of whole apples in the bag.
Why is 376.0 divided by 93's quotient bigger than 376 divided by 93.01's quotient?
It's easier to visualize with smaller numbers. 18 divided by 3 = 6 18 divided by 6 = 3 If the dividend is the same, the smaller the divisor, the larger the quotient.
What algorithm is used to calculate GCD of two integers?
There are two main methods:Euclid's methodChoose one of the numbers to be the dividend of a division and the other to be the divisor.Perform the divisionIgnore the quotient and keep the remainderIf the remainder is zero, the last divisor is the GCDReplace the dividend by the divisorReplace the divisor by the last remainderRepeat from step 2.It doesn't matter which number is the dividend and which is the divisor of the first division, but if the larger is chosen as the divisor, the first run through the steps above will swap the two over so that the larger becomes the dividend and the smaller the divisor - it is better to choose the larger as the dividend in the first place. Prime factorisationExpress the numbers in their prime factorisations in power format. Multiply the common primes to their lowest power together to get the GCD.The first is limited to two numbers, but the latter can be used to find the gcd of any number of numbers.Examples:GCD of 500 and 240:Euclid's method:500 ÷ 240 = 2 r 20 240 ÷ 20 = 6 r 0gcd = 20Prime factorisation:500 = 22 x 53 240 = 24 x 3 x 5gcd = 22 x 5 = 20
Why is the quotient larger than the dividend when dividing by a unit fraction?
Rules for dividing by a fraction are multiply by the reciprocal. The reciprocal of a unit fraction is a whole number. Multiplying by a whole number will make the answer (quotient) larger. ex unit fraction 1/a 7 divided by 1/a = 7 x a/1 = 7a .... a times larger than 7.
What is partial quotient?
A partial quotient is a method used in division to simplify the process by breaking down the dividend into manageable parts. Instead of finding the exact quotient all at once, the divisor is repeatedly subtracted from the dividend, and the number of times this is done is recorded as a partial quotient. This approach allows for a more intuitive understanding of division, especially for larger numbers, and is often used in elementary mathematics to help students grasp the concept of division. The final result combines the partial quotients to yield the complete quotient.
Why is the quotient larger than the dividend when by a unit fraction?
Because it's a fraction
When you divide would you put the first answer under the tens?
When performing division, the first answer (the quotient) is typically written above the dividend, aligned with the digit being divided. If the division involves larger numbers, the placement depends on the position of the digits involved. For example, if dividing a two-digit number by a one-digit number, the first quotient will be placed above the tens place of the dividend.
When dividing why is the quotient is always bigger than the divisor?
The quotient is not always bigger than the divisor; it depends on the relationship between the dividend and divisor. When the dividend is smaller than the divisor, the quotient will be less than one. However, when the dividend is larger than the divisor, the quotient can be greater than, equal to, or less than the divisor depending on the specific numbers involved. Thus, the statement is not universally true.
What is the quotient and remainder of 805 divided by 98483?
Quotient 0, remainder 805. Note that you will always get this pattern when you divide a smaller number by a larger one - i.e., the quotient will be zero, and the remainder will be the dividend.
Why does the remainder be greater then the divvisor?
The remainder can be greater than the divisor when the dividend is significantly larger than the divisor. In division, the remainder is the amount that is left over after dividing the dividend by the divisor. If the dividend is much larger than the divisor, it is likely that the remainder will also be larger than the divisor.
What is 9 divided by 16 step by step?
0.5625
How does the answer to each multiplication problem compare to the answer to its corresponding division problem?
The answer to a multiplication problem represents the total of adding a certain number (the multiplier) to itself a specified number of times (the multiplicand). In contrast, the answer to a division problem indicates how many times one number (the divisor) can fit into another (the dividend). Generally, multiplication yields a larger number than the corresponding division, except when dealing with 1 or 0. For example, multiplying two positive integers results in a product greater than either integer, while dividing yields a smaller quotient.
What is the quotient of 3 division by 24 is?
A quotient is the number of times a lesser number can go into a larger number. Therefore, 24 / 3 = 8 (giving 8 as the quotient).
Why is there one more zero in a dividend than in a quotient?
There are usually more zeros in dividends because it is more preferible that the larger number is in the dividends section
How many times 19 can go into 17?
The answer is 0 times with a remainder of 17. When dividing 17 by 19, the divisor is larger than the dividend, so the division cannot be completed evenly. The quotient would be 0, and the remainder would be the original dividend, which is 17 in this case.
Why is the quotient larger than the dividend in a fraction?
Because you can take a piece of an apple out of a bag of apples more times than the number of whole apples in the bag.
