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What is a division problem that has a two digit quotient that is greater than 40 but less than 50?
Oh, what a happy little question! Let's create a lovely division problem together. How about we divide 2000 by 45? This will give us a two-digit quotient that is greater than 40 but less than 50. Just imagine all those little numbers working together to create something beautiful!
What else can I help you with?
Estimating the quotient helps you place the first digit in the quotient of a division problem?
Yes, that's true.
What is the divisor and which is the dividend in the problem 7 divided by 9?
0.7778
What is the rule to get a two digit divisor a five digit dividend and a quotient of 308?
Divisor must be greater than 10000/308 ie 33 or more
How you can tell before you divide 425 by 9 that the first digit of the quotient is in the ten place?
425 is less than 100*9 = 900 so the first digit of the quotient cannot be in the hundreds (or higher) place. 425 is greater than (or equal to) 10*9 = 90 so the first digit of the quotient cannot be in the units (or lower) place. That only leaves the tens place.
How do you convert 713 to a base 5 number?
Divide 713 by 5, and the remainder in that division is the Units (50) digit. Take the quotient (without the remainder) and divide by 5. The remainder in this division is the Fives (51) digit. Continue dividing until the quotient is less tan 5 and that digit will be the leftmost digit. 713/5 = 142 and rem 3 so 50 digit = 3 142/5 = 28 and rem 2 so 51 digit = 2 28/5 = 5 and rem 3 so 52 digit = 3 5/5 = 1 and rem 0 so 53 digit = 0 and last quotient, 1 < 5 so stop with leftmost digit = 1. Then 71310 = 103235
How do you know where to place the first digit of a quotient in a division problem?
To look at the numbers in the division problem
Estimating the quotient helps you place the first digit in the quotient of a division problem?
Yes, that's true.
What are 2 digit quotients?
The quotient is the result of dividing two numbers. So a two digit quotient is simply an answer to a division problem that ends up being 2 digits. For instance, 100 divided by 10 give a two digit quotient of 10. Or 480 / 32, which gives a two digit quotient of 15.
What is the divisor and which is the dividend in the problem 7 divided by 9?
0.7778
Name the position of the first digit of the quotient 832 divided by 4?
208
What is short division in math?
Short Division in math is a calculated division in one line. It is different from Long Division which is a method of calculating over a few lines used in calculating big numbers. An example of Short Division would be: 60 / 12 = 5.
What is the rule to get a two digit divisor a five digit dividend and a quotient of 308?
Divisor must be greater than 10000/308 ie 33 or more
Enter a digit in each box to complete the division problem?
peni's
How do you know the quotient is greater than 10 before you actually divide?
Ignoring digits after the decimal point, if the number of digits in the numerator is at least two more than the number of digits in the denominator then the quotient is greater than 10.If the number of digits is only one more, then the first digit of the numerator must be greater than the first digit if the denominator. If they are the same, then the second digit of the N must be greater than the second digit of the D. If they are the same, compare the third digits and so on.Other wise, the quotient is not greater than 10.For example, you can multiply the divisor by 10 (just add a zero, if it's a whole number), and check whether the divident is greater than that, or not.
Where place should you write the first digit of the quotient 4085 and divide 61?
66.9672
How you can tell before you divide 425 by 9 that the first digit of the quotient is in the ten place?
425 is less than 100*9 = 900 so the first digit of the quotient cannot be in the hundreds (or higher) place. 425 is greater than (or equal to) 10*9 = 90 so the first digit of the quotient cannot be in the units (or lower) place. That only leaves the tens place.
How do you convert 713 to a base 5 number?
Divide 713 by 5, and the remainder in that division is the Units (50) digit. Take the quotient (without the remainder) and divide by 5. The remainder in this division is the Fives (51) digit. Continue dividing until the quotient is less tan 5 and that digit will be the leftmost digit. 713/5 = 142 and rem 3 so 50 digit = 3 142/5 = 28 and rem 2 so 51 digit = 2 28/5 = 5 and rem 3 so 52 digit = 3 5/5 = 1 and rem 0 so 53 digit = 0 and last quotient, 1 < 5 so stop with leftmost digit = 1. Then 71310 = 103235
