Suppose you are asked to evaluate a quotient like 923/462. You have several options.
You could choose 900 and 500 as compatible numbers for the two given numbers and then your estimated quotient would be 900/500 = 1.8.
Or
You could choose 920 and 460 as the compatible numbers for them and then your estimated quotient would be 920/460 = 2.0.
So the question is essentially, what compatible numbers did you pick and using them, what was the quotient.
There is no correct answer to picking compatible numbers. Any estimation is a trade-off between simplicity and accuracy.
Incidentally, a more accurate answer is 1.9978 (approx), but even that is not perfect!
(x + y)/20
If you mean 81/3 then the quotient is 27
1/2
You cannot write the quotient itself as an equation, but you can express a division operation and use an equation to express that the result of this operation (the quotient) is a specific value. For example, 16/8 =2.
You could write it as 5555555555555/1.
3.8667
Write down four pairs of numbers with a quotient of 12.1.) 12 divided by 12.) 24 divided by 23.) 60 divided by 54.) 36 divided by 3
(x + y)/20
you write the multiples of a number and pick the two closest ones
If you mean 81/3 then the quotient is 27
1/2
You cannot write the quotient itself as an equation, but you can express a division operation and use an equation to express that the result of this operation (the quotient) is a specific value. For example, 16/8 =2.
To convert a decimal number to binary, you divide the decimal number by 2 and write down the remainder. Then, divide the quotient by 2 and write down the remainder again. Repeat this process until the quotient is 0. The binary number is the remainders read in reverse order.
You could write it as 5555555555555/1.
555 / 12: quotient = 46, remainder = 3
x/17
18/x