It's a matter of faith. If you believe that god created repeating decimals, then you must also believe that he or she had a reason for it. The only thing less productive then questioning god's motives is expecting those questions to be answered.
Make sure that in its simplest form, the denominator for the fraction has at least one prime factor that is not 2 or 5.
A repeating decimal is a decimal number in which a digit or a sequence of digits repeats infinitely. Whether a repeating decimal is greater than a non-repeating decimal depends on the specific values of the decimals in question. In some cases, a repeating decimal can be greater than a non-repeating decimal, while in other cases, it can be less than. Comparing the magnitudes of repeating and non-repeating decimals requires careful analysis of their patterns and values.
You divide decimals like you normally would divide two numbers. Just make sure your decimals get in the right spot and your good! :)
If you can use decimals, then the smallest number would be 0.8765321. But if you can't use decimals, then it would be 10235678.
Well... you could say "you make me confused" or "you confuse me".
Make them into decimals. Make them into decimals.
You would have to round the repeating decimal to the nearest fraction, which is 63/100. It would be 1 63/100. It is in simplest form.
The root of "confusing" is "confuse." It means to make something unclear or difficult to understand.
If you have the repeating decimal 0.6666666667, the nearest decimal would be 0.6667. This is because the repeating decimal 0.6666666667 can be approximated as 0.6667 by rounding to the nearest four decimal places.
You would make sure the customer is heard by repeating what they need back to them. You would then solve their problem to the best of your ability.
Just make sure you line up the decimals
how do i make a stem and leaf plot with decimals