The decimal form of a fraction is either a terminating or recurring decimal.
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NO, it is a decimal that can be represented as the fraction 1/4 but can never be written as n integer.
Let n = 0.0123456789 recurring 1010n = 123456789.0123456789 recurring 1010n - n = 123456789 9999999999n = 123456789 n = 123456789/9999999999 = 0.0123456789 recurring Therefore the recurring decimal 0.0123456789 expressed as a fraction is 123456789/9999999999. Check it out on your calculator.
No, you cannot write any irrational number as a fraction.
Think of the division problem as a fraction. Simplify the fraction to its simplest form. For example, simplify 7/14 to 1/2. If the only factors of the denominator are 1, 2, and 5, then it will terminate. If the denominator has any other factors, it will repeat. For example, n/16 will always terminate for any integer n. But n/15 will never terminate for any non-zero integer n if the fraction is in its simplest form. Another method is to do the division. If you are dividing a/b (where a and b are both integers), then if it is going to terminate, it will terminate within b-1 decimal places. In other words, the repeating portion will never be longer than b-1 digits.
If you're looking for 220 percent of some number n n * 2.2 = 220 percent of n n * x.yz = xyz percent of n In other words, just shift the decimal 2 places to the left for any problem like this.