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, it is a decimal that can be represented as the fraction 1/4 but can never be written as n integer.
No, you cannot write any irrational number as a fraction.
Let the recurring decimal be represented by 'n' Then 100n - n = 99n 100 x 0.7474764.... = 74.747474.... Then subtract the original decimal figure. 74.747474..... - 0.747474.....= 74.0000 = 99n Therefore n = 74/99
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.
The point at which two lines meet to form an angle is called the vertex. In geometry, the vertex is the common endpoint of the two rays that form the angle. It is a fundamental concept in understanding angles and their measurements. The vertex is crucial in determining the type and size of an angle.
Well honey, let me break it down for you. The fraction 7/6 is an improper fraction, meaning the numerator is greater than the denominator. When you divide 7 by 6, you get 1 with a remainder of 1. So, it's not a terminating decimal, nor is it a repeating decimal. It's just a sassy little fraction that doesn't conform to your decimal rules.
Its 'Square Root'. Remember 'roots; of numbers can be expressed in different ways. (2)/ ; Surd form x^(1/2) ; index form ( as a fraction) x^(0.5) ; index form ( as a decimal). For 'nth' roots (n) / ; surd form x^(1/n) ; Fraction form x^(0.***) ; decimal form .
If decimal number has n digits after the decimal point then the numerator of the fraction is the decimal number without the decimal point and the denominator is 1 followed by n zeros. That is the fractional representation of the decimal number. You may need to simplify. For example, 27.356 : there are three digits after the decimal point so n = 3. Therefore the fraction is 27356/1000 which can be simplified to 6839/250. Or 0.00076 : there are 5 digits after the decimal point so n = 5. Therefore the fraction is 76/100000 which can be simplified to 19/25000.
decimal fraction of 13 = 130/10 The de nomi nator should be i n the power of 10.
Any fraction of the form n/n, where n is a non-zero integer.
Any fraction of the form (3*n)/(7*n) where n is a non-zero integer is an equivalent fraction.
Yes. Supposing the decimal terminates after n digits following the decimal point. Then consider the fraction whose numerator is the integer formed from the decimal by removing the decimal point. The denominator is 10n or 1 followed by n 0s. This fraction is equivalent to the terminating decimal.
any fraction with the form (n)/(n+1) as long as n>2
I suppose it will always be unknown.
A decimal fraction is preceded by a period. A common fraction shows a numerator above the fraction line and the denominator below the fraction line, which represents a division statement.In other words, a fraction says "I represent n parts of a whole divided into d parts, where n is the numerator and d is the denominator." To convert a fraction to a decimal, divide the numerator (the number above the line) by the denominator (the number below the line).Example: to convert 1/3 to a decimal, divide 1 by 3. The answer will 0.3333 etc.
-1.46 is a fraction. It is a fraction in decimal form rather than in the form of a ratio. However, that does not stop it being a fraction. Its rational equivalent is -146/100 which can be simplified. But simplification means that you lose information about the precision of the fraction.