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What is one ninth written as a decimal?
One ninth written as a decimal is 0.1111, with the 1 repeating indefinitely. This is because when you divide 1 by 9, the result is a recurring decimal where the digit 1 repeats infinitely.
What are repeating decimals?
When you convert a fraction to a decimal sometimes the decimal repeats forever. For example 1/3 as a decimal = 0.333333333.... (or 0.3 "recurring"). Another example is 1/7=0.142857142857.... (or 0.142857 recurring).
What is the bar notation of 0.7777?
The bar notation of 0.7777 is written as 0.7 with a bar over the digit 7, indicating that the digit 7 repeats infinitely. This can be represented as 0.7¯, where the bar extends over the 7 to show that it repeats indefinitely. In mathematical notation, this is equivalent to the fraction 7/9, as the repeating decimal 0.7777 can be expressed as 7 divided by 9.
What is the 37th digit for pi?
The 37th digit is 4The 37th digit after the decimal point is 1.The 37th digit is 4The 37th digit after the decimal point is 1.The 37th digit is 4The 37th digit after the decimal point is 1.The 37th digit is 4The 37th digit after the decimal point is 1.
What is the greatest 3 digit decimal less than 1?
It depends on what you mean by three digit decimal. If you mean three digits after the decimal, then it's 0.999. However, if you mean three digits in the number, then it's 0.99.
A decimal number in which a digit or group of digits repeats without end?
a decimal in which a digit or group of digits repeats without end
What is 608 divided by 24?
25.3333
What is one ninth written as a decimal?
One ninth written as a decimal is 0.1111, with the 1 repeating indefinitely. This is because when you divide 1 by 9, the result is a recurring decimal where the digit 1 repeats infinitely.
12 times what equals 58?
4.83333333 (the digit 3 repeats indefinitely).
What is a decimal in which a digit or a group of digits repeats without end?
It is a repeating decimal.
How do you write the fraction 2 3rd as a decimal?
__ .6 would be the proper way (a bar written over the 6, which means that digit repeats indefinitely). For common calculations, people may round to a certain number of decimal places. In that case you would have 0.67 or 0.6667 where the last digit is 7 because that digit gets rounded up.
Is 1.33333 terminating decimal?
No, 1.33333 is not a terminating decimal. A terminating decimal is a decimal number that ends, or terminates, such as 0.75. In the case of 1.33333, the digit 3 repeats indefinitely, indicating that it is a repeating decimal rather than a terminating one.
What is the rate in miles per hour of a plane that travels 478 in 3 hours?
159.3333 mph (the digit 3 repeats indefinitely)
What is the 2012th digital after the decimal in the decimal expansion of 881?
It is 0. As is every digit after the decimal point.
What does repeated decimal mean?
A repeated decimal is a decimal representation of a number in which, following a finite string of digits, the decimal digits settles into a string which repeats itself again and again - forever. For example, 111.11/77 = 1.44298701298701... The repeating pattern 298701 appears after the first three digits of the decimal representation.
How do you determine if a decimal is rational or not?
A decimal is a rational number if it ever ends, or if it repeats the same single digit or set of digits forever.
What is meaning of repeating decimals?
If I understand your question, you want to know the meaning of the phrase "repeating decimal". It just means an infinite decimal expansion (a decimal with infinitely many digits) in which, from some point on, the same digit or group of digits just keeps repeating forever. Every rational number (fraction) has a decimal that either terminates (in which case it can be considered to be a repeating decimal in which the digit 0 keeps repeating; 1/2 = 0.5 = 0.5000000000...) or repeats. An irrational number has a decimal expansion that never repeats. For example, 1/3 = 0.33333333333...; 1/7 = 0.142857142857142857...; 1/30 = 0.03333333333.... and is often represented with a line above the repeating number
