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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 do you call a never ending division problem?
A never-ending division problem is called a "repeating decimal" or a "recurring decimal." This occurs when the division does not result in a whole number or a terminating decimal, but instead the decimal digits repeat in a pattern indefinitely. For example, 1 divided by 3 results in the repeating decimal 0.3333..., where the digit 3 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 0.03333333333?
0.03333333333 is a decimal representation of the fraction 1/30. It is a repeating decimal, where the digit "3" repeats indefinitely. This value is approximately equal to 3.33% when expressed as a percentage.
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 do you call a decimal wich never endsbut whose digit after the decimal point come in a predictable pattern?
A decimal that never ends but has digits after the decimal point that come in a predictable pattern is called a "repeating decimal" or "recurring decimal." An example of this is 0.333..., where the digit 3 repeats indefinitely. Another example is 0.142857..., which repeats the sequence "142857." These decimals can be expressed as fractions, such as 1/3 for 0.333... and 1/7 for 0.142857....
What is the 999th and 1001st digits of π?
The 999th digit of π after the decimal point is 3, and the 1001st digit is 5. These digits are part of the infinite non-repeating decimal expansion of π, which begins as 3.14159... and continues indefinitely.
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 is 2.3333333 in bar form?
The decimal 2.3333333, which has a repeating decimal, can be expressed in bar form as ( 2.\overline{3} ). This notation indicates that the digit 3 repeats indefinitely after the decimal point. Thus, the bar above the 3 signifies that it continues on without end.
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 does 0.5 with a line on top of it mean?
The notation ( \overline{0.5} ) signifies a repeating decimal, indicating that the digit "5" repeats indefinitely. Therefore, ( \overline{0.5} ) is equivalent to the decimal 0.555..., which can also be expressed as the fraction ( \frac{5}{9} ). This notation helps to clearly denote the repeating part of the decimal.
