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What is an example of terminating decimal


Terminating decimal numbers are decimals that have a finite number of decimal places. In other words, these numbers end after a fixed number of digits after the decimal point. For example, 0.87, 82.25, 9.527, 224.9803, etc.

Is 2 3 a terminating decimal?

The quotient obtained on dividing 2 by 3 will be 0.666... So, the decimal form of 2/3 is a non-terminating and recurring decimal number 0.666...

Is 0.333 a terminating?

=13 is a non-terminating but repeating number that can be written in the form of pqwhere p and q belong to the set of integers and q is not equal to 0, making it a rational number.

Is 0.75 a terminating decimal?

We find that on long division 34=0.75 which is a terminating decimal.

Is 3.14 a terminating decimal?

Pi is an irrational number, which means it cannot be represented as a simple fraction, and those numbers cannot be represented as terminating or repeating decimals. Therefore, the digits of pi go on forever in a seemingly random sequence.




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Terminating and Recurring Decimals Notes - Number - Maths GCSE pmt physicsandmathstutor com/download/Maths/GCSE/Notes/Number/g 20Terminating 20and 20Recurring 20Decimals pdf A terminating decimal is one in which the end of the numbers beyond the decimal point is easy to identify For example 3 5 or 9 125 are terminating decimals

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Terminating and Repeating Decimal riojoyce weebly com/uploads/5/6/7/5/56750751/vocab_key pdf Vocabulary: Terminating decimal - When the conversion of a fraction to decimals end with a remainder of zero For example Fraction 818 Non Terminating

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Chapter 5 section 5 - De Anza College mobile deanza edu/faculty/tsujichristie/math210/documents/Ch 205 20sec5 pdf Terminating Decimal Reduce to lowest terms Denominator – prime factorization consist of twos and/or fives Divide and there is no remainder The

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FRACTION CONVERSION ggnindia dronacharya info/IT/Downloads/SubInfo/4thSem/PPT/ComputerOrganizationArchitecture/LEC-4-CAO-FRACTION-CONVERSION pdf The decimals 0 75 and 1 2 in Example 1 are terminating decimals because the decimals comes to an end The decimal 0 333 is a repeating decimal because the



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Exploring Unit Fractions - Alan Christison - AMESA www amesa za/amesal_n25_a10 pdf simultaneously equal to zero the number of digits in the terminating decimal will be equal to the larger of or By way of example

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