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if the denominators only prime factor is a 2 and 5 (if it has any) the decimal will terminate otherwise it wont.

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13y ago

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How can you predict whether a quotient will be terminating decimal or a repeating decimal?

If the denominator of the fraction, when written in its simplest form, has any prime factor other than 2 or 5 then it will be a repeating decimal fraction otherwise it will terminate.


What can you predict whether a quotient will be a terminating decimal or repeating decimal?

If the denominator of the fraction, when written in its simplest form, has any prime factor other than 2 or 5 then it will be a repeating decimal fraction otherwise it will terminate.


Is the fraction 1-3 equivalent to a terminating decimal or a decimal that doesn't terminate?

The fraction 1/3 does not terminate.


How do you predict whether a fraction is terminating or repeating?

A fraction in its simplest form is terminating if its denominator has no prime factors other than 2 or 5. If the denominator includes any prime factors other than 2 or 5, the fraction will be repeating. To determine this, you can factor the denominator after reducing the fraction to its simplest form. If the only remaining factors are 2 and/or 5, the decimal representation will terminate; otherwise, it will repeat.


Project Libra to terminate or not terminate?

if you were to decide whether to terminate this project, what would be your decision be? justify your position


Is the fraction 13 equivalent to a terminating decimal or a decimal that does not terminate?

1/3 does not terminate.


How can you predict whether a fraction will give a recurring or terminating decimal?

Reduce the fraction to its simplest form - that is, remove any common factors between the numerator and denominator. If the denominator now is a factor of some power of 10, that is, if the denominator is of the form 2a*5b then the fraction will me a terminating decimal. If not, it will not.


What is a fraction that terminates 43 14 72 or 1311?

1/4 and 7/2 terminate.


How can you tell if a decimal will be repeating or terminating by looking at a fraction?

In general, you cannot.If the fraction is in its simplest form and the denominator has any prime factor other than 2 or 5 then it is a repeating decimal; otherwise it will terminate. However, most people will not know simply by looking whether 21474836480 has any factors other than 2 and 5.


Must any rational number terminate?

Not always because any number that can be expressed as a fraction is a rational number as for example 0.666...recurring can be expressed as 2/3 as a fraction


Is there a way to tell if a decimal is terminating or repeating?

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.


What is a visual fraction for 1 78?

A fraction is a fraction, whether it is visual or purely conceptual.

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