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What is 3.49 simplest fraction?
It's simplest fraction form would be 349 over 1000 or 349/1000.
What is 125 over 1000 as a fraction in its simplest form?
Expressed as a proper fraction in its simplest form, 125/1000 is equal to 1/8.
What is 13 over 1000 in simplest form?
Since the numerator of the fraction is prime and is not a factor of the denominator, the proper fraction 13/1000 is already expressed in its simplest form.
What is 901 over 1000 in simplest form?
As a fraction, 901/1000 can't be simplified,but it may be easier to write " 0.901 ".
What is 65 over 1000 in simplest form?
decimal 0.065 fraction 13/200
What is 477 over 1000 in simplest form?
477/1000. This fraction is already in its simplest form.
How do you write 107 over 1000 in its simplest form?
107/1000 is a fraction that is already in its simplest form
What is 3.49 simplest fraction?
It's simplest fraction form would be 349 over 1000 or 349/1000.
What is 125 over 1000 as a fraction in its simplest form?
Expressed as a proper fraction in its simplest form, 125/1000 is equal to 1/8.
What is 13 over 1000 in simplest form?
Since the numerator of the fraction is prime and is not a factor of the denominator, the proper fraction 13/1000 is already expressed in its simplest form.
What is the ratio fraction of 250 over 1000?
250/1000 is equivalent to 1/4 as a fraction in its simplest form
What is 894 over 1000 as a fraction in simplest form?
447/500
What is 901 over 1000 in simplest form?
As a fraction, 901/1000 can't be simplified,but it may be easier to write " 0.901 ".
What is 209 over 1000 in simplest form?
.209 * * * * * 209/1000, a fraction that cannot be simplified further.
What is 65 over 1000 in simplest form?
decimal 0.065 fraction 13/200
Is the fraction 118 over 1000 in simplest from?
Yes because 118 and 1000 share no other factors than 1 and 2, so therefore 118 over 1000 is in simplest form.
375 over 1000 in simplest form?
Expressed in its simplest form, by dividing both sides of the fraction by 125, 375/1000 is equal to 3/8, or three eighths.
