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0.3 = 30/100 and 1 third = 33.333333../100 ... so any fraction between those would fit.

For example 31/100 or 32/100

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Q: What is a fraction that is between the rational numbers 0.3 and 1 third?
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Related questions

Is one third rational or irrational?

1/3 is rational. Rational numbers are numbers that can be written as a fraction. Irrational numbers cannot be expressed as a fraction.


Are decimals in a fraction always rational numbers?

There are are three types of decimals: terminating, repeating and non-terminating/non-repeating. The first two are rational, the third is not.


Is there an irrational number between one third and one half?

There are more irrational numbers in that interval than there are rational numbers in total!


What is the definition of the term fraction?

A fraction can be defined as "the quotient of any two rational numbers". "Quotient" means "two numbers to be divided by each other".Therefore, any number that can be expressed as x/y is a fraction - whether the result itself is rational ("can be expressed as a fraction") or irrational ("cannot be expressed as a fraction").Therefore, examples of fractions whose answers are rational include 1/2 (one half), 1/4 (one quarter), or 1/3 (one third).


Is one third a rational number?

Yes. One third is 1/3, where both one and three are integers, therefore 1/3 meets the definition of rational numbers, which can be expressed as a fraction a/b where both a and b are integers and b is not 0.


Is a repeating number an irrational number?

Not necessarily. An irrational number is one that cannot be expressed as a simple fraction. But such numbers as one-third (rational) is also a repeating number (0.3333333r).


Is .3 repeating irrational?

No, it is a rational number, as it can be expressed as a fraction, being one third.


One third is a member of which set of numbers?

even


Is one third irrational?

No. One-third is a rational number. Any number that can be represented as a fraction using integers, like 1/3, 7/982, 67/5, etc. is rational.


How do you spell fraction numbers?

Some popular fraction numbers include a half, a third, a quarter, a fifth, a sixth, a seventh, an eighth, a ninth, and a tenth.


Is there infinite rational numbers between 2 rational numbers?

No, only for irrational numbers. Actually, that's not true. Take any two rationals, a/b and c/d where a,b,c,d are integers and b,d are nonzero. The average of a/b and c/d is (ad+bc)/2bd. This is a rational number between a/b and c/d. Now take the average of this new number and the first number. This gives you: (2abd+abd+cb^2)/(2db^2) which is rational and also between the first and third number. We could carry on this process ad infinitum. We would then have an infinite collection of numbers between a/b and c/d. Hence the answer is yes.


What are two rational numbers greater than one third whose product is less than one third?

1/2 and 1/2