Irrational Numbers
Real numbers that are irrational cannot be expressed using straightforward fractions. A ratio, such as p/q, where p and q are integers, and q is not equal to 0, cannot be used to indicate an irrational number. It defies logic in terms of numbers. Ordinarily, irrational numbers are written as RQ, where the backward slash symbol stands for "set minus." The difference between a set of real numbers and a set of rational numbers can alternatively be written as R - Q.
Pi, Euler's number, and the Golden ratio are examples of notable irrational numbers. Not all square roots, cube roots, and other numbers exhibit irrationality.
Hence, the three different irrational numbers between ⅔ and ¾ are 33/48, 34/48 and 35/48
Summary:
Find three different irrational numbers between ⅔ and ¾
The three different irrational numbers between ⅔ and ¾ are 33/48, 34/48, and 35/48. A ratio p/q, where p and q are integers and the q value is not equal to 0, does not indicate an irrational number.
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