Rational numbers do NOT include:infinite decimalsrepeating decimalsterminating decimals

Answer:Infinite decimals that do not repeat.Step-by-step explanation:Repeating decimals can be as fractions where the top and bottom are integers.Examples: .3333333333333333333333333333333.... can be written as 1/3.or .19191919191919191919..... can be written as 19/99.Terminating decimals can also be written as fractions where the top and bottom are integers.Examples:  .11=11/100 or .161=161/1000Any number that can be written as a fraction where the top and bottom are integers (bottom integer not 0) is a rational number.Repeating decimals are infinite.  So what I think they mean by infinite here is numbers like [tex]\pi[/tex] or [tex]\sqrt{2}[/tex].  There are not rational.  They cannot be written as a fraction where the top and bottom are integers.