Asked by Anonymous
                Separate the fractions 2/6, 2/5, 6/13, 1/25, 7/8,  and 9/29 into two categories. The two categories are those that can be written as a terminating decimal and those that cannot. I don't understand what a terminating decimal is.
            
            
        Answers
                    Answered by
            Ms. Sue
            
    This site has an excellent explantion.
http://www.icoachmath.com/(S(nlrru2551nwvji45sscr2tej))/SiteMap/DictionaryDefinition.aspx?process=sitemap/terminatingdecimal&
    
http://www.icoachmath.com/(S(nlrru2551nwvji45sscr2tej))/SiteMap/DictionaryDefinition.aspx?process=sitemap/terminatingdecimal&
                    Answered by
            drwls
            
    A terminating decimal ends after a certain finite number of decinal places, and does not have to be rounded off. An example would be 378 = 0.875
Your selfterminating decimal fractions are: 2/5, 1/25, and 7/8
    
Your selfterminating decimal fractions are: 2/5, 1/25, and 7/8
                    Answered by
            Anonymous
            
    Yes! That was a perfect explanation. And then what about conjectures?
    
                    Answered by
            Anonymous
            
    Thank you both. So how would I form a conjecture of the terminating decimals
    
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