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Which of the following sets of numbers contains multiplicative inverses for all its nonzero elements?
Please don't write "the following" if you don't provide a list. This is the situation for some common number sets:* Whole numbers / integers do NOT have this property. * Rational numbers DO have this property. * Real numbers DO have this property. * Complex numbers DO have this property. * The set of non-negative rational numbers, as well as the set of non-negative real numbers, DO have this property.
Which equation illustrates the multiplicative property of zero for real numbers?
a * 0=0
Why can associative property be useful?
The associative property in algebra is important for organization of numbers. Rearranging the numbers and parenthesis will not change values but instead make the equation more convenient.
What property of real numbers is illustrated by this equation two thirds times 3-2 equals 1?
The property of reciprocals as multiplicative inverses.
Which property of the real numbers is illustrated by the following statement?
A real number is any number. Real numbers can be whole numbers or numbers which include a decimal point.
