![\[\frac{i}{j}\]](/tpl/images/0439/0066/bfe52.png)
need not necessarily be an integer. For example, 2 and 3 are integers but ![\[\frac{2}{3}\]](/tpl/images/0439/0066/25dad.png)
is not an integer. So the first option , namely, integers are closed under division is not true.Which of the following statement is not true?
integers are closed under division
whol...
Mathematics, 01.01.2020 10:31 simmers123
Which of the following statement is not true?
integers are closed under division
whole numbers are not closed under subtraction
whole numbers are closed under addition
natural numbers are closed under multiplication
Answers: 2
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