For integer, closure property does not hold for $(_____)$

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Solution

Division of integers doesn't follow the closure property since the quotient of any two integers $a a n d b,$ may or may not be an integer.

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Answer in one word

For which mathematical operation, closure property does not hold for integer.

Q. does not follow the property of closure for integers.

Q. Which of these operations does not obey closure property for integers?

Which of the following properties holds for rational numbers and integers, but not for whole numbers?

A. Closure for addition
B. Closure for subtraction
C. Closure for multiplication
D. Closure for division

Show that the closure property does not stand true for subtraction.

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For integer, closure property does not hold for_____

Division of integers doesn't follow the closure property since the quotient of any two integersaandb, may or may not be an integer.

For integer, closure property does not hold for $(_____)$

Division of integers doesn't follow the closure property since the quotient of any two integers $a a n d b,$ may or may not be an integer.