A set that is closed under an operation or collection of operations is said to satisfy a

Distributive property

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Closure property

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Commutative property

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Associative property

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Solution

The correct option is B Closure property
A set that is closed under an operation or collection of operations is said to satisfy a closure property. For example, This means: If you add or multiply real numbers the answer is also real.

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Similar questions

Q. A set of numbers that is closed under an operation is said to satisfy property.

Q. Multiplication operation doesn't satisfy the distributive property.

From inside Room I, Bill overheard the following conversation between a group of humans (from Earth 1), who gathered near a job fair in the premises of “The Hall of Operations”, with a banner which read “Vacancies open for numbers which are closed under addition”:

Supriya (looking at the banner): What does “closed” in the banner mean?

Ajit (with a poker face): If a set of numbers is closed for a particular operation, then it is said to possess the closure property under that operation.

Supriya (unimpressed): That’s just a textbook definition. I want to understand what that actually means.

Arjun: Supriya, a set of numbers is said to be closed under a particular mathematical operation when the result of that operation also belongs to the same set of numbers.

Supriya then made 4 statements, each of which is presented in the following options. Chose the correct options made by Supriya. She might make more than one correct statement.

Q. The set of natural number is closed under the binary operations of

Q. Operations that satisfy closure property for whole numbers are:

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A set that is closed under an operation or collection of operations is said to satisfy a

The correct option is B Closure propertyA set that is closed under an operation or collection of operations is said to satisfy a closure property. For example, This means: If you add or multiply real numbers the answer is also real.

The correct option is B Closure property
A set that is closed under an operation or collection of operations is said to satisfy a closure property. For example, This means: If you add or multiply real numbers the answer is also real.