Verify the closure property of addition of whole numbers for
$0 + 0$

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Solution

According to closure property of addtion, the sum of any two whole will always be a whole number, i.e. if $a$ and $b$ are any two whole number, $a + b$ will be a whole number.
Here, $0 + 0 = 0$ (Whole number)
Hence, $0 + 0$ holds the closure property of addtion

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Verify the closure property of addition of whole numbers for0+0

According to closure property of addtion, the sum of any two whole will always be a whole number, i.e. if a and b are any two whole number,a+bwill be a whole number.Here, 0+0=0 (Whole number)Hence, 0+0 holds the closure property of addtion

Verify the closure property of addition of whole numbers for
$0 + 0$

According to closure property of addtion, the sum of any two whole will always be a whole number, i.e. if $a$ and $b$ are any two whole number, $a + b$ will be a whole number.
Here, $0 + 0 = 0$ (Whole number)
Hence, $0 + 0$ holds the closure property of addtion