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Whole Numbers

With which wh...

Question

With which whole number, the product of any whole number is $0$

A

$0$

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B

$1$

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C

$2$

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D

$4$

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Solution

The correct option is A
$0$

If the product of two whole numbers is zero, we can say that one or both of them will be zero
$8 x 0 = 0 a n d 0 x 14 = 0$
Hence, option A is correct.

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Similar questions

Q. Which of the following statements are true and which are false?

(i) Every whole number has its successor.
(ii) Every whole number has its predecessor.
(iii) 0 is the smallest natural number.
(iv) 1 is the smallest whole number.
(v) 0 is less than every natural number.
(vi) Between any two whole numbers there is a whole number.
(vii) Between any two non-consecutive whole numbers there is a whole number.
(viii) The smallest 5-digit number is the successor of the largest 4 digit number
(ix) Of the given two natural numbers, the one having more digits is greater.
(x) The predecessor of a two digit number cannot be a single digit number.
(xi) If a and b are natural numbers and a < b, than there is a natural number c such that a<b<c.
(xii) If a and b are whole numbers and a<b, then a+1< b+1.
(xiii) The whole number 1 has 0 as predecessor.
(xiv) The natural number 1 has no predecessor.

If any two whole numbers are added, we always get a whole number. Name this property.

The product of two whole numbers is always a whole number.

Is the product of a whole number and $0$ also a whole number?

We know that $0 \times 0 = 0$ . Is there any other whole number that when multiplied by itself gives the product equal to the number itself?

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