Question

Whenever we write multiples of any number, let’s say 6, why don’t we write zero?

Answer 1

Answer:

Multiple of any number is obtained when that number is multiplied by natural numbers only. It means 0, 22/63, 0/1345224523......., $\pi$,  $\sqrt{-5}$, etc are not included

Step-by-step explanation:

See,

While, writing multiples, we multiply the number with natural numbers only

Like- 6*1=6

6*2=12

....... and so on

We don't multiply it by 0 because it is included in whole number not natural number otherwise,

-6, -12, -18...... are also multiples of 6

But they are not because here we are multiplying 6 with -1, -2, -3 ...... but they are included in integers not natural numbers.

Why are we stopping at integers only? Lets move to rational number also,

Like 6 * 3/7 = 18/7 which is  should be multiple of 6 but it is not as it is not multiplied by natural number.

You can take as many multiples like this as you want

But if the number is not getting multiplied by natural number then it is not multiple of that number.

Hope you got it :-))

If you have more confusion, then feel free to ask.

Please mark it as brainiest!!