Question

Demonstrate with example that any whole number divided by 0 is not defined.

Answer 1

Answer:

let us assume the whole number as 1.

1/0=not defined because 1/0=infinity.

1/infinity-=0

hence 1/0=infinity,not defined(both are same)

hope it helps mark me as brainliest.

Answer 2

Answer:

simple reason

Step-by-step explanation:

let us say when we divide 1 by 0, we get a quotient and a remainder.

_________

0 ) 1

   

in this situation, you find out that any no. x 0 =0

so you will never reach 1

you cannot take 1 as the remainder also because 1 > 0 and remainder cannot be greater than divisor.

let us say when we divide 1 by 0, we get a quotient and a remainder.

by Euclid's division lemma, we get

D=d*q+r(dividend = divisor * quotient +remainder) here, d>r>or=0(means that r can be [0,d) anything from 0 to d but not d  )

in this case,

1=0*q +r and 0>r>or=0

"0>r>or=0" this part worries us because there can be no such number that is greater or equal to 0 but less than 0

so division by 0 is not possible