Question

find the digits are a b into 6 answer will bbbb​

Answer 1

     

Oh, nice! It's ab × 6 = bbbb!!! Consider this that,

A number is divisible by 6 if the sum of the digits is divisible by 3 and the digit at unit place is an even number.

Here which means,

b is an even number and b+b+b+b = 4b is divisible by 3, because bbbb is product of ab and 6.

And as 4b is divisible by 3, so is b, because 4 is not divisible by 3.

We got that b is divisible by both 2 and 3. So it's a multiple of 6.

And there's only one possibility of b being a multiple of 6, and that is when b = 6!!!

But when b = 6,

bbbb = 6666

ab × 6 = bbbb  ⇒  ab = bbbb / 6 = 6666 / 6 = 1111

Oh, ab becomes 1111 here!!!

It means there are no integers for a and b which satisfy the following:

ab × 6 = bbbb

Hope this helps you. Plz ask me if you have any doubt.

Thank you.

$\mathfrak{\#adithyasajeevan}$

 

Answer 2

Answer:

i will

Step-by-step explanation: