Six-digit number

Pepina was rolling a dice. The first number that came up, she wrote on a paper, the second she wrote to the right next to the first, the third she wrote to the right next to the second, etc., until after six rolls she had a six-digit number written.

a) What smallest number divisible by two could she thus have written?

b) What largest number divisible by four could she thus have written?

c) What smallest number divisible by three could she thus have written?

d) What largest number divisible by nine could she thus have written?

e) What smallest number divisible by eight could she thus have written?

Final Answer:

a =  111112
b =  666664
c =  111111
d =  666666

Step-by-step explanation:

$a=111112$

$b=666664$

$c=111111$

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