The number that must be added to 5555 to obta | vedclass

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Question

(A) The least number of six figures is $100000$.First,we divide $100000$ by $357$ to find the remainder:$100000 \div 357 = 280$ with a remainder of $4

Vedclass · Accepted Answer

$94762$

Vedclass · Answer

(A) The least number of six figures is $100000$.First,we divide $100000$ by $357$ to find the remainder:$100000 \div 357 = 280$ with a remainder of $40$.To find the least six-figure number divisible by $357$,we add the difference between the divisor and the remainder to the dividend:$100000 + (357 - 40) = 100000 + 317 = 100317$.Now,we need to find the number to be added to $5555$ to get $100317$:$x + 5555 = 100317$$x = 100317 - 5555 = 94762$.Thus,the required number is $94762$.

The number that must be added to $5555$ to obtain the least number of six figures exactly divisible by $357$ is:

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