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IRINA_888 [86]
4 years ago
13

What is the least multiple of 41 whose digits consist only of 1's

Mathematics
1 answer:
Likurg_2 [28]4 years ago
8 0

Answer:

11111

Step-by-step explanation:

<em>Multiple of a number is multiplication of the given number with any integer. These integers can be positives as well as negatives. Hence Multiples of any number can either be positive,negative or zero. </em>

According to question,

<u>We need to find a multiple of 41 which contains only 1's.</u>

<em>Hence,  we will start by dividing a number greater than 41 which only contains 1's. i.e 111 and keep on adding 1 at unit place until the number is divisible by 41.</em>

111÷41 gives 29 as remainder, hence is not completely divisible by 41.

∴ <u><em>we add 1 to its unit place and use the same process for 1111</em></u>.

1111÷41 is also not divisible by 41 as it leaves 4 as remainder. Hence we add 1 to its unit place and check for 11111.

<u><em>11111÷41=271.</em></u><em> Hence, 11111 is completely divisible by 4</em>1.

∵ <u><em>11111</em></u> is the least number which contains only 1's and is a multiple of 41

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