Math, asked by Spidey72190, 7 months ago

largest 4 digit number when divided by 4, 17, 13 leaves remainder 3 pls need ans now....

Answers

Answered by nimishandilya
1

Step-by-step explanation:

LCM( 4,7,13)=4*7*13=364

Now largest 4 digit number=9999

9999=27*364+171

=9828+171

Thus largest 4 digit number divisible by 4,7,13 is 9828

In each case the remainder is 3

Thus the required number=9828+3=9831

Answered by itzmedoraemon
5

\star\;{\underline{\underline{\sf{\pink{QueStion\;\;:}}}}}

largest 4 digit number when divided by 4, 17, 13 leaves remainder 3.

\huge\star{\underline{\mathtt{\red{A}\pink{N}</p><p>\green{S}\blue{W}\purple{E}\orange{R}}}}\star

{\red{\boxed{\large{\bold{largest\: 4\: digit \: num. = 9999}}}}}

9999÷4=leaves remainder 3(refer to the attachment)

9999÷17=leaves remainder 3(refer to the attachment)

9999÷13=leaves remainder 2(refer to the attachment)

therefore,

9999 when divided with 4,17 leaves remainder 3 and when divided with 13 leaves remainder 2

Attachments:
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