Math, asked by Bharatkumawat1986, 5 hours ago

Find the greatest number that can divide 3260 and 1471 leaving remainder 2 and 5 respectively

Answers

Answered by Anonymous
1

{ \boxed{ \boxed{ \bold \red{3260-2=3258}}}}

{ \boxed{ \boxed{ \bold \red{1471-5=1466}}}}

 \small{ \boxed{ \boxed{ \bold \red{then \:  take  \: HCF  \: of \:  3258  \: and  \: 1466}}}}

 \small{ \boxed{ \boxed{ \bold \red{so  \: the  \: answer \:  is \:  2 }}}}

Answered by stark1997gamer
0

Answer:

it is not possible for any number

Step-by-step explanation:

here to find number we need to find HCF of (3260-2) and (1471 -5)

that is hcf of 3258 and 1466 which is 2

but when we divide 3260 by 2 we get remainder 0 instead of 2 and when we divide 1471 by 2 we get remainder 1 instead of 5.

therefore no number can divide 3260 and 1471 to give remainder 2 and 5 respectively

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