Math, asked by mishraamita697, 6 months ago

Find the greatest number that divides 1560,1906,2771 leaving 3 as remainder in each case ​

Answers

Answered by loritaanna27
0

Step-by-step explanation:

So , first we have to subtract 3 from all the numbers -:

▪︎\implies\sf{1560-3}⟹1560−3

\implies\sf{1557}⟹1557

▪︎\implies\sf{1906-3}⟹1906−3

\implies\sf{1903}⟹1903

▪︎\implies\sf{2771-3}⟹2771−3

\implies\sf{2768}⟹2768

After that according to the attachement we have to use the long division method of H.C.F.

And the greatest number divides 1560,1906,2771 by leaving the 3 as remainder is 173 .

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