find the value of the hcf of 468 and 222and express it in the form of 468m+222n,where m and n are the in tergers
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HCF of 468 and 222
468=(222x2) + 24
222 = (24 x 9) + 6
24 = (6 x 4) + 0
Therefore, HCF = 6
6=222-(24x9)
= 222 - {(468 – 222 x 2) x 9 [where 468 = 222 x 2 + 24]
= 222 - {468 x 9 – 222 x 2 x 9}
= 222 - (468 x 9) + (222 x 18)
= 222 + (222 x 18) - (468 x 9)
= 222[1 + 18] – 468 x 9
= 222 x 19 – 468 x 9
= 468 x -9 + 222 x 19
Hence, HCF of 468 and 222 in the form of 468x + 222y is 468 x -9 + 222 x 19.
I hope its help you
mark brainliest
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Answer:
hi!! here's your answer
the HCF of 2 numbers can be found by the Euclid's division algorithm
that is a=bq+r
HCF of 468 and 222 isss
468=222(2)+24
222=24(9)+6
24=6(4)+0
thus if is 6
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