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prove gcd(x , y) = gcd(x, x-y)
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this is same as euclid algorithm i dont understand their steps, i mean i knw using euclod algorithm but i dont understand whats happening between step1 and step2
step1 : 225=135*1+110 step2 : 135=110*1+25 step3 : 110=25*4+10 step4 : 25=10*2+5 step5 : 10=52+0 so, the HCF of 135 and225 is 5.
like why we say the gcd of remainder and small number will give the gcf. that part confuses :S
gcd=a ka=x pa=y (k-p)a=x-y|dw:1346861525680:dw| So\[\gcd(x , y) \ge \gcd(x, x-y)\]Not proved its equality, though
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