Using Euclid algorithm find the largest number which divides 870 and 258 leaving remainder 3 in each case
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Step-by-step explanation:
a=bq+r
870-3=867
258-3=255
a=867,b=255
867=255*3+102
a=255,b=102
255=102*2+51
a=102,b=51
102=51*2+0
So
HCF=51
Largest number is 51 which divides 870 and 258 leaving remainder 3 in each case
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