Find the HCF of 960 and 432
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0
Answer :
Let a and b are two positive
integers . Then there exists two
unique whole numbers q and r
such that
a=bq+r,
0≤r<0
Now ,
Start with the larger integer , that
is 960 , Apply the division lemma
to 960 and 432, to get
960=432×2+96
432=96×4+48
96=48×2+0
The remainder has now become
zero , so our procedure stops.
Since , the divisor at this stage is
48,
Therefore ,
HCF(960,432)=48
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Answered by
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Answer:
48 is the HCF(Highest Common Factor)
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