can we find the hcf of 1.2 and 0.12? justify your answer
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Answered by
7
For this we need to use class 10 concept which is Euclid's Division Lemma which says that
a = bq + r where a dividend , b is divisor , q is quotient and r is remainder and
0 <= r < b
a>b
So take a = 1.2 and b=0.12
1.2=0.12×10+0
We will have the last divisor as the HCF which is 0.12
Therefore HCF of 1.2 and 0.12 is 0.12
a = bq + r where a dividend , b is divisor , q is quotient and r is remainder and
0 <= r < b
a>b
So take a = 1.2 and b=0.12
1.2=0.12×10+0
We will have the last divisor as the HCF which is 0.12
Therefore HCF of 1.2 and 0.12 is 0.12
Answered by
12
Answer:
Step-by-step explanation:
Let’s take two fractions (a/b) and (c/d).
To find LCM and HCF of (a/b) and (c/d) the generalized formula will be:
H.C.F = H.C.F of numerators / L.C.M of denominators
L.C.M = L.C.M of numerators / H.C.F of denominators
so,HCF of (1.2 , 0.12) =HCF of (12/10 , 12/100)=HCF of (12, 12) /LCM of (10, 100)
since=>HCF of (12 , 12) = 12 and LCM of (10 , 100) = 100
so, HCF of (1.2 , 0.12) =12/100 =0.12
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