Math, asked by punerikiller, 1 year ago

find the HCF and LCM of 0.63 1.05 and 2.1

Answers

Answered by ar0220
29
hyy friend here is ur answer
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To solve this question quickly, first remove decimal
by multiplying each term with 100,
Then terms become 210, 105, 63
Then HCF of above terms is 21,
So Answer is 0.21
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Answered by smithasijotsl
4

Answer:

HCF of 0.63, 1.05 and 2.1  = 0.21

LCM of 0.63, 1.05 and 2.1 = 31.5

Step-by-step explanation:

To find,

HCF and LCM of 0.63, 1.05 and 2.1

Recall the formulas,

HCF of fractions = \frac{HCF \  of \ numerators}{LCM\ of denominators}

LCM of fractions = \frac{LCM  \  of \ numerators}{HCF\ of denominators}

Solution:

Given numbers are 0.63, 1.05 and 2.1

These can be represented as \frac{63}{100} , \frac{105}{100} , \frac{21}{10}

The numerators are 63,105,21

63 = 3 × 3×7

105 = 3×5×7

21 = 3×7

LCM of the numerators = LCM of 63, 105 and 21 = 3×3×7×5 = 315

HCF of the numerators = HCF of 63, 105 and 21 = 3×7 = 21

The denominators are 100,100,10

LCM of denominators  = LCM of 100,100,10 = 100

HCF of the denominators = HCF of 100,100,10 = 10

HCF of 0.63, 1.05 and 2.1 = HCF of  \frac{63}{100} , \frac{105}{100} , \frac{21}{10} = \frac{HCF \  of \ numerators}{LCM\ of denominators} = \frac{21}{100} = 0.21

∴ HCF of 0.63, 1.05 and 2.1  = 0.21

LCM of 0.63, 1.05 and 2.1 = LCM of  \frac{63}{100} , \frac{105}{100} , \frac{21}{10} = \frac{LCM  \  of \ numerators}{HCF\ of denominators} = \frac{315}{10} = 31.5

∴ LCM of 0.63, 1.05 and 2.1 = 31.5

#SPJ2

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