Let HCF \(= h\). Then LCM \(= 28h\).
Given:
\[ 28h + h = 1740 \]
\[ 29h = 1740 \]
\[ h = 60 \]
So, LCM \(= 28 \times 60 = 1680\).
We know:
\[ \text{First Number} \times \text{Second Number} = \text{LCM} \times \text{HCF} \]
\[ 240 \times \text{Second Number} = 1680 \times 60 \]
\[ \text{Second Number} = \frac{1680 \times 60}{240} \]
\[ \text{Second Number} = 420 \]
Correct Answer: D
ধরা যাক HCF \(= h\)। তবে LCM \(= 28h\)।
\[ 28h + h = 1740 \]
\[ 29h = 1740 \]
\[ h = 60 \]
অতএব LCM \(= 1680\)।
সূত্র অনুযায়ী:
\[ 240 \times \text{অন্য সংখ্যা} = 1680 \times 60 \]
\[ \text{অন্য সংখ্যা} = 420 \]
সঠিক উত্তর: D
© All right Reversed.Xcelerate