Simplify :
116÷159×3131\dfrac{1}{6} ÷ 1\dfrac{5}{9} \times 3\dfrac{1}{3}161÷195×331
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Solving,
⇒116÷159×313⇒76÷149×103⇒76×914×103⇒714×93×106⇒12×3×53⇒52⇒212.\Rightarrow 1\dfrac{1}{6} ÷ 1\dfrac{5}{9} \times 3\dfrac{1}{3}\\[1em] \Rightarrow \dfrac{7}{6} ÷ \dfrac{14}{9} \times \dfrac{10}{3}\\[1em] \Rightarrow \dfrac{7}{6} \times \dfrac{9}{14} \times \dfrac{10}{3}\\[1em] \Rightarrow \dfrac{7}{14} \times \dfrac{9}{3} \times \dfrac{10}{6}\\[1em] \Rightarrow \dfrac{1}{2} \times 3 \times \dfrac{5}{3}\\[1em] \Rightarrow \dfrac{5}{2}\\[1em] \Rightarrow 2\dfrac{1}{2}.⇒161÷195×331⇒67÷914×310⇒67×149×310⇒147×39×610⇒21×3×35⇒25⇒221.
Hence, 116÷159×313=2121\dfrac{1}{6} ÷ 1\dfrac{5}{9} \times 3\dfrac{1}{3} = 2\dfrac{1}{2}161÷195×331=221.
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The product of two fractions is 153415\dfrac{3}{4}1543. If one of them is 4124\dfrac{1}{2}421, find the other.
Find:
(i) 18\dfrac{1}{8}81 of 40
(ii) 411\dfrac{4}{11}114 of 4254\dfrac{2}{5}452
(iii) 1351\dfrac{3}{5}153 of 6146\dfrac{1}{4}641
(iv) 34\dfrac{3}{4}43 of ₹ 1
(v) 58\dfrac{5}{8}85 of 1 km
(vi) 512\dfrac{5}{12}125 of 1 hour
113÷371\dfrac{1}{3} ÷ \dfrac{3}{7}131÷73 of 258+1192\dfrac{5}{8} + 1\dfrac{1}{9}285+191
615÷31106\dfrac{1}{5} ÷ 3\dfrac{1}{10}651÷3101 of 212÷142\dfrac{1}{2} ÷ \dfrac{1}{4}221÷41