The present age of Romila is frac{1}{4} that | vedclass

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(C) Kapil's age $8\, 	ext{years}$ ago was $5\, 	ext{years}$.So, Kapil's present age $= 5 + 8 = 13\, 	ext{years}$.Kapil's age after $6\, 	ext{years

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$8$

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(C) Kapil's age $8\, 	ext{years}$ ago was $5\, 	ext{years}$.So, Kapil's present age $= 5 + 8 = 13\, 	ext{years}$.Kapil's age after $6\, 	ext{years} = 13 + 6 = 19\, 	ext{years}$.According to the problem, after $6\, 	ext{years}$, Romila's father's age will be twice Kapil's age.Father's age after $6\, 	ext{years} = 2 	imes 19 = 38\, 	ext{years}$.Father's present age $= 38 - 6 = 32\, 	ext{years}$.Romila's present age is $\frac{1}{4}$ of her father's present age.Romila's present age $= \frac{1}{4} 	imes 32 = 8\, 	ext{years}$.

The present age of Romila is $\frac{1}{4}$ that of her father. After $6\, \text{years}$, her father's age will be twice the age of Kapil. If Kapil celebrated his fifth birthday $8\, \text{years}$ ago, what is Romila's present age? (in $\text{years}$)

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