In a queue of children,Kashish is fifth from | vedclass

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(B) Initially,Kashish is $5^{th}$ from the left and Mona is $6^{th}$ from the right.After interchanging places,Kashish is at the position previously h

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$14$

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(B) Initially,Kashish is $5^{th}$ from the left and Mona is $6^{th}$ from the right.After interchanging places,Kashish is at the position previously held by Mona,which is $13^{th}$ from the left.This means the position that was $6^{th}$ from the right is now $13^{th}$ from the left.Total number of children in the queue = (Position from left + Position from right - $1$) = $13 + 6 - 1 = 18$.Now,Mona is at the position previously held by Kashish,which is $5^{th}$ from the left.To find Mona's new position from the right: Position from right = (Total children - Position from left + $1$) = $18 - 5 + 1 = 14^{th}$.

In a queue of children,Kashish is fifth from the left and Mona is sixth from the right. When they interchange their places among themselves,Kashish becomes thirteenth from the left. Now what will be Mona's position from the right (in $^{th}$)?

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