Let b be the daily work units of a boy and g be the daily work units of a girl. The problem gives the equations 4b + 2g = 1/16 and 4b + 5g = 1/10. Subtracting the first equation from the second gives 3g = 1/10 - 1/16 = 3/80, which means g = 1/80. Substituting this back yields 4b + 2(1/80) = 1/16, so 4b = 3/80 and b = 3/320. Since wages are distributed in proportion to work done, the ratio of a girl's wage to a boy's wage is (1/80) / (3/320) = 4/3. With a boy earning Rs. 800 daily, a girl should be paid 800 * (4/3) = Rs. 1066.66.