Question
In a group of 1000 wage earners the monthly wages of $4 \%$ are below $\operatorname{Rs} 60$ and those of $15 \%$ are under $\mathrm{Rs} 62.50 .15 \%$ earned $\mathrm{Rs} 95$ and over, and $5 \%$ gotRs 100 and over. Find the median wage
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- 4% earn below Rs 60 - 15% earn below Rs 62.50 - 15% earn Rs 95 and over - 5% earn Rs 100 and over Show more…
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In a group of 1000 wage earners the monthly wages of $4 \%$ are below $\operatorname{Rs} 60$ and those of $15 \%$ are under $\mathrm{Rs} 62.50 .15 \%$ earned $\mathrm{Rs} 95$ and over, and $5 \%$ got Rs 100 and over. Find the median wage
If the average wage of 50 workers is $\mathrm{Rs} 100$ and the average wage of 30 of them is $\mathrm{Rs} 120$, then the average wage of the remaining workers is (1) $\mathrm{Rs} 80$ (2) $\mathrm{Rs} 70$ (3) $\mathrm{Rs} 85$ (4) $\operatorname{Rs} 75$
"For a group of 5000 workers the weekly wages vary from Rs 20 to $\mathrm{Rs} 80$. The wages of 4 per cent of the workers are under Rs 25 and those of 10 per cent are under Rs $30 ; 15$ per cent of the workers earn Rs 60 and over, and 5 per cent of them get Rs 70 and over. The quartile wages are Rs 40 and $\mathrm{Rs} 54$, and the sixth decile is Rs $50^{\prime \prime}$. Put the above information in the form of a frequency distribution and find the mean wage therefrom.
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