What percentage of kids from S were studying in P?

$37 %$

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$6 %$

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$79 %$

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$56 %$

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Solution

The correct option is A
$37 %$

Total number of kids surveyed from S $= 50 \times 200 = 10000$
Total number of kids from S going to G $= (\frac{60}{100}) \times 10000 = 6000$
Therefore, remaining number of kids = 10000 - 6000 = 4000
Now, out of these 4000 kids, 300 don’t go to any school as per the data available in the table.
Hence, Kids going to P from S = 4000 - 300 = 3700 [Remember point 1 that all kids whose mother had completed primary education are in school and we have already accounted for kids from S going to government schools]
Required percentage $= (\frac{3700}{10000}) \times 100 = 37 %$

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In a follow up survey of the same kids two years later, it was found that all the kids were now in school. Of the kids who were not in school earlier, in one region, $25 %$ were in G now, whereas the rest were enrolled in 12; in the second region, all such kids were in G now; while in the third region, $50 %$ of such kids had now joined G while the rest had joined P. As a result, in all three regions put together, $50 %$ of the kids who were earlier out of school had joined G. It was also seen that no surveyed kid had changed schools.
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