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Each of the following questions is followed by two statements.
1.If either of the statements I or II alone but not the other is sufficient to answer the question.
2.If both the statements I or II alone are sufficient to answer the question.
3.If questions can be answered with the help of both statements together, but not with the help of either statement alone.
4.If question cannot be answered unless more information is provided.
In a group 43% are boys, 28% of the girls wore white socks. What percentage of the group wore white socks?
I. There are 20 boys wearing non white socks.
II. 17% of the boys wore white socks.
1
2
3
4
Let’s break it down:
- We're told: 43% are boys, and 28% of the girls wear white socks. We need the total percent of the group in white socks.
- Statement I: 20 boys wore non-white socks.
- But we don’t know the total number of boys, just how many wore non-white socks. No way to get actual percentages.
- Statement II: 17% of boys wore white socks.
- We know what percent of boys wore white socks, but not the number of girls or their proportion, and nothing about the color breakdown for them except that 28% of girls wore white socks.
- Alone, each statement doesn’t give you enough.
- Putting them together? Let’s see:
- We know 43% are boys, so girls are 57%.
- If 20 boys wore non-white socks, and 17% of boys wore white socks, can we fix the group size?
- Let total group = x. Boys = 0.43x
- # of boys wearing white socks = 0.17 × 0.43x
- # of boys not in white socks = 0.43x - 0.17 × 0.43x = 0.83 × 0.43x = 20
- Now we can solve for x (total group size), then get # girls, then find percent with white socks using info about girls and boys.
What this really means is:
- Both statements together get you all the numbers you need.
- Alone, neither gives enough.
Correct option: Option 3
By: Sandeep Dubey ProfileResourcesReport error
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