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Bunuel
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Answer C:
X- total students
Question: 30% of 60% boys - reading telegraph: 18%of X
similarly, total girls reading telegraph: 22% of X

Statement 1: No info about girls given:
Only states: 40% of 18% of X (7.2% of X) reads cartoons
Insuff

Statement 2: No info about boys given:
States: 60% of 22% of X reads gossip
Insuff

Combining - you get an answer

7.2% + 13.2% of X
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Do we assume here that students do not read any other source than telegraph?
pushpitkc
Assume the total number of students to be 300
From the question stem,
the number of boys are 180 and the number of girls are 120.
It has been given that 30% of the boys read The Telegraph(which is 30% of 180 = 54)
Since it is said that 40% of the whole class read The Telegraph, the number of girls reading the Telegraph are 66

We need to evaluate the percentage of the class which reads only Gossip/only Cartoons?

1. Among the boys who read The Telegraph, 40 percent read only the cartoons and the rest read only the sports pages.
Of the total number of boys 40% read only Cartoons and the rest(60%) read only Sports.
But, we do not have any information about the girls. Hence, insufficient.

2. Among the girls who read The Telegraph, 60 percent read only the gossip pages and the rest read only the fashion pages.
Of the total number of girls who read the Telegraph, 60% read only Gossip and the rest(40%) read only Fashion pages.
But, we do not have any information about the boys Hence, insufficient.

Combining both the statements,
we can evaluate the percentage of the class which reads only Gossip/only Cartoons
=> (40% of the boys reading Telegraph + 60% of the girls reading Telegraph) (Sufficient) (Option C)
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In a class, 30 percent of the boys read The Telegraph every day. Boys constitute 60 percent of the class and 40 percent of the whole class reads The Telegraph.

What percentage of the class reads only gossip pages or only cartoons?

Let the student in class be 1000.

Total number of boys = 600
Total number of girls = 1000 - 600 = 400
The boys who read The Telegraph every day = 30%*600 = 180
The boys who don't read the Telegraph every day = 600 - 180 = 420

Total number of students who read the Telegraph = 400
The number of girls who read the telegraph = 400 - 180 = 220
Total number of students who don't read the Telegraph = 600
The number of girls who don't read the Telegraph = 400 - 220 = 180

(1) Among the boys who read The Telegraph, 40 percent read only the cartoons and the rest read only the sports pages.
The number of boys who read only the cartoons = 40%*180 = 72
The number of boys who read only the sport pages = 60%*180 = 108
Since the number of students who read only gossip pages is not known
NOT SUFFICIENT

(2) Among the girls who read The Telegraph, 60 percent read only the gossip pages and the rest read only the fashion pages.
The number of girls who read only gossip pages = 60%*220 = 132
The number of girls who read only the fashion pages = 220 - 132 = 88
Since the number of students who read only cartoons is not known
NOT SUFFICIENT

(1) + (2)
(1) Among the boys who read The Telegraph, 40 percent read only the cartoons and the rest read only the sports pages.
The number of boys who read only the cartoons = 40%*180 = 72
The number of boys who read only the sport pages = 60%*180 = 108
(2) Among the girls who read The Telegraph, 60 percent read only the gossip pages and the rest read only the fashion pages.
The number of girls who read only gossip pages = 60%*220 = 132
The number of girls who read only the fashion pages = 220 - 132 = 88
The number of students who read only the cartoons or only the gossip pages = 72 + 132 = 204
The percentage of the class reads only gossip pages or only cartoons = 204/1000*100% = 20.4%
SUFFICIENT

IMO C
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Bunuel why are we not considering them who do not read The Telegraph but read cartoon/gossip columns from other sources?
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What about boys reading gossip pages and girls reading cartoons ? Sorry if I sound weird.
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