The data in both the statement I and II together are necessary to answer the question
Even by using both the statements together we cannot determine whether B has highest number of student or D.
Using I:
T 5 R and T is midway between P and Q
Using II:
R 2 Q
Using both:
P 7 T 5 R 2 Q
if the data in Statements II alone are sufficient to answer the question, while the data in Statement I alone are not sufficient to answer the question.
Let us assume E was the expenditure in 1994.
As we can see in the graph given that,
Profit = 15 % ,
Income in 1994 = 160
Then according to question,
E + E x 15 % = 160
E + E x 15 /100 = 160
(100E + E x 15 ) /100 = 160
115E / 100 = 160
115E = 160 x 100
E = 160 x 100 / 115
E = 139.13
Expenditure in 1994 E = 139.13 ? 140 Million
From I: C > A > B and - > D
From II: -> - > C. Comblining, we get E > D > C > A > B.
Using either of the statements alone we cannot find the code, and even by using both the statements together we can only find that 'never ever' is coded as 'na ja' the code for 'never' cannot be uniquely determined even by using both the statements together.
Data in both statements I and II together are not sufficient to answer the question. Hence, required answer is option D .
Required difference = Number of units ( In 2003 - In 2005 )
Required difference = 112 - 78 = 34 crores
Using either of the statements alone we cannot find the answer, but when we use both the statements together we can find the answer, but when we use both the statements together we can find the relation in term of weight,
i.e. K > J > W > P > M, T.
II. 10 men and 10 women together can complete the work in 3 | 3 | days |
7 |
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