We know that the day repeats after every seven days.
Given that first day of the month is Tuesday
i.e 1st - Tuesday
1+7 = 8 - Tuesday
8+7 =15- Tuesday
15+7=22-Tuesday
22+7=29-Tuesday
But given that last day of the same month is Monday
It is possible only in he month of Febuary with 28 days.
From I, we have, P > M, P > K, A > P.
From II we have, M > K, P > M, A > P.
Combining the above two, we have : A > P > M > K.
Thus, Akash is the heaviest. So, both the statements are required.
Comparing the information in the question with I. we find that 'tin' and 'lee' are the codes for 'always' and 'keep'.
So. 'pee' represents 'smiling' Thus, I alone is sufficient Am.
comparing the information in the question with II, we find that the common code word 'pee' stands for the common word 'smiling'.
Thus, II alone is also sufficient
From I, we find that the weight of one pole is (5 x 4) = 20 kg ,and so the weight of 10 poles is 200 kg.
Thus, I alone is sufficient.
From II. we have : (weight of 3 poles ? weight of 2 poles) -= 20 kg or weight of one pole - 20 kg.
So. weight of 10 poles 200 kg.
Thus. II alone is also sufficient
Even both the statements together are not sufficient to answer the question.
Statement II reveals that 17th Was a Saturday and therefore, 14th was Wednesday So, only statement II is needed
From statement I, we can conclude that Dinesh. Arun and Sachin are of the same height So. Arun is not taller than Sachin. Thus, only statement I is sufficient to answer the question. .
From statement I, we conclude that Manohar's birthday is on January 14. which is Thursday. this year.
So, only I is needed.
From the two statements, we find that maximum (243 x 3) i.e, 729 visitors saw the exhibition, But the exact number cannot be determined
Statement I is merely an interpretation of the information contained in the question
However, Vipin's salary can be determined from statement II as follows
Let Vipin's and Javed's salaries be 4x and ax respectively.
Then, 3x = 4500 or x = 1500 Vipin's salary = 4x = Rs 6000.
Thus, II alone is sufficient.
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