Ramesh, Mahesh and Suresh took a house on rent for one year for ₹ 14184. They remained together for 4 months and then Mahesh left the house. After 5 more months, Suresh also left the house. Match List - I with List - II. Choose the correct answer from the options given below :List - I (Person) List - II (Rent (in ₹)) A. Rent paid by Ramesh I. 1576 B. Rent paid by Mahesh II. 7092 C. Rent paid by Suresh III. 8077 D. $50\%$ of total rent paid by all three IV. 4531
The total rent for the house for one year is ₹ 14184. This means the monthly rent is calculated as:
Monthly Rent = $ \frac{₹ 14184}{12 \text{ months}} = ₹ 1182 $ per month.
The problem describes three distinct periods based on who occupied the house:
The rent is distributed based on these periods and the number of people present.
During these 4 months, all three shared the house. The monthly rent of ₹ 1182 was divided equally among them.
Mahesh left. The rent for these 5 months was ₹ $ 5 \times 1182 = ₹ 5910 $. This amount was split equally between Ramesh and Suresh.
Suresh also left. Ramesh was alone in the house. The rent for these 3 months was ₹ $ 3 \times 1182 = ₹ 3546 $. Ramesh paid the entire amount.
The sum of their rents is ₹ $ 8077 + ₹ 1576 + ₹ 4531 = ₹ 14184 $, which matches the total rent.
50% of the total rent is:
$ 0.50 \times ₹ 14184 = ₹ 7092 $.
Based on the calculations:
Therefore, the correct matching is A-III, B-I, C-IV, D-II.
Morgenthau's principles of political realism are:
A. Politics is rooted in permanent and unchanging human nature which is basically self centred, self-regarding and self-interested
B. Politics is an autonomous sphere of action and cannot therefore be reduced to morals
C. International Politics is an arena of conflicting self-interests
D. The ethics of international relations is situational ethics which is very different from private morality
Choose the correct answer from the options given below:
Who among the following political thinkers consider the anarchical self help system to be a compelling factor for States to maximise their relative power positions?