The question given below contain two statements giving certain data. You have to decide whether the data given in the statements are sufficient for answering the question? A man goes to his office via visiting the passport office and bank. What is the total distance covered by him in the entire journey? I) He covered the distance from his home to the passport office with a speed of 20km/hr, which is 1/3 rd of the total distance between Bank and Office. II)The distance from the passport office to bank and from bank to his office is equal and he covered the distance with a speed of 25km/hr and 30 km/hr respectively in total of 2.5 hrs.

Statement I alone is insufficient because it only gives the relationship between bank-office distance and total distance, but doesn't provide actual distances or times. Statement II alone gives speeds and times for passport-bank and bank-office segments, and states they're equal, but doesn't give the home-passport distance. Together, we can find: Let bank-office = x, so total = 3x. From II: passport-bank = x, time taken for x at 25 km/hr and x at 30 km/hr = 2.5 hrs. x/25 + x/30 = 2.5, which gives x. From I: home-passport = x/3 (since it's 1/3 of bank-office = x). Then total distance = home-passport + passport-bank + bank-office = x/3 + x + x = 7x/3.