The hands of a clock are 10 cm and 7 cm respectively. The difference between the

Question

The hands of a clock are 10 cm and 7 cm respectively. The difference between the distance traversed by their extremities in 3 days 5 hours is = ?

Options:

A . 4552.67 CM

B . 4555.67 CM

C . 4557.67 CM

D . 4559.67 CM

Answer: Option C

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More Questions on This Topic :

Question 1. There are two clocks, both set to show 10 pm on 21st January 2010. One clock gains 2 minutes in an hour and the other cl....clocks differ at 4 pm on 22nd January 2010 ?

Question 2. A watch is 1 minute slow at 1 pm on Tuesday and 2 minutes fast at 1 pm on Thursday. When did it show the correct time = ....Thursday. When did it show the correct time = ?

Question 3. In every 30 minutes the time of a watch increases by 3 minutes. After showing the correct time at 5 am , what time will ....what time will the watch show after 6 hours ?

Question 4. Henry started a trip into the country between 8 am and 9 am when the hand of clock were together, He arrived at his dest....were exactly 180° apart. How long did he travel ?

Question 5. Between 5 and 6, a lady looked at her watch and mistaking the hour hand for the minute hand, she thought that the time w....than the correct time. The correct time was = ?

Question 6. How many times are the hour hand and the minute hand of a clock of a right angles during their motion from 1 : 00 pm to ....1 : 00 pm to 10 : 00 pm ?

Question 7. Wall clock gains 2 minutes in 12 hours, while a table clock loses 2 minutes every 36 hours. Both are set right at 12 noo....both show the same time next would be = ?

Question 8. A clock is displaying correct time at 9 am on Monday. If the clock loses 12 minutes in 24 hours, then the actual time wh....pm on Wednesday of the same week is = ?

Question 9. A wall-clock takes 9 seconds in tinging at 9 o'clock. The time, it will take in tinging at 11 o'clock, is = ?....

Question 10. A mechanical grandfather clock is at present showing 7 hours 40 minutes 6 seconds. Assuming that it loses 4 seconds in e....what time will it show after exactly $$6\frac{1}{2}$$ hours ?

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