type 2 position of hands of the clock Practice Questions Answers Test with Solutions & More Shortcuts
clocks PRACTICE TEST [5 - EXERCISES]
type 1 angle between the hands of clock
type 2 position of hands of the clock
type 3 faulty clock
type 4 time gained or lost by clock
type 5 comparing clocks
Question : 6 [R.R.B. 2003]
How many times in a day, are the hands of a clock in straight line but opposite in directions?
a) 20
b) 22
c) 24
d) 48
Answer »Answer: (b)
The hands of a clock point in opposite directions (in the same straight line) 11 times in every 12 hours (Because between 5 and 7 they point in opposite directions at 6 O' clock only).
So, in a day, the hands point in the opposite directions 22 times.
Question : 7 [I.B.P.S., 2006]
How many rotations will the hour hand of a clock complete in 72 hours?
a) 3
b) 6
c) 9
d) 12
Answer »Answer: (b)
Number of rotations = $72/12$ = 6
Question : 8 [R.R.B. 2002]
At what time, in minutes, between 3 O' clock and 4 O' clock, both the needles will coincide each other?
a) 5 $\text"1″"/11$ past
b) 12 $\text"4″"/11$ past
c) 13 $\text"4″"/11$ past
d) 16 $\text"4″"/11$ past
Answer »Answer: (d)
At 3 O' clock, the minute hand is 15 min. Spaces apart from the hour hand. To be coincident, it must gain 15 min. spaces. 55 min. are gained in 60 min. 15 min. are gained in (60/55 × 15)min. = 16 4/11 min.
Therefore, the hands are coincident at 16 4/11 min. past 3.
Question : 9 [M.A.T., 2006]
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
a) 4552.67 cm
b) 4555.67 cm
c) 4557.67 cm
d) 4559.67 cm
Answer »Answer: (c)
Number of rounds completed by the minute hand in 3 days 5 hrs
= (3 × 24 + 5) = 77.
Number of rounds completed by the hour hand in 3 days 5 hrs
= $(3 × 2 + 5/12) = 6 5/12$
Therefore, Difference between the distance traversed = $[77 × (2 × 22/7 × 10) - 6 5/12 × (2 × 22/7 × 7)]$ cm
= (4840 - 282.33) cm = 4557.67 cm.
Question : 10 [G.B.O., 2007]
How much does a watch lose per day, if its hands coincide every 64 minutes?
a) 32 $8/14$ min.
b) 36 $5/11$ min.
c) 90 min.
d) 96 min.
Answer »Answer: (b)
55 min. spaces are covered in $(60/55 × 60)$ min. = 65 $5/11$ min.
Loss in 64 min. = $(65 5/11 - 64)$ = $16/11$ min.
loss in 24 hrs = $(16/11 × 1/64 × 24 × 60)$ min. = 32 $8/11$ min.
IMPORTANT verbal reasoning EXERCISES
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