type 2 position of hands of the clock Detailed Explanation And More Example

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The following question based on clocks topic of verbal reasoning

Questions : How many times do the hands of a clock coincide in a day?

(a) 20

(b) 21

(c) 22

(d) 24

The correct answers to the above question in:

Answer: (c)

The hands of a clock coincide 11 times in every 12 hours (Since between 11 and 1, the coincide only once, i.e. at 12 O' clock).

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Read more find hands position of the clock Based Verbal Reasoning Questions and Answers

Question : 1

How many times are the hands of a clock at right angle in a day?

a) 22

b) 24

c) 44

d) 48

Answer: (c)

In 12 hours, they are at right angles 22 times

Therefore, In 24 hours, they are at right angles 44 times.

Question : 2

How many times in a day, the hands of a clock are straight?

a) 22

b) 24

c) 44

d) 48

Answer: (c)

In 12 hours, the hands coincide or are in opposite direction 22 times.

Therefore, In 24 hours, the hands coincide or are in opposite direction 44 times a day.

Question : 3

A clock gains 5 minutes in one hour. Therefore, the angle traversed by the minute hand in 1 hour is

a) 360

b) 390

c) 390.5°

d) None of these

Answer: (b)

Clearly, the minute hand traverses 65 minutes in 1 hour.

Therefore, Required angle = (360/60 × 65). = 390.

Question : 4

At what time between 9 and 10 O' clock will the hands of a watch be together?

a) 45 min past 9

b) 50 min past 9

c) 49 $1/11 $min past 9

d) 48 $2/11 $min past 9

Answer: (c)

Both the hands are 15 min spaces apart at 9 O' clock. To be together between 9 and 10 min O' clock hand has to gain 45 min.

Now, minute hand gains 55 min in 60 min. Therefore, it will gain 45 min in $60/55 × 45 = 49 1/11 min$

Therefore, the hands will be together at 49 $1/11$ min past 9.

Question : 5

Find at what time between 8 and 9 O' clock will the hands of a clock be in the same straight line but not together?

a) 10 $10/11$ min past 8

b) 50 $10/11 $min past 8

c) 10 $12/11 $min past 8

d) 10 min past 8

Answer: (a)

Fig (i) shows the positions of the hands of the clock at 8 O' clock and it is clear that they are 20 min apart. To be in the straight line, they have to be 30 min apart.

So, the minute hand will have to gain 10 min space in order to be 30 min apart from hour hand. Since 55 min are gained in 60 min,

Therefore, 10 min will be gained in $60/55 × 10 = 12/11 × 10 min $

Therefore, the hands will be in straight line but not together at $10 10/11 $min past 8.

Question : 6

At what time between 3 and 4 O' clock will the hands of a clock coincide?

a) 45 min past 3

b) 15$ 10/11 $min past 3

c) 10$ 12/11 $min past 3

d) 16$ 4/11$ min past 3

Answer: (d)

At 3 O' clock both the hands of the clock are 15 min apart. Hence, in order to be together, minute hand will have to gain 15 min spaces in order to coincide with the hour hand. Now, 55 min are gained by minute hand in 60 min.

Therefore, 15 min will be gained in $(60/55 × 15) min = (12/11 × 15) min $= $180/11 or 16 4/11 min$

Therefore, the hands will coincide at 16$ 4/11$ min past 3.

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