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 in a day, the hands of a clock are straight?

(a) 22

(b) 24

(c) 44

(d) 48

The correct answers to the above question in:

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.

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

Question : 1

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 : 2

How many times are the hour hand and the minute hand of a clock at right angles during their motion from 1.00 p.m. to 10.00 p.m.?

a) 9

b) 10

c) 18

d)

e) 20

Answer: (c)

The duration from 1.00 p.m. to 10.00 p.m. is 9 hours and during each of these 9 hours the hands of a clock are at right angles twice.

So, required number = 9 × 2 = 18.

Question : 3

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 : 4

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

a) 20

b) 21

c) 22

d) 24

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).

Question : 5

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.

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