Two right angles per hour Right angle = 90, Straight angle=180 Forty four right angles per day Between every two hours the hands of the clock coincide with each other for one time except between 11, 12 and 12, 1.In a day they coincide for 22 times. Tip 3: For problems on incorrect clocks, keep track of the correct time. Question: A watch which gains 5 seconds in 3 minutes was set right at 7 a.m. In the afternoon of the same day, when the watch indicated quarter past 4 o'clock, the true time is: Solution: The incorrect watch gains 5 seconds in 3 minutes, i.e., 100 seconds in 1 hour.

If you find anything incorrect or you feel that there is any better approach to solve the above problem, please write comment. _____. Calculate Angle of Clock Position. Calculator for the angle of direction on the face of a clock. The clock position will be shown graphically. A direction is sometimes given as 10 o'clock or 2 o'clock. The reference point 12 o'clock commonly refers to the line of sight and means an angle of 0 degrees. 3 o'clock are 90 degrees, 6 o'clock are 180. From the first clock to second clock, when the minute hand traces 60 minutes, the minute spaces between the hour hand and minute hand becomes 55 in the second clock from zero in the first clock. From this, it is very clear, to gain 55 minutes head of hour hand, minute hand must trace 60 minutes. Clock Aptitude Formula, Clock Problem Shortcuts and Tricks. Clock Important Questions - Page 2 Clock Video Lecture - Page 3. Clock: The Face or dial of a watch is a circle whose circumference is divided into 60 equal parts, called minute spaces. A clock has two hands, the smaller one is called the hour hand or short hand while the larger one is called the minute hand or long hand. Clock. __exam. To solve these problems, it is always better to understand some of the basic principles and the types of problems that get asked. In this post I hereby explained simple tricks and some simple formulas for solving clock based problems.__

The relationship of hand-movements can also be translated in terms of degree unit which I found handy in calculator technique for board exam problems. We know that a complete circle is equal to 360° and equal to 60 dials. Thus, 1 dial is equivalent to 360°/60 = 6° and five dials is equivalent to 56° = 30°. Note that 1 dial move of the minute-hand is equivalent to 1 minute of time, and five dials move of the hour-hand is. Find all times on the clock where the angle between the minute and the hour hand backwards and forwards equals 10%3A00° Using our clock angle calculator for 4:20, we see that the angle between the hands equals 10%3A00° Using our clock angle calculator for 7:40, we see that the angle between the hands equals 10%3A00°. Our clock indicates $$2$$ o'clock. At what time will the clock hands make a right angle for the first time? The hands of the clock will form a right angle at around $$2h \ 25'$$. We deduce this because, if we want the minute hand to form a right angle, it must point at $$15$$ minutes later than the hour indicated by the hour hand, and $$15.

These two facts and the formulas are the keys in solving the clock problems. In this lesson you will find typical examples of the clock problems and will learn how to solve them. Problem 1 What is the angle between the large minute hand and the small hour hand at 11:55 pm? Solution.

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