Measurement of | Class 7 Science Notes
By ConceptScroll Team · Published on 17 July 2026 · 4 min read
Measurement of – this guide gives you a concise, exam-ready overview of Measurement of from Class 7 Science, written by ConceptScroll editors and reviewed against the latest NCERT textbook.
Measurement of Time
Humans have been interested in keeping track of time since ancient times. Observing natural phenomena that repeat after definite intervals, such as the rising and setting of the Sun, the phases of the Moon, and the changing seasons, early humans devised ways to measure time. Initially, they created calendars based on these cycles. A day was defined by the cycle of the Sun rising and setting. However, measuring smaller intervals within a day required new devices.
Several ancient instruments were developed to measure time intervals smaller than a day. One such device is the sundial, which measures time by the changing position of the shadow cast by an object due to the Sun's movement during the day. The shadow's position changes continuously and can be used to estimate the time.
Water clocks were another early invention. There were two main types: one where water flowed out of a vessel marked with time intervals, and another where a bowl with a small hole floated on water, gradually filling and sinking after a fixed time. The sinking bowl type is known as the Ghatika-yantra.
Hourglasses measured time by the flow of sand from one bulb to another through a narrow passage. Candle clocks had markings on candles that indicated the passage of time as the candle burned down.
These devices were not very precise but were significant steps in the evolution of timekeeping. As civilizations advanced, the need for more accurate time measurement grew, leading to mechanical clocks and eventually to modern timekeeping methods.
The world's largest stone sundial, the Samrat Yantra, built about 300 years ago at Jantar Mantar in Jaipur, Rajasthan, is a remarkable example of ancient timekeeping. It is 27 meters tall, and its shadow moves about 1 millimeter per second, allowing time measurement intervals as short as 2 seconds. However, like all sundials, it measures local solar time, which requires correction to match Indian Standard Time.
This section also introduces an activity to build a simple water clock using a plastic bottle, demonstrating the principle of measuring time by the flow of water. This hands-on experiment helps understand how ancient water clocks worked.
Overall, this section lays the foundation for understanding how time measurement evolved from natural observations to mechanical devices, setting the stage for more precise and scientific methods of timekeeping.
📊 Diagram: Fig. 8.1 shows a sundial with a vertical stick casting a shadow on a marked surface. Fig. 8.2 illustrates two types of water clocks: (a) water flowing out from a marked vessel, and (b) a floating bowl with a hole that sinks after filling. Fig. 8.3 depicts an hourglass with sand flowing between two bulbs. Fig. 8.4 shows a candle clock with time markings on the candle.
🧪 Activity: Activity 8.1 guides students to construct a simple water clock using a plastic bottle cut into two parts, with a small hole in the cap to allow water to drip from the upper to the lower part. Students mark water levels at one-minute intervals to measure time.
🔗 Connection: This section introduces the concept of time measurement, leading to the study of the simple pendulum and the precise measurement of time intervals in the next sections.
Frequently asked questions
Calculate the speed of a car that travels 150 metres in 10 seconds. Express your answer in km/h.
Speed = Distance / Time = 150 m / 10 s = 15 m/s. To convert m/s to km/h, multiply by 18/5. Speed = 15 × (18/5) = 54 km/h.
A runner completes 400 metres in 50 seconds. Another runner completes the same distance in 45 seconds. Who has a greater speed and by how much?
Speed of first runner = 400 m / 50 s = 8 m/s. Speed of second runner = 400 m / 45 s ≈ 8.89 m/s. Second runner has greater speed. Difference = 8.89 - 8 = 0.89 m/s.
A train travels at a speed of 25 m/s and covers a distance of 360 km. How much time does it take?
Distance = 360 km = 360,000 m. Speed = 25 m/s. Time = Distance / Speed = 360,000 m / 25 m/s = 14,400 s. Convert seconds to hours: 14,400 s ÷ 3600 = 4 hours.
A train travels 180 km in 3 h. Find its speed in: (i) km/h (ii) m/s (iii) What distance will it travel in 4 h if it maintains the same speed throughout the journey?
(i) Speed in km/h = Distance / Time = 180 km / 3 h = 60 km/h. (ii) Convert 60 km/h to m/s: (60 × 1000) / 3600 = 16.67 m/s. (iii) Distance in 4 h = Speed × Time = 60 km/h × 4 h = 240 km.
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