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Detailed Chapter 01 Measurements TN Board Solutions for Class 6 Science
For Class 6 students, solving TN Board textbook questions is the most effective way to build a strong conceptual foundation. Our Class 6 Science solutions follow a detailed, step-by-step approach to ensure you understand the logic behind every answer. Practicing these Chapter 01 Measurements solutions will improve your exam performance.
Class 6 Science Chapter 01 Measurements TN Board Solutions PDF
Samacheer Kalvi 6th Science Measurements Text Book Back Questions And Answers
I. Choose The Correct Answer
Question 1. The girth of a tree can be measured by
(a) Metre scale
(b) Metre rod
(c) plastic ruler
(d) Measuring tape.
Answer: (d) Measuring tape.
In simple words: To find the distance around a tree trunk, a flexible measuring tape is the best tool to use. It can wrap around curves easily.
๐ฏ Exam Tip: Always select the most appropriate tool for the shape being measured. For curved or irregular shapes, a flexible tape is ideal.
Question 2. The conversion of 7 m into cm gives
(a) 70 cm
(b) 7 cm
(c) 700 cm
(d) 7000 cm
Answer: (c) 700 cm
In simple words: To change metres into centimetres, you multiply by 100 because 1 metre is equal to 100 centimetres. So, 7 metres becomes 700 centimetres.
๐ฏ Exam Tip: Remember the common conversion factor: \( 1 \text{ m} = 100 \text{ cm} \). This is a basic unit conversion you'll use often.
Question 3. Quantity that can be measured is called .........
(a) Physical quantity
(b) Measurement
(c) Unit
(d) Motion.
Answer: (b) Measurement
In simple words: Anything that you can find the size or amount of, like length or weight, is called a measurement.
๐ฏ Exam Tip: The term 'physical quantity' refers to the property itself (like length), while 'measurement' is the act or result of determining its value.
Question 4. Choose the correct one
(a) \( \text{km} > \text{mm} > \text{cm} > \text{m} \)
(b) \( \text{km} > \text{mm} > \text{m} > \text{cm} \)
(c) \( \text{km} > \text{m} > \text{cm} > \text{mm} \)
(d) \( \text{km} > \text{cm} > \text{m} > \text{mm} \)
Answer: (c) \( \text{km} > \text{m} > \text{cm} > \text{mm} \)
In simple words: This option shows the units of length from the biggest to the smallest in the correct order. Kilometre is the largest, then metre, then centimetre, and millimetre is the smallest.
๐ฏ Exam Tip: Memorize the order of common metric units (kilo, base unit, centi, milli) to avoid confusion in comparisons.
Question 5. While measuring length of an object using a ruler, the position of your eye should be
(a) Left side of the point.
(b) Vertically above the point where the measurement is to be taken.
(c) Right side of the point.
(d) Anywhere according to one's convenience.
Answer: (b) Vertically above the point where the measurement is to be taken.
In simple words: When you measure with a ruler, look straight down from above the mark. This helps you get the most accurate reading and stops it from looking different from the sides. This error is known as parallax.
๐ฏ Exam Tip: Always position your eye directly above the mark you are reading on a scale to prevent parallax error and ensure accuracy.
II. True Or False.
Question 1. We can say that mass an object is \( 126 \text{ kg} \)
Question 2. Length of one's chest can be measured by using metre scale.
Question 3. Ten millimetres makes one centimetre.
Question 4. A hand span is a reliable measure of length.
Question 5. The SI system of units is accepted everywhere in the world.
Answer:
1. True
2. False
3. True
4. False
5. True
In simple words: We often use kilograms for mass, and a metre scale is good for chests. Ten millimetres indeed makes a centimetre. Hand spans are not very exact, but the SI system is used all over the world.
๐ฏ Exam Tip: Understand why certain statements are true or false. For instance, a hand span is not reliable because hand sizes differ, and a metre scale isn't ideal for curved surfaces like a chest.
III. Fill Up The Blanks:
Question 1. SI unit of length is symbolically represented as ..........
Question 2. 500 gm = .......... kilogram.
Question 3. Distance between Delhi and Chennai can be measured in ..........
Question 4. 1 m = .......... cm.
Question 5. 5 km = .......... m.
Answer:
1. metre
2. 0.5
3. Kilometre
4. 100
5. 5000
In simple words: The standard unit for length is the metre. 500 grams is half a kilogram. Large distances are measured in kilometres. There are 100 centimetres in a metre, and 5000 metres in 5 kilometres.
๐ฏ Exam Tip: Always remember the standard SI units for basic quantities like length (metre), mass (kilogram), and time (second), along with common prefixes (kilo, centi, milli).
IV. Analogy
Question 1. Sugar: Beam Balance, Lime Juice?
Answer: Graduated cylinders.
In simple words: A beam balance measures solid things like sugar. For liquids like lime juice, we use special marked containers called graduated cylinders to measure their volume.
๐ฏ Exam Tip: Analogies test your understanding of relationships. Here, the relationship is "substance: measuring instrument".
Question 2. Height of a person: Cm: Length of your sharpened pencil lead?
Answer: mm
In simple words: A person's height is measured in centimetres. For very small things, like the tip of a pencil lead, we use an even smaller unit called millimetres.
๐ฏ Exam Tip: Choose the appropriate unit based on the size or scale of the object being measured. Millimetres are for very small lengths.
Question 3. Milk: Volume; vegetables?
Answer: Weight
In simple words: We measure how much milk there is by its volume. When we buy vegetables, we usually measure them by their weight.
๐ฏ Exam Tip: Understand that different quantities are measured for different types of items. Liquids are typically by volume, while solids are often by mass/weight.
V. Match The Following:
Question 1. Match the items in Column A with Column B.
| Column A | Column B |
|---|---|
| 1. Length of the fore arm | Metre |
| 2. SI unit of length | Second |
| 3. Nano | \( 10^3 \) |
| 4. SI Unit of time | \( 10^{-9} \) |
| 5. Kilo | Cubit |
1. Cubit
2. metre
3. \( 10^{-9} \)
4. second
5. \( 10^3 \)
In simple words: The forearm length used to be called a cubit. The standard unit for length is the metre. Nano means a very small amount, like \( 10^{-9} \). The standard unit for time is a second. Kilo means a thousand, or \( 10^3 \).
๐ฏ Exam Tip: Be familiar with historical units like 'cubit', common metric prefixes (kilo, nano), and the SI units for fundamental quantities (length, time).
VI. Complete The Given Table:
Question 1. Complete the given table.
| Volume | Kg |
|---|---|
| Length of your little finger | Km |
| Volume = \( \text{m}^3 \) | Mass = Kg |
|---|---|
| Length of your little finger= Cm | Long distance = Km |
๐ฏ Exam Tip: Always associate the correct SI unit with the physical quantity it measures. This table tests basic unit knowledge.
VI. Arrange In Increasing Order Of Unit
Question 1. Arrange the following units in increasing order: 1 Metre, 1 Centimetre, 1 Kilometre, and 1 Millimetre.
Answer: 1 Millimetre, 1 Centimetre, 1 Metre, 1 Kilometre.
In simple words: When we put these length units from smallest to biggest, millimetre comes first, then centimetre, then metre, and kilometre is the largest.
๐ฏ Exam Tip: Remember the metric prefixes: milli (1/1000), centi (1/100), and kilo (1000). The base unit (metre) is in the middle.
VIII. Find The Answer For The Following Questions Within The Grid:
Question 1. \( 10^{-3} \) is one ..........
Question 2. SI unit of time ..........
Question 3. Cross view of reading for measurement leads to ..........
Question 4. .......... is the one what a clock reads.
Question 5. .......... is the amount of substance present in an object.
Question 6. .......... can be taken to get the final reading of the recordings of different students for a single measurement.
Question 7. .......... is a fundamental quantity.
Question 8. .......... shows the distance covered by an automobile.
Question 9. A tailor use .......... to take measurements to stitch a cloth.
Question 10. Liquids are measured with this physical quantity ..........
Answer:
1. millimeter
2. Second
3. Parallax
4. Time
5. mass
6. Accurate
7. Length
8. Odometer
9. tape
10. litres
In simple words: \( 10^{-3} \) means milli. The standard unit for time is the second. Looking at a scale from the side causes parallax error. A clock reads time. Mass is the amount of stuff in an object. Accurate readings are important. Length is a basic measurement. An odometer shows how far a car has driven. Tailors use tape. Liquids are measured in litres.
๐ฏ Exam Tip: Pay attention to keywords and definitions. For example, 'parallax' is a common term for reading errors, and 'odometer' is specific to distance in vehicles.
IX. Answer In A Word Or Two.
Question 1. What is the full form of the SI system?
Answer: An International System of unit
In simple words: SI stands for the International System of Units, which is a worldwide standard for measurements.
๐ฏ Exam Tip: Know the full forms of common abbreviations, especially for standard scientific terms like SI.
Question 2. Name any one instrument used for measuring mass.
Answer: Beam Balance
In simple words: A beam balance is a tool used to measure the mass of an object by comparing it with known masses.
๐ฏ Exam Tip: Be able to name specific instruments for measuring different physical quantities, like a beam balance for mass.
Question 3. Find the odd one out: Kilogram, Millimetre, Centimetre, Nanometre
Answer: Kilogram.
In simple words: Kilogram measures mass, but millimetre, centimetre, and nanometre all measure length. So, kilogram is different.
๐ฏ Exam Tip: To find the odd one out, identify the category or property that most items share and then find the item that doesn't fit.
Question 4. What is the SI unit of mass?
Answer: Kilogram
In simple words: The standard international unit used to measure mass is the kilogram.
๐ฏ Exam Tip: Always remember the SI units for fundamental physical quantities (mass: kilogram, length: metre, time: second).
Question 5. What are the two parts present in a measurement?
Answer:
1. multiple
2. sub
In simple words: Every measurement has two parts: a number (the 'multiple') and a unit (the 'sub'). For example, in '5 metres', 5 is the multiple and 'metres' is the unit.
๐ฏ Exam Tip: Understand that a complete measurement always consists of both a numerical value and a unit.
X. Answer In A Sentence Or Two:
Question 1. Define measurement.
Answer: Measurement is the process of comparing an unknown amount of something with a known, standard amount of that same thing. This helps us find its value.
In simple words: Measurement means comparing something we don't know the size of with something we already know the size of.
๐ฏ Exam Tip: A good definition for measurement should include the ideas of comparison and standard quantity.
Question 2. Define mass.
Answer: Mass is the measure of how much matter (or 'stuff') is in an object. It tells us how much material an object is made of.
In simple words: Mass is just how much 'stuff' an object has inside it.
๐ฏ Exam Tip: Differentiate mass from weight; mass is the amount of matter, while weight is the force of gravity on that matter.
Question 3. The distance between the two places is 43.65 km. convert it into meter and cm.
Answer:
(a) Convert km into metre
We know that \( 1 \text{ km} = 1000 \text{ m} \).
So, \( 43.65 \text{ km} = 43.65 \times 1000 \text{ m} = 43650 \text{ m} \).
(b) Convert km into cm.
We know that \( 1 \text{ km} = 1000 \text{ m} \) and \( 1 \text{ m} = 100 \text{ cm} \).
Therefore, \( 1 \text{ km} = 1000 \times 100 \text{ cm} = 100000 \text{ cm} \).
So, \( 43.65 \text{ km} = 43.65 \times 100000 \text{ cm} = 4365000 \text{ cm} \).
In simple words: To change kilometres to metres, you multiply by 1000. To change kilometres to centimetres, you multiply by 100000. It's like taking bigger steps for bigger changes.
๐ฏ Exam Tip: Remember the two main conversion factors: \( 1 \text{ km} = 1000 \text{ m} \) and \( 1 \text{ m} = 100 \text{ cm} \). You can chain these conversions for bigger jumps.
Question 4. What are the rules to be followed to make an accurate measurement with scale?
Answer: To get an accurate measurement with a scale, follow these rules:
1. Make sure to choose the correct smaller unit (submultiple) for precise reading.
2. Keep the object you are measuring perfectly straight and parallel to the scale.
3. Always begin your measurement from the '0' mark on the scale, not from its edge.
In simple words: To measure well with a ruler, pick the right small units, keep the object straight with the ruler, and always start measuring from the zero mark.
๐ฏ Exam Tip: Accuracy in measurement depends on proper technique. Starting from zero, keeping parallel, and correct eye position (parallax) are key rules.
XI. Solve The Following:
Question 1. The distance between your school and your house is 2250 m. Express this distance in kilometre.
Answer:
The distance between school and house is \( 2250 \text{ m} \).
We know that \( 1000 \text{ m} = 1 \text{ km} \).
To convert metres to kilometres, we divide by 1000.
So, \( 2250 \text{ m} = 2250 \div 1000 = 2.25 \text{ km} \).
In simple words: The distance is 2250 metres. To change metres to kilometres, we divide by 1000. So, it is 2.25 kilometres.
๐ฏ Exam Tip: When converting from a smaller unit (metre) to a larger unit (kilometre), you should always divide.
Question 2. While measuring the length of a sharpened pencil, the reading of the scale at one end is 2.0 cm and at the other end is 12.1 cm. What is the length of the pencil?
Answer:
Reading at one end of the sharpened pencil = \( 2.0 \text{ cm} \).
Reading at the other end of the sharpened pencil = \( 12.1 \text{ cm} \).
To find the length of the pencil, we calculate the difference between the two readings.
Length of the pencil = \( 12.1 \text{ cm} - 2.0 \text{ cm} = 10.1 \text{ cm} \).
In simple words: To find the pencil's length, just subtract the smaller reading from the larger reading. The total length is 10.1 centimetres.
๐ฏ Exam Tip: When an object doesn't start at the zero mark, subtract the initial reading from the final reading to get the actual length.
XII. Write In Detail:
Question 1. Explain two methods that you can use to measure the length of a curved line.
Answer: We can measure the length of a curved line using two main methods:
First method โ using a string.
1. First, draw the curved line, let's call it AB, on a piece of paper.
2. Carefully place a string along the entire length of this curved line.
3. Make sure the string follows every curve and covers the line exactly.
4. Mark the points on the string where the curved line starts and ends.
5. Now, carefully take the string and straighten it out.
6. Place the straightened string against a metre scale and measure the distance between the two marks you made.
7. This measurement will give you the actual length of the curved line. This method is practical for many curved shapes.
Second method โ using a divider.
1. Draw the curved line AB on paper, just like before.
2. Open the legs of a divider to a small, fixed distance, for example, \( 0.5 \text{ cm} \) or \( 1 \text{ cm} \), using a ruler.
3. Place one leg of the divider at the starting point of the curved line and mark the position of the other leg.
4. Then, move the divider along the line, cutting it into many small, equal segments. Keep moving the divider until you reach the end of the curved line.
5. Any very small leftover part of the line that is shorter than your divider's opening can be measured with a regular scale.
6. Count how many segments you created with the divider.
7. The total length of the curved line will be: (Number of full segments \( \times \) length of each segment) \( + \) length of the leftover part.
In simple words: You can measure a curved line in two ways. One way is to place a string along the curve, mark the string, then straighten it and measure it with a ruler. The other way is to use a divider, take small, equal steps along the curve, count the steps, and add any small remaining bit.
๐ฏ Exam Tip: When describing methods, be clear and sequential. For curved lines, the key is to transform the curve into a measurable straight line (string) or break it into small straight parts (divider).
Question 2. Fill up the following chart.
| Property | Definition | Basic Unit | Instrument used for measuring |
|---|---|---|---|
| Length | The distance between one end and the other desired end. | Metre (m) | Metre scale, measuring tape. |
| Mass | Mass is the measure of the amount of matter in an object. | Kilogram (kg) | Beam balance, Electronic balance. |
| Volume | The amount of space that an object occupies (or) that is enclosed within a container. | Cubic metre (mยณ), Litres | Graduated cylinder, beaker, pipettes, and burette. |
| Time | Interval between two events. | seconds | Sand clock, electronic clock, stop watches. |
In simple words: This chart explains what each property means, its standard unit, and the tools we use to measure it. For example, length is distance, measured in metres with a scale. Mass is the amount of stuff, in kilograms, using a balance. Volume is space taken up, in cubic metres or litres, measured by cylinders. Time is how long between events, in seconds, measured by clocks.
๐ฏ Exam Tip: For each fundamental physical quantity, be ready to state its definition, its SI unit, and at least two common measuring instruments.
I. Choose The Best Option:
Question 1. What is 7 m in mm?
(a) 0.7 mm
(b) 700 mm
(c) 7000 mm
(d) 70 mm
Answer: (c) 7000 mm
In simple words: To change metres to millimetres, you multiply by 1000. So, 7 metres becomes 7000 millimetres. This is because 1 metre has 1000 millimetres.
๐ฏ Exam Tip: Remember that \( 1 \text{ m} = 100 \text{ cm} \) and \( 1 \text{ cm} = 10 \text{ mm} \). So, \( 1 \text{ m} = 100 \times 10 \text{ mm} = 1000 \text{ mm} \).
Question 2. The distance between one end and the other end is called ..........
(a) mass
(b) length
(c) time
(d) None of the options
Answer: (b) length
In simple words: The distance from one point to another is what we call length.
๐ฏ Exam Tip: Understand the basic definitions of physical quantities. Length is a direct measure of spatial extent.
Question 3. What is the unit of length?
(a) metre
(b) litre
(c) second
(d) kilogram.
Answer: (a) metre
In simple words: The standard unit for measuring length is the metre. Litre is for volume, second for time, and kilogram for mass.
๐ฏ Exam Tip: Be able to identify the correct SI unit for each fundamental quantity. Metre is specifically for length.
Question 4. Five kilometre is equal to __________
(a) 500 cm
(b) 500 m
(c) 5000 m
(d) 5000 cm
Answer: (c) 5000 m
In simple words: Since one kilometre is 1000 metres, five kilometres would be five times 1000 metres, which is 5000 metres.
๐ฏ Exam Tip: Quickly recall the 'kilo' prefix, which means 1000. So, kilometres are 1000 times larger than metres.
Question 5. These are the instruments used in measuring the volume of objects with irregular shapes.
(a) Balance
(b) Electronic balance
(c) Displacement of water method
(d) sand clock.
Answer: (c) Displacement of water method.
In simple words: For things with strange shapes, you can find their volume by seeing how much water they push out when put into it. This is called the water displacement method.
๐ฏ Exam Tip: The water displacement method (Archimedes' principle) is a classic technique for finding the volume of irregularly shaped objects.
II. True Or False:
Question 1. The comparison of a known quantity with the unknown quantity is the mass.
Question 2. The area can be calculated by using the two lengths and width.
Question 3. Using electronic balance weight can be measured accurately.
Answer:
1. False
2. True
3. False.
In simple words: Comparing known and unknown is called measurement, not mass. Area is found by multiplying length and width. An electronic balance measures mass, not weight directly.
๐ฏ Exam Tip: Be careful with definitions: 'measurement' is the comparison, 'mass' is a quantity. Also, be precise about what instruments measure (e.g., electronic balances measure mass).
III. Fill In The Blanks.
Question 1. \( 78.75 \text{ cm} = \) .......... m .......... cm
Question 2. \( 1195 \text{ m} = \) .......... km .......... m
Question 3. \( 15 \text{ cm} \ 10 \text{ mm} = \) .......... mm
Question 4. \( 45 \text{ km} \ 33 \text{ m} = \) .......... m.
Question 5. The metric system of unit is developed in the year .......... by French.
Answer:
1. 0 m, 78.75 cm (or 0.7875 m, 0 cm)
2. 1 km, 195 m
3. 160 mm
4. 45033 m
5. 1790
In simple words: \( 78.75 \text{ cm} \) is less than 1 metre, so it's 0 metres and 78.75 centimetres. \( 1195 \text{ m} \) is 1 kilometre and 195 metres. \( 15 \text{ cm} \) is \( 150 \text{ mm} \), so with \( 10 \text{ mm} \) it becomes \( 160 \text{ mm} \). \( 45 \text{ km} \) is \( 45000 \text{ m} \), plus \( 33 \text{ m} \) makes \( 45033 \text{ m} \). The metric system was started by the French in 1790.
๐ฏ Exam Tip: For conversions, always remember that 1 m = 100 cm, 1 km = 1000 m, and 1 cm = 10 mm. The year 1790 is key for the origin of the metric system.
IV. Matching
Question 1. Match the following.
| Column A | Column B |
|---|---|
| 1. Length | a) Litre |
| 2. Mass | b) Seconds |
| 3. Time | c) Kilogram |
| 4. Volume of liquid | d) metre. |
1. - d (Length - metre)
2. - c (Mass - Kilogram)
3. - b (Time - Seconds)
4. - a (Volume of liquid - Litre)
In simple words: We connect each physical property or type of quantity from Column A to its correct unit or related term in Column B. This shows how different things are measured.
๐ฏ Exam Tip: For matching questions, it is helpful to first identify the most obvious pairs, then eliminate options to find the correct matches for the remaining items. Ensure all items are correctly paired.
Question 2. Match the following.
| Column A | Column B |
|---|---|
| 1. 1000 gm | a) 1 kilo meter |
| 2. 1000 milligram | b) 1 ton |
| 3. 1000 kilogram | c) 1 gram |
| 4. 1000 metre | d) 1 kilogram |
1. - d (1000 gm - 1 kilogram)
2. - c (1000 milligram - 1 gram)
3. - b (1000 kilogram - 1 ton)
4. - a (1000 metre - 1 kilo meter)
In simple words: This question asks us to link amounts of mass and distance to their equal values in different units. It helps us remember common conversions, like how many grams make a kilogram.
๐ฏ Exam Tip: Understanding conversion factors (like 1000 grams = 1 kilogram) is key for these questions. Practice common metric conversions to answer quickly and accurately.
V. Write the Following Unit in Ascending Order.
Question 1. Arrange the following units in ascending order: Ton - gram - kilogram - Metric ton.
Answer: Gram - kilogram - ton - metric ton.
In simple words: When we put these units of mass in order from smallest to largest, gram comes first, then kilogram, followed by ton, and finally metric ton, which is the biggest.
๐ฏ Exam Tip: Remember that "ton" is often used interchangeably with "short ton" (around 907 kg) or "long ton" (around 1016 kg) in some contexts, but a "metric ton" is precisely 1000 kg. For typical school problems, assume "ton" refers to the common non-metric ton, which is smaller than a metric ton.
VI. Very Short Answer (2 Marks)
Question 1. What is length?
Answer: Length is the distance measured from one point to another desired point. It tells us how far apart two ends are.
In simple words: Length is simply how long something is, or the distance from its start to its end.
๐ฏ Exam Tip: When defining basic terms, keep your answer clear and concise, focusing on the core concept. Mentioning "distance between two points" is key for length.
Question 2. Differentiate mass from weight.
Answer:
Mass: This is the amount of matter an object has. Its unit is the kilogram (kg). Mass remains the same no matter where the object is, even in space.
Weight: This is the force of gravity pulling on an object's mass. Its unit is the Newton (N). Weight changes depending on the gravitational pull, so an object weighs less on the moon than on Earth.
In simple words: Mass is how much "stuff" is in an object, always the same. Weight is how hard gravity pulls on that "stuff", which changes depending on the planet or moon.
๐ฏ Exam Tip: When differentiating, define both terms clearly and highlight the key differences. For mass and weight, remember mass is constant, but weight depends on gravity. Always mention their respective SI units.
Question 3. List the SI units of length, mass, and time.
Answer:
1. The SI unit for length is metre (m).
2. The SI unit for mass is kilogram (kg).
3. The SI unit for time is second (s). These are fundamental units in physics.
In simple words: For length, we use metres. For mass, we use kilograms. For time, we use seconds. These are the main units for these basic things.
๐ฏ Exam Tip: The SI units are universally accepted. Memorizing the correct SI units for fundamental quantities like length, mass, and time is crucial for physics and science exams.
Question 4. What are the basic quantities of physics?
Answer: The three basic quantities of physics are:
1. Length
2. Mass
3. Time
These are also known as fundamental quantities.
In simple words: The main things we measure in science are length, mass, and time. These are the building blocks for understanding everything else.
๐ฏ Exam Tip: Understand why these three are considered "basic" or "fundamental" โ they cannot be defined in terms of other physical quantities and form the basis for all other measurements.
Question 5. Differentiate between Mass and Weight.
Answer:
Mass:
โข Mass describes the total amount of material present in an object. It is a fundamental property of matter.
โข A beam balance is commonly used to measure mass.
Weight:
โข Weight is the force exerted on an object due to gravity. This force changes with the strength of gravity.
โข An electronic balance is typically used to measure weight accurately.
In simple words: Mass is how much "stuff" something has, and we use a regular balance to find it. Weight is how hard gravity pulls on that "stuff," and we use an electronic scale for that.
๐ฏ Exam Tip: When differentiating, ensure you highlight both what each quantity represents and how it is measured. Mass is constant everywhere, while weight varies with gravity.
Question 6. What clocks are used to measure time accurately?
Answer: The clocks used to measure time accurately are:
1. Electronic clock
2. Stopwatch (often called a stop clock)
These devices are designed to precisely track short or long durations. They are used in various fields where precise timing is essential.
In simple words: To get time exactly right, we use electronic clocks or stopwatches. They help us count time very carefully.
๐ฏ Exam Tip: For accuracy in time measurement, electronic devices are preferred over traditional mechanical clocks due to their digital precision and ability to record fractions of a second.
Question 7. Hold a sheet of paper in one hand and a book in the other. Which hand feels heavier, and why?
Answer: The hand holding the book will feel heavier. This is because the book has much more mass than a single sheet of paper. Due to its greater mass, the Earth's gravity pulls on the book with more force. This means your hand needs to apply more upward force to hold the book steady, making it feel heavier.
In simple words: The book feels heavier because it has more "stuff" in it (more mass). Gravity pulls harder on more mass, so your hand has to work harder to hold the book up.
๐ฏ Exam Tip: Relate observed phenomena to fundamental concepts like mass and gravity. The key is to explain that greater mass leads to a greater gravitational force (weight), which your hand perceives as heavier.
VII. Give Detailed Answers: (5 Marks)
Question 1. What important features should we consider for accurate measurement?
Answer: To get an accurate measurement, we should pay attention to these features:
1. **Starting Point:** Always begin measuring from the zero ('0') mark on the scale.
2. **Alignment:** Ensure the object being measured is placed exactly parallel to the scale.
3. **Correct Reading:** Your eye must be positioned vertically right above the point being measured to avoid parallax error. First, note the bigger divisions (like cm), then the smaller divisions (like mm), and combine them. For example, if a pencil length is 6 cm and 2 mm, write it as 6.2 cm.
4. **Stability:** Keep both the scale and the object still while taking the measurement.
In simple words: To measure well, always start from zero, keep the object straight, look directly down at the reading, and first count big marks then small marks on the scale.
๐ฏ Exam Tip: Focus on the common sources of error in measurement (like parallax and incorrect starting points) and how to avoid them. Listing them clearly and concisely helps score full marks.
Question 2. How will you measure the volume of an irregularly shaped object?
Answer: We can find the volume of an irregularly shaped object using the water displacement method:
1. First, pour a measured amount of water (for example, 50 ml) into a graduated measuring cylinder.
2. Carefully tie the irregular object, such as a stone, with a fine thread.
3. Gently lower the object into the water until it is fully submerged.
4. Observe the water level rise in the cylinder. For instance, if the water level rises to 75 ml, the difference (75 ml - 50 ml = 25 ml) is the volume of the object. This rise happens because the object pushes aside its own volume of water.
In simple words: To find the space an odd-shaped object takes up, put some water in a marked cup and note the level. Then, put the object fully in the water. The new, higher water level minus the first level tells you the object's volume.
๐ฏ Exam Tip: This method (Archimedes' principle) accurately measures the volume of irregular solids. Ensure the object is fully submerged and no air bubbles are trapped, as this can affect the accuracy of the reading.
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TN Board Solutions Class 6 Science Chapter 01 Measurements
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