← Grade 6 Science

Scientific Learning

Unit 1 · CDC textbook pages 1–20

नेपालीमा पढ्नुहोस्

In this unit 5 sections
  1. 1.1 Introduction to scientific learning
  2. 1.2 Measurement and unit
  3. 1.3 Local and standard units of measurement
  4. 1.4 Multiple and submultiple units
  5. Exercise

Drop a stone into a pond and it sinks. Drop a leaf and it floats. Why? You could just guess. Or you could do what scientists do: guess, then test your guess, look carefully at what happens, and find out for sure.

And when you test something, you usually have to measure it: how long, how heavy, how hot, how much. But how long is “a bitta”? Your bitta and your father’s bitta are not the same! This unit shows you how scientists learn, and why the whole world agreed to measure things in the same units.

1.1 Introduction to scientific learning

What is science? How is it studied, and why? Is learning science different from learning other subjects? Think about it with your friends, and share your ideas in class.

Science is the careful, step-by-step study of objects, materials and events. Studying science needs special skills, called scientific skills: observing, classifying, measuring, predicting, experimenting, concluding and communicating.

Skill What it means An example
Observing looking carefully, using all your senses noticing that a mango turns yellow as it ripens
Classifying putting things into groups by what they share sorting fruits into sweet and sour
Measuring finding how much, using a tool and a unit finding that a pencil is 15 cm long
Predicting saying what will happen, before it happens “the ice will melt in the sun”
Experimenting testing an idea by doing something putting the ice in the sun and watching
Concluding deciding what the results show “heat makes ice melt”
Communicating telling others what you found writing a report, or showing a chart in class

When we study the things we see, hear and feel in an orderly way, step by step, it is called a scientific study. Observing, asking questions, guessing, experimenting, analyzing the results and drawing conclusions are all part of scientific learning.

Many great discoveries began with an ordinary event. Isaac Newton saw an apple fall from a tree and asked why things always fall down. His answer explained gravity, the pull that holds us on the Earth and keeps the Moon going round it. James Watt watched how the steam from boiling water pushed up the lid of a kettle, and he went on to make the steam engine much better. These discoveries became possible because of careful scientific study. If we study steadily and patiently in a scientific way, we can discover new things too.

Scientific learning process

Guess first, then test

Tap your guess for each object. When every object has a guess, press Test and watch.

waterGuess first, then press Test.
  1. 1 piece of wood test: floats ✗
  2. 2 stone test: sinks ✗
  3. 3 iron nail test: sinks ✗
  4. 4 leaf test: floats ✗
  5. 5 ice cube test: floats ✗
  6. 6 steel spoon test: sinks ✗
  7. 7 plastic bottle cap test: floats ✗
  8. 8 rubber eraser test: sinks ✗
guesses made
0 of 8
guesses right
0 of 8

Guess for every object first: will it sink or float?

All guessed. Now test your guesses: press Test.

Every guess was right! Things heavier than the same amount of water sink; lighter ones float.

Some guesses were wrong, and that is fine: the test shows what is true. Things heavier than the same amount of water sink; lighter ones float.

In this activity you did what scientists do. You observed things around you, asked whether they would sink, guessed, tested, recorded the results, concluded, and told others. This is called the scientific learning process: learning about the objects and events around us by observing, guessing, testing, discussing and explaining them, then drawing a conclusion and sharing it in a report.

Steps of the scientific learning process

The scientific learning process goes in steps, one after another.

?Curiosity: what? why? how?1. Observe objectsor events2. Ask questionsabout them3. Guess possibleanswers4. Test by asuitable method5. Record thedata6. Analyze the data,conclude7. Write thereportshare itwith othersEach step is done in this order, carefully and honestly.
Figure 1.1 The steps of the scientific learning process. It starts with curiosity and ends with a report that others can read and check.

1. Study of surrounding objects or events

Scientific learning begins when we study the things and events around us that we see, hear or feel. Collecting the objects in Activity 1.2 was this step. Seeing a fruit fall from a tree, seeing snow fall, or feeling cold in winter are also first steps of this kind.

2. Questioning about objects or events

The second step is to ask questions. Wondering whether the objects in Activity 1.2 would sink or float was this step. Newton asking why the apple fell, and Watt asking why steam lifted the kettle’s lid, were also questions of this kind.

3. Guessing the probable answer

In the third step we guess the possible answer, or the possible cause, of what we saw. A good guess shows us what to test, so the facts are easier to find. Guessing which objects would sink or float, before testing them, was this step in Activity 1.2. A guess like this, one that can be tested, is called a hypothesis.

4. Testing

In the fourth step, we test our guess with a suitable method. Testing shows what is really true, so this is the most important step of the scientific learning process. Dropping the objects into water one by one, in Activity 1.2, was the testing step.

5. Accumulating the data from testing

The results of the test are written down. These results are called data. In Activity 1.2, the names of the objects that sank and floated were written in the table.

6. Concluding after analyzing the data

Next we study the data carefully (we analyze them) and decide what they show. This is the conclusion. The conclusions of Activity 1.2 are:

  • i.An iron nail, a stone, a brick, a spoon and a rubber stopper sink, because they are denser than water: each is heavier than the same amount of water.
  • ii.A page of paper, leaves, pieces of plastic and ice float on water, because they are less dense than water.

7. Presenting a report

This is the last step. The conclusion is shared with others, by speaking or in writing. A report lets other people check our work, and even repeat it.

Rita guesses that a bigger stone will sink faster than a small one. Which step of the scientific learning process is she doing?

Pick an answer to see why.

Why is testing said to be the most important step?

Pick an answer to see why.

Let us practice the scientific learning process

1.2 Measurement and unit

At first we did not know the volume of the water in the glass. A measuring cylinder is a tall glass or plastic jar with marks on its side, used to measure the volume of a liquid. We read the level of the water against the marks, and that tells us the volume. The marks show standard amounts, the same on every measuring cylinder. So in this activity, we compared the unknown volume of water with the standard volumes marked on the cylinder.

102030405060708090100ml✗ eye too high✓ eye level: right✗ eye too low607064read the bottom of the curve:64 mlclose-up
Figure 1.2 Reading a measuring cylinder. The water’s surface curves down in the middle. Keep your eye level with the surface, and read the mark at the bottom of the curve: here, 64 ml. Looking from above or below gives a wrong reading.

Volume is a physical quantity. A physical quantity is anything that can be measured and written as a number: length, mass, time, temperature, area, volume. (Beauty or kindness can’t be measured with a number, so they are not physical quantities.)

Measurement is comparing an unknown quantity with a standard, known quantity of the same kind. In Activity 1.6, the unknown volume of water in the glass was compared with the standard volumes marked on the measuring cylinder.

The standard quantity used to measure a physical quantity is called a unit. Different physical quantities have different units: length is measured in meters, mass in kilograms, time in seconds and temperature in degrees Celsius.

The amount of a physical quantity is written as a number with a unit. For example, the length of a table may be 2 m. Here, length is the physical quantity, m (meter) is the unit, and 2 tells us that the table is two times as long as one meter.

Why is measurement necessary?

Look at the two lines in Figure 1.3. Which one is longer? Decide without measuring. Then measure both with a ruler. Was your guess right?

Figure 1.3 Which line is longer, the top one or the bottom one?

Probably your guess was wrong. Our eyes can be fooled, so a guess made just by looking is not always right. Testing is the most important step of scientific learning, and testing usually means measuring. If a measurement is wrong, the conclusion of the test will be wrong too. So measurement is very important in the study of science.

Measurement matters in daily life too. We buy rice, dal, sugar, oil and ghee from the shop, and they are measured. When we make tea, we decide how much sugar, tea leaves, milk and water to put in. The salt in a curry must be measured, or the curry is spoiled. Clothes sewn without measuring the body don’t fit. We need measurement to know the correct amount of things.

Which of these is not a physical quantity?

Pick an answer to see why.

1.3 Local and standard units of measurement

Long ago, people measured with what they always had with them: their own bodies. In many places in Nepal, a haat (from the elbow to the tip of the middle finger), a bitta (the span of the hand), a foot and an angul (the width of a finger) are still used to measure length.

haatabout 45 cmbittaabout 20 cmangulabout 2 cmfootabout 25 cm
Figure 1.4 Length measured with the body. A haat is from the elbow to the tip of the middle finger, a bitta is the span from thumb tip to little-finger tip, and an angul is the width of one finger. Every person’s are a little different.

In the same way, mana, pathi and muri are used in our country to measure grains, oil and ghee. Fields have long been measured in muri, hal or ropani: by how much grain a field gives (muri), or by how much land a pair of oxen can plow in a day (hal). These are not standard units. Units that are used only in a local area are called local units. Some of them are still used in many places.

The same table, different bittas

Choose who measures the table. Watch how many bittas it takes, and what the tape measure says.

1234567table (seen from above)020406080100120tape measure, cm
Who measures:
length in bittas
about 7.5 bitta
length by tape
120 cm
this bitta
16 cm

A small hand needs the most bittas: the same table is about 7.5 bittas long for you.

A different hand gives a different answer: about 6.7 bittas. Only the tape measure gives the same answer, 120 cm, for everyone.

A different hand gives a different answer: about 6.2 bittas. Only the tape measure gives the same answer, 120 cm, for everyone.

A big hand needs the fewest: about 5.5 bittas. The table did not change, only the unit did. The tape measure still says 120 cm.

Local units are not standard. A bitta, a mana or a pathi is a little different from place to place and from person to person. So measurements made in different places don’t agree. This causes problems when people buy and sell things, within a country and between countries. People felt the need for units that everyone could trust and that were accepted all over the world.

So in 1960, scientists from many countries met at a conference in France and agreed on a set of standard units. These units, recognized all over the world, are called SI units. (SI is short for the French words Système International, the International System.) The system of measurement agreed at that conference is the SI system. Here are some SI units:

No. Physical quantity SI unit Symbol
1 Length meter m
2 Mass kilogram kg
3 Time second s
4 Temperature kelvin K
5 Electric current ampere A
6 Area square meter m²
7 Volume cubic meter m³
8 Force newton N
9 Energy joule J
10 Power watt W
11 Speed (velocity) meter per second m/s

As in Activities 1.9 and 1.10, local units can be compared with SI units, and then written in SI units. But not every local unit can be changed into SI units exactly. For example, nobody can say exactly how many centimeters there are in a haat, because the length of the arm is different for each person.

On the basis of these activities, make a table like this to show how local units and SI units differ.

Why were SI units developed?

Pick an answer to see why.

1.4 Multiple and submultiple units

Suppose you have to measure the distance from the Earth to the Sun, the length of a field, and the length of a pen. Can you measure all of them in meters? Why or why not?

All three are the same physical quantity: length. But their sizes are very different. It makes sense to measure the length of a field in meters. The distance to the Sun needs a much bigger unit (it is about 150 million kilometers!), and a pen needs a smaller unit (about 14 centimeters). So large amounts of a quantity are written in bigger units, called multiples, and small amounts in smaller units, called submultiples. Although units are big and small, they can always be changed into one another.

Each tool is made for its job. A short ruler measures short lengths, and a long tape measures long ones. A long tape is rolled up so that it is easy to carry. A small, stiff scale from the geometry box helps us draw straight lines. In a cloth shop, a stiff iron scale makes measuring cloth easy.

Unit of length

How far is your school from your home? How tall are you? How long is the bench? All these questions are about length. Length is the distance between two points. For example, a person’s height is the distance from the top of the head to the soles of the feet.

The SI unit of length is the meter (m). There are units bigger and smaller than the meter:

Unit Is equal to
10 millimeters (mm) 1 centimeter (cm)
10 centimeters 1 decimeter (dm)
10 decimeters (100 cm) 1 meter (m)
1000 meters 1 kilometer (km)

To change a bigger unit into a smaller one, multiply; to change a smaller unit into a bigger one, divide.

Climb the unit stairs

Choose a quantity, the unit you have and the unit you want. Going down the stairs to a smaller unit, you multiply; going up to a bigger one, you divide.

kmyou have× 1000 ↓÷ 1000 ↑myou want× 100 ↓÷ 100 ↑cm× 10 ↓÷ 10 ↑mm
Quantity:
I want:

2.5 km = 2.5 × 1000 m = 2,500 m

 

 

answer
2,500 m

Unit of mass

The bucket of water is heavier because it holds much more water than the glass. The amount of matter (stuff) in an object is called its mass. A glass of water has less mass than a bucket of water. An object with more mass is heavier, and one with less mass is lighter. That is why the glass is easier to lift.

Every object has mass: soil, stone, wood, paper, water, even air. A physical balance (beam balance) is used to measure mass. The SI unit of mass is the kilogram (kg). There are smaller and bigger units too:

Unit Is equal to
1000 milligrams (mg) 1 gram (g)
1000 grams 1 kilogram (kg)
100 kilograms 1 quintal
1000 kilograms 1 tonne (also called a metric ton)
beampillarpointerscalepanobject(an apple)dhak (standard masses)100 g + 50 g + 20 g + 10 g = 180 g
Figure 1.5 A physical balance. The object goes on one pan and standard masses (dhak) on the other. When the beam is level and the pointer points to the middle, the two pans hold equal masses.
A small shiny metal cylinder under two glass bell jars, on a lit museum stand
Figure 1.6 A copy of the metal cylinder that was the kilogram from 1889 to 2019, in a science museum in Paris. It is only about 4 cm tall, because it is made of a very heavy metal. Photo: Japs 88, CC BY-SA 3.0

Unit of time

How long does it take you to reach school from home? To know exactly, we must measure the time. Leaving home is one event, and reaching school is another. The interval between these two events is the time taken to reach school. The interval between two events is called time.

Many kinds of clocks and watches are used to measure time: wall clocks, table clocks, pendulum clocks, wristwatches and digital watches. The SI unit of time is the second (s). Minutes, hours, days, weeks, months, years, decades and centuries are bigger units of time.

Unit Is equal to
60 seconds 1 minute
60 minutes 1 hour
24 hours 1 day
7 days 1 week
12 months 1 year
365 days 1 year (366 days in a leap year)
10 years 1 decade
100 years 1 century

Unit of temperature

Ice is cold and boiling water is hot. How cold or how hot something is, is its temperature. The SI unit of temperature is the kelvin (K). In daily life, temperature is also measured in degrees Celsius (°C) and degrees Fahrenheit (°F).

Have you seen someone’s temperature taken when they have a fever? What was it measured with?

Temperature is measured with a thermometer. There are different kinds. A laboratory thermometer is used to measure temperature in the laboratory. A clinical thermometer is used to measure the temperature of the human body. A digital thermometer shows the temperature as numbers on a small screen, and an infrared thermometer (thermal gun) measures it without touching, from the heat that the forehead gives out.

Clinical thermometer353637383940414235 °C to 42 °C(95 °F to about 108 °F)kinkLaboratory thermometer−100102030405060708090100110−10 °C to 110 °CDigital thermometer37.0 °Cmetal tipscreenshows the number; no glass, no mercury
Figure 1.7 Three kinds of thermometer: a clinical thermometer for the body, a laboratory thermometer with a longer range, and a digital thermometer that shows a number.
A white handheld infrared thermometer shaped like a small gun, with a screen on the back
Figure 1.8 An infrared thermometer, or “thermal gun”. Pointed at the forehead from a few centimeters away, it measures the body’s temperature without touching. Photo: Syced, CC0

At sea level, pure ice melts at 0 °C and pure water boils at 100 °C. The temperatures of other things are measured by comparing them with these two fixed temperatures. The normal temperature of the human body is about 37 °C.

Unit of area

The space the coin covered on the paper is its area. In the same way, the space our foot covers on the ground is the area of our foot. The space covered by the surface of an object is called its area. The SI unit of area is the square meter (m²): the area of a square 1 m long and 1 m wide.

Some solid objects around us have a fixed geometric shape. They are called regular objects. Books and exercise books are rectangles. The area of the flat surface of a regular object can be found with a formula. For a rectangle:

Area of a rectangle=length (l)×breadth (b) \text{Area of a rectangle} = \text{length } (l) \times \text{breadth } (b)

1234567891011121314151 m²(1 m × 1 m)length (l) = 5 mbreadth (b)= 3 marea = 5 m × 3 m = 15 m²
Figure 1.9 A room 5 m long and 3 m wide. Its floor holds 5 × 3 = 15 squares, each 1 m by 1 m, so its area is 15 m².

The area of a piece of land, which is rarely a neat rectangle, is found by dividing it into triangles. The area of each triangle is worked out, and all the areas are added together.

Unit of volume

We use liquids like milk, kerosene and petrol every day. How are they measured? Have you gone to a shop to buy oil or kerosene? What did the shopkeeper measure it with? In the past, these liquids were measured with a mana and pathi, but now vessels marked in liters and milliliters are used. Why do you think this changed?

When a liquid is poured into a measuring vessel, it takes up space. The space taken up by an object is called its volume. All matter has volume. Solids and liquids have a fixed volume, but a gas does not: it spreads out to fill whatever container it is in.

In the SI system, volume is measured in cubic meters (m³): the space inside a box 1 m long, 1 m wide and 1 m high. The volume of a liquid is usually measured in liters (l).

Unit Is equal to
1 m³ 1000 l
1 l 1000 milliliters (ml)
1 l 1000 cm³
1 ml 1 cm³

A cm³ (cubic centimeter) is also written cc.

10 cm10 cm10 cm1 cm³ = 1 ml1 liter = 10 cm × 10 cm × 10 cm = 1000 cm³
Figure 1.10 A liter is the space inside a cube 10 cm long, 10 cm wide and 10 cm high. It holds 10 × 10 × 10 = 1000 small cubes of 1 cm³, and each of them holds 1 ml.

In a science laboratory, the volume of a liquid is measured with a measuring cylinder. Measuring cylinders that hold 10 ml, 25 ml, 50 ml, 100 ml, 250 ml, 500 ml and 1000 ml are available. Your school probably has some. Draw them, showing the marks and units on them clearly.

Four glass measuring cylinders of different sizes standing in a row, from a thin small one to a wider tall one
Figure 1.11 Measuring cylinders of 10 ml, 25 ml, 50 ml and 100 ml. On the 100 ml and 50 ml cylinders, each small mark is 1 ml; on the 25 ml one, 0.5 ml; on the 10 ml one, smaller still. So a small cylinder measures a small volume more exactly. Photo: Praphai Donphaimueang, CC BY-SA 4.0

Exercise

1. Fill in the blanks with suitable words

Use these words: area, volume, length, time, measurement, square meter, conclusion. (One word is not needed.)

a.

We need to take ……… of a body to know its exact quantity.

Answer

measurement

b.

The interval between any two events is called ……… .

Answer

time

c.

The distance between any two points is called ……… .

Answer

length

d.

The SI unit of area is ……… .

Answer

square meter (m²)

e.

The ……… of a liquid is measured using a measuring cylinder.

Answer

volume

f.

A ……… is drawn after the analysis of data.

Answer

conclusion. (The word “area” is not used.)

2. Choose the correct answer

a. How many seconds are there in an hour?

Pick an answer to see why.

b. What is the SI unit of mass?

Pick an answer to see why.

c. What is the SI unit of electric current?

Pick an answer to see why.

3. Match the following

Match

Match each physical quantity with its SI unit.

Physical quantity SI unit
Length kilogram
Mass second
Time meter
Area cubic meter
Volume square meter
Answer
Physical quantity SI unit
Length meter (m)
Mass kilogram (kg)
Time second (s)
Area square meter (m²)
Volume cubic meter (m³)

4. Convert the following

a.

2 hours into seconds

Answer

1 hour = 60 × 60 s = 3600 s, so
2 hours = 2 × 3600 s = 7200 s.

b.

15 kg into grams

Answer

1 kg = 1000 g, so
15 kg = 15 × 1000 g = 15,000 g.

c.

2 m² into cm²

Answer

1 m² = 100 cm × 100 cm = 10,000 cm², so
2 m² = 2 × 10,000 cm² = 20,000 cm².

d.

4 m³ into cm³

Answer

1 m³ = 100 cm × 100 cm × 100 cm = 1,000,000 cm³, so
4 m³ = 4 × 1,000,000 cm³ = 4,000,000 cm³ (forty lakh cm³).

5. Answer the following questions

a.

What is measurement?

Answer

Measurement is the process of comparing an unknown quantity with a standard, known quantity of the same kind. For example, the volume of water in a glass is measured by pouring it into a measuring cylinder and comparing it with the standard volumes marked on the cylinder.

b.

What is an SI unit?

Answer

An SI unit is a standard unit of measurement accepted all over the world. SI units were agreed at a conference of scientists in France in 1960. Examples: the meter (m) for length, the kilogram (kg) for mass and the second (s) for time.

c.

Why was the SI system developed?

Answer

Local units such as the haat, bitta, mana and pathi are not the same in every place or for every person, so measurements made with them don’t agree. This caused problems in trade within a country and between countries, and in science. The SI system was developed so that everyone in the world could use the same reliable, accurate units.

d.

What is volume?

Answer

The space taken up by an object is called its volume. Its SI unit is the cubic meter (m³); the volume of a liquid is usually measured in liters (l) and milliliters (ml).

e.

What kinds of problems would people face if the SI system had not been introduced?

Answer
  • The same thing would measure differently in different places, because local units differ.
  • Buying and selling would be unfair and full of arguments: a pathi of rice in one village would not equal a pathi in another.
  • Trade between countries would be very hard, as each country would use its own units.
  • Scientists in different countries could not compare or check each other’s results.
  • Machines and their parts made in different places would not fit together.
  • Mistakes would happen when changing between units, which can even be dangerous (in medicine doses or aircraft fuel, for example).
f.

What improvements were seen in measurement after standard units were developed?

Answer
  • Measurements became uniform: the same everywhere in the world.
  • They became reliable: anyone measuring the same thing gets the same result.
  • They became accurate, because standard tools such as rulers, measuring cylinders and balances could be made.
  • Trade, within a country and between countries, became easier and fairer.
  • Scientists everywhere could share and check each other’s work.
  • Changing between big and small units became easy, because SI units go up and down in tens, hundreds and thousands.
g.

A father bought a vest and a pair of trousers for his son from the nearby market. When the son tried them on, the vest was too long and the waist of the trousers was a bit tight. State the cause of this problem, and write the solution.

Answer

Cause: the clothes were bought without measuring the son’s body. The father guessed the size just by looking, or by an unreliable measure, and a guess made by looking is often wrong.

Solution: measure the son’s chest, the length of the vest needed, his waist and the length of his legs with a tailor’s tape in a standard unit (cm or inch), and buy clothes of that size. Better still, take the son along and let him try the clothes on before buying, or have them sewn to his measurements.

h.

Show the phases of the scientific learning process in a flow chart. Mention the main features of each phase in the chart.

Answer

Study of surrounding objects or events → Questioning → Guessing the probable answer → Testing → Accumulating the data → Concluding after data analysis → Presenting a report

Phase Main feature
1.Study of objects or events Learning begins by observing the things and events around us that we see, hear or feel (an apple falling).
2.Questioning Asking what, why or how about them (why did the apple fall?).
3.Guessing the probable answer Making a guess (hypothesis) that can be tested (which objects will sink?).
4.Testing Checking the guess by a suitable method; the most important phase.
5.Accumulating the data Writing down the results of the test, often in a table.
6.Concluding Analyzing the data and deciding what they show.
7.Presenting a report Sharing the conclusion with others, by speaking or in writing.