Class 9 Science Chapter 1 Exploration NCERT Solutions | Boundless Maths
📗 Exploration · CBSE 2026-27 Introductory Chapter ✨ Free — No Sign-up 22 Questions

Class 9 Science Chapter 1:
Exploration: Entering the World of Secondary Science

NCERT Class 9 Science Chapter 1 question answers for Exploration: Entering the World of Secondary Science (CBSE 2026-27). Every Example, Activity, Pause & Ponder and Threads of Curiosity question is solved with the reasoning behind each answer, so you can read your Class 9 Science chapter 1 notes first and then check your own answers here.

Chapter 1 of the new Class 9 Science Exploration textbook sets up the whole year, and these NCERT solutions explain it step by step: how scientists build and test models, the difference between a scientific law and a theory, why SI units and symbols matter, and how Fermi estimation (such as the rice a family of four eats in a month) checks whether an answer is sensible. Use them for Class 9 Science Chapter 1 question answers, assertion-reason practice and quick revision before tests.

Last updated 20 October 2026 · Reviewed by Suchita Arora, 13+ years teaching CBSE Maths & Science

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Overview

What Chapter 1 Is Really About

Exploration — Entering the World of Secondary Science is the introductory chapter of the new Class 9 Science textbook, and it teaches how science thinks rather than a single topic. It covers scientific models and the assumptions we deliberately make, SI units and symbols, the difference between a law, a theory and a principle, how hypotheses and predictions are tested, and Fermi estimation. There is no separate end-of-chapter exercise, so every question is woven through the chapter and all of them are solved on this one page, in textbook order, as complete Class 9 Science Chapter 1 NCERT solutions with answers.

🧩

Models & Simplification

Why science deliberately ignores details — and how to decide what matters for a given question, from a cricket shot to a bicycle ride home.

📏

Units, Predictions & Estimation

Why standard units prevent real disasters, what makes a prediction scientifically testable, and how to estimate sensibly without exact numbers.

🔗

Science Without Boundaries

How physics, chemistry, biology, earth science and mathematics work together in everyday objects — a pressure cooker, a mobile phone, a surgical mask.

Section A

Worked Examples

3 Examples
Ex 1.1Example 1.1: A cricket shot. Think of a cricket ball being hit for a six. You want to make a simple model. What details would you include? What would you ignore?▾

Step 1: first decide the question: will the ball cross the boundary without hitting the ground first?

Step 2: keep only the details that affect this question.

Details to include:

1. The mass of the ball.

2. The speed with which the ball is hit.

3. The direction (angle) in which it is hit.

Details to ignore:

1. The brand of the bat, the colour of the ball and the amount of grass on the field make no difference.

2. Air resistance, the spin of the ball and the stitching of the seam have only small effects, so they can be ignored in a simple model.

Step 3: to get more accuracy later, we add these extra details one by one.

Answer
Include the mass, speed and direction of the ball. Ignore the bat’s brand, the ball’s colour, the grass, and (in a simple model) air resistance, spin and seam.
Ex 1.2Example 1.2: How do we check predictions? Varsha told her friend Meghna, “It will rain this afternoon because the clouds look dark”. Think of some questions Meghna could ask Varsha to make this prediction scientifically testable.▾

Step 1: “clouds look dark” is only an impression. It cannot be measured.

Step 2: good questions ask for measurable evidence and past patterns. Yes/no questions are not so useful.

Questions Meghna could ask:

1. What was the condition of the sky when it rained the last time?

2. What is the humidity today? Was it above 80% the last time it rained?

3. What are today’s wind speed and wind direction?

4. Is the temperature dropping, as it did before the recent rains?

Step 3: if the measured data matches the pattern seen before rain, the prediction is supported. If not, it should be revised.

Answer
Meghna should ask for measurable data and past patterns, such as humidity, wind and temperature, instead of just “clouds look dark”.
Ex 1.3Example 1.3: Estimate how many litres of air you breathe in one day. Start by estimating how many breaths you take per minute, and the volume of one breath. Your aim is not to find an exact answer, but a reasonable estimate.▾

Step 1: at rest, we take about 12 – 15 breaths per minute.

Step 2: minutes in a day:

\[60 \times 24 = 1440\text{ min}\]

Step 3: breaths in a day:

\[15 \times 1440 \approx 21\,600 \approx 20\,000\]

Step 4: volume of one breath. It takes about 4 – 5 breaths to fill a party balloon of about 2 litres.

\[\dfrac{2}{4} = 0.5\text{ litre}\]

Step 5: air breathed in one day:

\[20\,000 \times 0.5 = 10\,000\text{ litres}\]

Check: we can blow up about 3 balloons a minute (20 s each).

\[3 \times 2 \times 1440 = 8640\text{ litres}\]

This is close to 10 000 litres, so our estimate is reasonable.

Answer
We breathe in about 10 000 litres of air in a day.
Section B

Activity

1 Activity
A1.1Activity 1.1: Let us model. Suppose you ride a bicycle from your school to your home. You want to model the time it takes to go home from school. What details would you keep? What details could you ignore? Suggest why ignoring some details may actually be useful.▾

Step 1: the question is: how much time does the ride take?

Details to keep:

1. The distance from school to home.

2. The average speed of cycling.

Details that can be ignored:

1. The colour and brand of the cycle, and the clothes worn.

2. Small changes in speed, and small stops.

Model:

\[\text{Time} = \dfrac{\text{Distance}}{\text{Average speed}}\]

Example: distance = 3 km and average speed = 12 km/h.

\[\text{Time} = \dfrac{3}{12} = 0.25\text{ h} = 15\text{ min}\]
0510150123Time (min)Distance (km)www.boundlessmaths.com
The simple model: constant average speed of 12 km/h (0.2 km per min), ignoring stops and slopes. The numbers are illustrative

Why ignoring details is useful:

1. The model becomes simple enough to use and to calculate.

2. The ignored details have very small effects on the answer.

3. We can add more details later (traffic signals, slopes) if we need more accuracy.

Answer
Keep the distance and the average speed. Ignore the colour, brand and small details. Ignoring them keeps the model simple and still gives a good answer.
Section C

Pause and Ponder

3 Questions
P1Pause and Ponder 1: Think of a prediction you or your family made recently (for example, the outcome of a cricket match). Was it based on evidence and reasoning, or mainly on guesswork? How can scientific thinking improve such predictions?▾

Example: “India will win today’s match because they always beat this team at home.”

Step 1: it was partly based on evidence (past home wins), but mostly on guesswork. It ignores the current form, the pitch, the weather and the fitness of the players.

How scientific thinking can improve it:

1. Use measurable data, such as the results of the last 20 matches.

2. Find the factors that matter: form, pitch, weather and injuries.

3. Look for patterns in the past records.

4. State the chance, for example “70% chance of a win”, rather than “definitely win”.

5. Compare the result with the prediction, and learn from the mismatch.

Answer
Such predictions are often partly guesswork. Scientific thinking uses measurable data and patterns and tests the prediction against the result.
P2Pause and Ponder 2: Describe one situation where an approximate answer is good enough, and one where you would need a very exact value.▾

Approximate answer is enough: estimating the paint needed for a room.

Walls: 3 m × 4 m, 4 walls ≈ 48 m². One litre covers about 10 m². So about 5 litres are needed. We can buy 6 litres. A small error does not matter.

Exact value is needed: the dose of a medicine for a child.

A small error can make the medicine ineffective or harmful, so it must be measured exactly.

Difference: an estimate is good enough when a small error has no serious effect. An exact value is needed when a small error can cause harm.

Answer
Estimate: paint for a room. Exact value: dose of a medicine.
P3Pause and Ponder 3: Choose a real‑life object (maybe a pressure cooker or a mobile phone) or a problem (maybe a traffic jam near your school). Make a sketch listing what kind of ideas from physics, chemistry, biology, earth science, or mathematics are involved. Show how at least two branches of science connect with your example.▾

Object chosen: a pressure cooker.

BranchIdeas involved
PhysicsSteam is trapped, so the pressure rises. A higher pressure raises the boiling point of water above 100 °C.
ChemistryAt a higher temperature, the changes in food (such as softening of starch) happen faster.
BiologyThe high temperature kills germs, and the food is cooked and safe.
MathematicsPressure, temperature and time are measured and related by numbers and equations.

Connection of two branches:

1. Physics: more pressure gives a higher boiling point.

2. Chemistry: the higher temperature makes the cooking reactions faster.

So a physical change leads to a chemical change, and the food cooks faster.

Answer
A pressure cooker uses physics, chemistry, biology and mathematics together. Higher pressure (physics) gives higher temperature, which speeds up cooking reactions (chemistry).
Section D

Ready to Go Beyond

4 Boxes
RTG 1Airplane fuel miscalculation. In a well-known incident, a passenger aircraft ran out of fuel mid-flight due to a mix-up in units. The flight needed 22,300 kg fuel in total, but the ground crew miscalculated the fuel required, since they used the density of fuel in pounds (lb) per litre rather than kilograms (kg) per litre. What does this tell us about the importance of standard units?▾

Step 1: the flight needed 22 300 kg of fuel. The crew used the density in lb per litre, not in kg per litre.

Step 2: a pound is much smaller than a kilogram:

\[1\text{ kg} \approx 2.2\text{ lb}\]

So the same fuel gives a number 2.2 times bigger in lb per litre than in kg per litre. For example, 1.77 lb per litre is the same as

\[\dfrac{1.77}{2.2} \approx 0.8\text{ kg per litre}\]

Step 3: the wrong number was used as if it were in kg, so the fuel loaded was too little. The aircraft was about 15 000 litres short.

Step 4: the numbers looked correct, so nobody noticed the mistake.

Lesson:

1. Everyone must use the same standard units (SI), such as kg and litre.

2. If a conversion is needed, it must be done carefully and checked.

3. A small unit error can cause a big accident.

Answer
Mixing units gave a wrong fuel amount. Using standard (SI) units everywhere avoids such errors.
RTG 2Why do weather forecasts sometimes go wrong?▾

Step 1: weather depends on many changing factors: temperature, pressure, humidity and wind.

Step 2: forecasts use measurements and models. Both are approximate.

Step 3: very tiny differences in the conditions grow with time, and can lead to something completely different.

Result: forecasts are reliable for a few hours or a few days, but less certain further into the future.

Answer
Weather depends on many factors, and tiny differences grow with time, so long-range forecasts can go wrong.
RTG 3How much rice would feed a family of four for a month? To make a rough estimate, assume that all their calorie needs come from rice alone. An average adult needs about 2000 – 2500 kilocalories (kcal) per day. Find out how many calories 100 g of uncooked rice provides when cooked and use this to estimate the daily requirement for the family.▾

Step 1: assume each person needs 2000 kcal per day. For four persons:

\[4 \times 2000 = 8000\text{ kcal per day}\]

Step 2: 100 g of uncooked rice gives about 350 kcal (the value found from the rice packet).

Step 3: rice needed per day:

\[\dfrac{8000}{350} \times 100\text{ g} \approx 2300\text{ g} = 2.3\text{ kg}\]

Step 4: rice needed for 30 days:

\[2.3 \times 30 \approx 70\text{ kg}\]

Check: 100 g for a month is too little and a few tonnes is too much. 70 kg is a sensible value.

(In real life the use is less, because the family also eats dal, vegetables and roti.)

Answer
About 70 kg of rice per month, in this estimate.
RTG 4How does a mask really work? Solving real problems requires knowledge from several branches of science. During the COVID-19 pandemic, we all used masks for safety. What branches of science are needed to understand how a mask works?▾

Step 1: a mask is a real problem that needs several branches of science together:

BranchIdea needed
PhysicsMotion of particles and electrostatic attraction
ChemistryProperties of the polymer fibres of the mask
BiologySize and behaviour of viruses
MathematicsModelling airflow and the efficiency of filtration

Step 2: the fibres can catch particles, partly because the particles are attracted to them electrostatically.

Conclusion: the branches of science are linked, and real problems need many of them.

Answer
Physics, chemistry, biology and mathematics all help to explain how a mask works.
Section E

Threads of Curiosity

3 Questions
TOC 1Why is the speed of light denoted by ‘c’? (Scientific symbols often come from history, and are based on international agreements, not necessarily abbreviations of convenience.)▾

Step 1: the symbol c comes from the Latin word celeritas, which means speed.

Step 2: scientific symbols often come from history and international agreements, not from the first letter of an English word.

Step 3: today the speed of light is a physical constant with an exact defined value:

\[c = 299\,792\,458\text{ m/s}\]
Answer
‘c’ comes from the Latin word celeritas (speed). Symbols are decided by history and international agreement.
TOC 2Why is a kilogram used everywhere? When we buy rice or vegetables we expect a kilogram to mean the same amount everywhere (Fig. 1.1). Imagine the confusion if we used different weights everywhere!▾
Fig. 1.1: a vegetable seller using a pan balance
Fig. 1.1 — A vegetable seller using a pan balance

Step 1: measurements are based on agreed international standards, not on local objects or opinions.

Step 2: so a kilogram of rice is the same in every shop and city. This gives fairness in trade.

Step 3: standard units allow scientific results to be compared by scientists all over the world.

Step 4: they avoid errors, like the aircraft fuel mistake caused by mixing pounds and kilograms.

Answer
A standard unit means the same thing everywhere. It ensures fairness in trade and lets scientific results be compared.
TOC 3Checking ‘viral’ claims on social media: Is eating food harmful during an eclipse? A commonly circulated claim is that, “Food should not be eaten during an eclipse because it becomes harmful”. Disproof comes from asking simple scientific questions. An eclipse is just a play of shadows (Fig. 1.2). What physical change occurs during an eclipse? Does temperature change significantly? Does food go bad if it is left in a shadow?▾
Fig. 1.2: a total solar eclipse
Fig. 1.2 — A total solar eclipse

Claim: food becomes harmful during an eclipse.

Question 1: what physical change occurs? The Moon comes between the Sun and the Earth and casts a shadow. It is just a play of shadows.

Question 2: does the temperature change significantly? No. There is only a small drop in temperature for a short time. It is not enough to spoil food.

Question 3: does food go bad in a shadow? No. Food kept in the shadow of a tree or a room is not spoiled.

Conclusion: no physical, chemical or biological mechanism supports the claim.

Answer
Eating food during an eclipse is not harmful. An eclipse only produces a shadow, and no process spoils food.
💡 The chapter's core idea, in one line

Science is not a fixed set of facts to memorise — it is a way of thinking that builds simple models on purpose, uses precise shared language, tests its predictions honestly, estimates sensibly when exact answers aren't needed, and freely crosses the boundaries between physics, chemistry, biology, earth science and mathematics to make sense of the real world.

Extra Practice

The Practice Continues

8 Questions

Eight extra questions in the style of the textbook, for independent practice. Attempt each one on paper first, then tap to check.

EP1You want to build a simple model to predict how long it takes an ice cube to melt on a kitchen counter. What details would you include, and what would you ignore?▾

Step 1: the question is: how long does the ice cube take to melt?

Details to include:

1. The size (mass) of the ice cube.

2. The temperature of the room.

3. How fast heat flows from the warm air to the ice.

Details to ignore:

1. The exact shape of the cube.

2. Tiny air currents in the room.

3. The colour and material of the counter and the exact position of the cube.

Reason: these have only small effects, and ignoring them keeps the model simple.

Answer
Include the size of the cube, the room temperature and the heat flow. Ignore the shape, air currents and the colour of the counter.
EP2Rohit says, "I always do better on tests when I wear my lucky pen." What questions would you ask to make this claim scientifically testable?▾

Step 1: “doing better” must be measured, for example by the marks scored.

Questions to ask:

1. How many tests were taken with the pen and how many without it?

2. Were the tests of the same difficulty?

3. Did Rohit study the same amount and sleep well before each test?

4. Would his marks change if he used another pen without knowing it?

Conclusion: unless the other factors are controlled, we cannot say that the pen has any effect.

Answer
Ask how performance is measured and test with and without the pen, keeping the other factors the same.
EP3Estimate how many textbooks a school library would need to give every student in your school one copy of the same book. Start by estimating the number of students.▾

Step 1: assume 8 classes (grades) with 3 sections each:

\[8 \times 3 = 24\text{ classes}\]

Step 2: assume about 38 students in each class.

Step 3: total students:

\[24 \times 38 \approx 900\]

Step 4: one copy for each student means about 900 copies.

(The exact number is not needed. The method is to break the problem into small, easy parts.)

Answer
About 900 copies of the textbook.
EP4Choose "a rainbow" as a real-life phenomenon. List ideas from at least three branches of science involved in fully explaining it.▾

A rainbow involves:

1. Physics: sunlight bends (refraction), splits into colours and reflects inside raindrops.

2. Earth science: the Sun must be behind us and rain in front of us, so rainbows are seen after rain showers.

3. Mathematics: the angles of refraction and reflection fix the arc shape of the rainbow.

4. Biology: our eye and brain see and tell the colours.

Conclusion: one phenomenon needs many branches of science to explain it fully.

Answer
A rainbow needs physics (refraction), earth science (rain and Sun position) and mathematics (angles).
EP5Two engineering teams from different countries build parts of the same bridge, one team using metric measurements (metres) and the other using imperial measurements (feet), without converting between them. What could go wrong, and what does this illustrate about standard units?▾

What could go wrong:

1. A length in metres and a length in feet are different (1 m ≈ 3.28 ft), but the numbers may look alike.

2. The parts may not fit together, and the beams and supports may be misaligned.

3. The bridge could be unsafe.

What this shows:

1. All teams must use one standard system of units, or convert carefully.

2. This is the same lesson as the aircraft that ran short of fuel because of pounds and kilograms.

Answer
The bridge parts may not fit and the bridge may be unsafe. Standard units must be used by everyone.
EP6A shopkeeper claims that keeping a certain crystal near the cash register "attracts more customers and increases sales." How would you evaluate this claim scientifically?▾

Step 1: ask whether the claim can be tested.

Questions to ask:

1. Is there any known way in which a crystal can change what customers do?

2. Were the sales compared before and after keeping the crystal?

3. Could other reasons explain the sales, like a festival, a new product or an offer?

Step 2: test it: record the sales for some weeks with the crystal and some weeks without, keeping everything else the same.

Conclusion: without such evidence, the claim is not supported, like the eclipse food claim.

Answer
The claim has no known mechanism and no controlled evidence, so it is not scientifically supported.
EP7Describe one everyday situation where a rough estimate is perfectly acceptable, and one where only a precise, exact measurement will do. Explain the difference.▾

Rough estimate is enough: the time to walk to a friend’s house. “About 15 minutes” is useful, and an error of a minute or two does not matter.

Exact value is needed: the amount of medicine in a dose. A small error can be harmful.

Difference: the precision needed depends on what the answer will be used for and how serious a small error would be.

Answer
A rough estimate is fine when a small error does not matter, but an exact value is needed when a small error can cause harm.
EP8A student rides a cycle home from school. The distance covered at different times is shown in the graph (Fig. below). The student stopped once at a traffic signal.(i)How far had the student gone after 10 minutes?(ii)For how long did the student wait at the signal?(iii)Find the average speed of the whole ride in km/h.(iv)A simple model uses this average speed to predict the time for a longer route of 8.1 km. Find the time predicted, and name two details that this simple model ignores.▾
01020300246Time (min)Distance (km)www.boundlessmaths.com
Distance travelled by a cyclist on the way home (data for the practice question; the numbers are made up for this exercise)
(i)Distance after 10 minutes

Read the graph at 10 min: the distance is 2 km.

Ans.2 km
(ii)Waiting time

The graph is flat (the distance does not change) between 10 min and 13 min.

\[13 - 10 = 3\text{ min}\]
Ans.3 minutes
(iii)Average speed of the whole ride

Given: total distance = 5.4 km, total time = 30 min = 0.5 h

\[\text{Average speed} = \dfrac{5.4}{0.5} = 10.8\text{ km/h}\]
Ans.10.8 km/h
(iv)Prediction for 8.1 km

Given: average speed = 10.8 km/h, distance = 8.1 km

\[\text{Time} = \dfrac{8.1}{10.8} = 0.75\text{ h} = 45\text{ min}\]

Details ignored by the model: the stops at signals, and the slopes or traffic on the new route.

The prediction is only approximate. It should be checked by riding the route and the model improved if it does not match.

Ans.45 min, ignoring stops and slopes
Common Questions

Frequently Asked Questions

A scientific law is a concise statement, often a mathematical equation, that describes what happens under certain conditions, based on repeated observation — like the law of conservation of mass. A scientific theory explains why it happens, providing an underlying mechanism or framework that accounts for the observations — like the atomic theory of matter. Laws describe patterns without necessarily explaining their cause, while theories are broader explanatory frameworks that can also predict new phenomena.
No. A law and a theory do different jobs, so one does not graduate into the other. A law describes what happens under given conditions, often as an equation, such as Newton's laws of motion. A theory explains why it happens, such as atomic theory explaining the laws of chemical combination. Both stay open to revision if new evidence contradicts them.
Break the problem into small assumptions you can defend, then multiply. For the rice question: 4 people × about 2000 kcal a day = 8000 kcal a day; 100 g of uncooked rice gives about 350 kcal, so you need about 2.3 kg of rice a day, or roughly 70 kg a month. The aim is a sensible order of magnitude: 100 g a month is clearly too little and several tonnes is far too much.
A mix-up between pounds and kilograms in the fuel calculation left the aircraft about 15,000 litres short of fuel in mid-flight, and it had to glide to an emergency landing. The lesson is to write the unit with every quantity and convert to SI units before substituting into a formula, which is exactly how the solutions on this page are written.
Scientific symbols come from history and international agreement, not from convenience. The letter c comes from the Latin word celeritas, meaning speed. Today the speed of light is a defined physical constant, exactly 299792458 m/s.
Decide whether the assertion is true on its own, then whether the reason is true on its own, and only then ask whether the reason actually explains the assertion. For example, 'a scientific model can be changed' is true, and 'new evidence may contradict its predictions' is a true reason that explains it. The most common slip is marking 'reason explains assertion' just because both statements are true.
Keep Going

Continue to Chapter 2

Next up is Chapter 2 — Cell: The Building Block of Life. Or explore the full chapter list, browse the Class 9 Science hub, or revise with the Class 9 Science Notes, or test yourself with the free Class 9 Science Sample Paper and Marking Scheme.

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