By the end of this chapter you'll be able to…

  • 1Define solute, solvent and solution, and apply the smaller-amount rule correctly only to solutions of two liquids
  • 2Explain why chashni (sugar syrup) does not contradict the smaller-amount rule
  • 3Describe Activity 9.1 and define saturated, unsaturated, dilute and concentrated solutions, all with respect to a stated temperature
  • 4Compare two solutions of different amounts in different quantities of solvent to say which is more concentrated
  • 5Define solubility and distinguish it clearly from concentration
  • 6Describe Activity 9.2 and state that solubility of solids generally increases with temperature while that of gases generally decreases
  • 7Explain why dissolved oxygen, though present in minute quantities, sustains aquatic life, and why cold water holds more of it
  • 8State the common belief about floating and sinking and the chapter's own caution that density is not the only factor
  • 9Define density, give its formula, and state that it is independent of shape and size but depends on temperature and pressure
  • 10Convert between units of density and calculate relative density with respect to water
  • 11Describe how mass is measured with a balance, and explain the difference between mass and weight
  • 12Describe how the least count of a measuring cylinder is found, read a meniscus correctly for colourless and coloured liquids, and choose the right cylinder size for a given volume
  • 13Calculate the volume of a regular solid from its dimensions and of an irregular solid by displacement
  • 14Calculate density, volume or mass from the other two quantities, including in float-or-sink predictions
  • 15Explain why density decreases on heating and why pressure affects gases far more than liquids or solids
  • 16Explain why water is densest at 4 degrees C, why ice floats, and why this matters for aquatic life
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Why this chapter matters
This chapter does two things that look separate and are not. The first half asks how much of a solid a liquid can hold, and answers with two activities you could run in a kitchen — one with salt in a tumbler, one with baking soda over a flame. The second half asks why some things float and others sink, and answers with a formula, mass divided by volume, that a student can actually calculate rather than only recite. The hinge between them is a single sentence a student says out loud in the middle of the chapter: sawdust in water floats while sand in the same water sinks, and both are non-uniform mixtures, so uniformity cannot be what decides it. Density is introduced because the first half of the chapter runs out of vocabulary to explain what everyone has already seen. It is also the chapter where 'the amount of solute per amount of solvent' and 'the amount of mass per amount of volume' turn out to be the same kind of idea, met twice with different names. A student who sees that pattern clearly here has an easier time with every later ratio quantity in physics and chemistry — concentration, density, pressure and speed are all cut from the same cloth, and this is the chapter where two of the four sit side by side.

The Amazing World of Solutes, Solvents, and Solutions — Class 8 Science (Curiosity)

"Sugar and sand are both solids. Why does sugar dissolve in water but not sand?" — the question Chapter 7 leaves open, answered by this one

1. About the Chapter

This is Chapter 9 of Curiosity (pages 134–151, Reprint 2026-27). It opens on a salt-gathering scene and runs in two connected halves.

SectionQuestion
9.1What are solute, solvent, and solution?
9.2How much solute can a fixed amount of solvent dissolve?
9.3Solubility of gases
9.4Why do objects float or sink in water?
9.5What is density?

The hinge between the two halves is one sentence a student in the book says out loud: sawdust floats in water and sand sinks, yet both are non-uniform mixtures with it. Uniform-versus-non-uniform cannot explain that difference — so the chapter reaches for a new idea, density, to explain what everyone has already seen.

What this chapter is not. There is no formula for mass % or volume % concentration, no supersaturated solutions, no suspensions or colloids, and no Tyndall effect — those are Class 9–10. Solubility here is described only qualitatively, with two activities (salt, then baking soda across three temperatures) and no table of numeric solubility values.


2. Solute, Solvent and Solution

This is because when you add sugar and salt to water, they form a mixture in which the components are evenly distributed throughout ... a uniform mixture is formed. Chalk powder, sand or sawdust in water gives a non-uniform mixture instead.

A uniform mixture, such as that of salt or sugar, and water, is called a solution. Whenever a solid is mixed with a liquid to form a solution, the solid component is called the solute, and the liquid component is called the solvent. The solute dissolves in the solvent to form a solution.

Solute + Solvent → Solution

The two-liquid rule — used only when neither role is obvious:

When a solution is formed by mixing two liquids, it is not always clear which substance is dissolving the other. In such cases, the substance present in smaller amount is called the solute, while the one in larger amount is called the solvent.

Chashni looks like an exception and is not. The Chashni (sugar syrup) of the Indian sweet Gulab jamun is made of a large amount of sugar (solid) dissolved in a small amount of water (liquid). However, the water is still considered as the solvent and sugar as the solute! The two-liquid rule was only ever built for two liquids — a solid is always the solute, whatever the amounts.

A solution need not be liquid. Air qualifies: it is a uniform mixture because the gases dissolve evenly in water is said of dissolved gases, and the same logic makes air itself a solution of gases — which the chapter's own true/false exercise confirms.


3. How Much Solute Can a Fixed Amount of Solvent Dissolve?

Activity 9.1 — the salt that stops dissolving

Half-fill a tumbler with water. Add one spoon of salt, stir until dissolved. Add another spoonful, stir, and repeat, recording each attempt in Table 9.1 — salt dissolves or does not dissolve.

Initially, the salt completely dissolves in the water, forming a solution. After adding a few more spoons of salt, a stage comes when the added salt does not dissolve completely and the undissolved salt settles at the bottom.

Two design details carry the whole conclusion: one spoon at a time, so you know exactly which spoonful failed; stirring well every time, so poor mixing can never be blamed for the failure.

The four terms this gives you

TermDefinitionNote
UnsaturatedMore solute can be dissolved at a given temperature
SaturatedThe solute stops dissolving and begins to settle at the bottom, at that particular temperatureMeaningless without a stated temperature
ConcentrationThe amount of solute present in a fixed quantity of solution (or solvent)
Dilute / ConcentratedLess / more solute — relative termsNeither is an absolute measurement

Worked comparison: which is more concentrated — 2 spoons of salt in 100 mL of water, or 4 spoons in 50 mL? Bring both to the same 100 mL: the first is 2 spoons per 100 mL; the second is equivalent to 8 spoons per 100 mL. The second is four times as concentrated — comparing salt alone (4 vs 2) or water alone would mislead.

The maximum amount of solute that dissolves in a fixed quantity of the solvent is called its solubility.

Concentration is how much is actually there; solubility is the maximum that could be. A solution is saturated exactly when its concentration reaches its solubility.

Stirring changes the rate, not the limit. A saturated solution stirred for another ten minutes will not take any more salt — because the limit is a fact about the solvent and temperature, not about how thoroughly you mix.

Activity 9.2 — temperature and solubility

50 mL of water at 20 °C. Add baking soda (sodium hydrogen carbonate) until some is left undissolved — saturated at 20 °C. Heat to 50 °C, stirring: you will observe that it has dissolved. Add more baking soda until some is again left over. Heat to 70 °C: the undissolved baking soda dissolves.

Water at 70 °C dissolves more baking soda than water at 50 °C. The amount of baking soda dissolved in water at 20 °C is even lesser.

For most of the substances, the solubility increases with an increase in temperature ... a saturated solution at a particular temperature behaves as an unsaturated solution if the temperature is increased.

Run the rule backwards, and you get a real kitchen fact: a saturated sugar solution made hot and left to cool will show sugar crystals settling out, because the water's capacity falls as it cools.

Our scientific heritage. Water has primarily been used as a solvent for the preparation of medicinal formulations in Ayurveda, Siddha, and other traditional systems of medicine — alongside oils, ghee, milk, and other substances as solvents.

Be a scientist. Asima Chatterjee ... used solvents and solutions extensively to extract and isolate important compounds from medicinal plants — developing anti-epileptic and anti-malarial drugs, and becoming the first woman to receive the Shanti Swarup Bhatnagar Award in chemical science.


4. Solubility of Gases

Many gases, including oxygen, dissolve in water. Oxygen dissolves in water only to a small extent ... it is this dissolved oxygen that sustains all aquatic life.

Small in amount, large in consequence — both statements are the chapter's, deliberately placed together.

The solubility of gases generally decreases as temperature increases. More oxygen can dissolve in cold water ... when water warms up, the solubility of oxygen decreases.

The two solubility rules point opposite ways, and the Snapshot states both at once: generally, in liquids, the solubility of solids increases and that of gases decreases with an increase in temperature.

The hinge

I observed that in some non-uniform mixtures, such as sawdust in water, the sawdust floats, whereas in the mixture of sand and water, the sand sinks. I wonder why that happens?

Both are non-uniform mixtures, and they behave in opposite ways. Uniform-versus-non-uniform describes distribution, and nothing about it predicts up or down. That gap is what the rest of the chapter exists to close.


5. Why Do Objects Float or Sink?

While washing rice, husk particles present in the rice float on the surface of water while rice sinks to the bottom. Oil added to water floats.

Generally, it is believed that objects that float in a liquid are lighter and others that sink are heavier than the liquid.

But 'heavier' cannot survive being made precise. A wooden stick and an iron rod may be of the same size, yet the iron rod feels much heavier — comparing two objects of the same size is what forces a new quantity into existence.

Density is defined as the mass present in a unit volume of that substance.

Density = Mass ÷ Volume

The density of a substance is independent of its shape or size. However, it is dependent on temperature and pressure.

Units and relative density

UnitWhere used
kg/m³SI unit
g/mL, g/cm³Liquids, for convenience — water is about 1 g/mL at room temperature

1 kg/m³ = 1000 g/m³ = 1 g/L = 1 g/1000 mL = 1 g/1000 cm³

Worked example. Mass 27 g, volume 10 cm³ → density = 2.7 g/cm³.

Relative density = Density of substance ÷ Density of water at that temperature. For aluminium, 2.7 ÷ 1 = 2.7 — a number with no units.

The oil-packet check. A pack labelled 1 litre, 910 g → density = 910 g ÷ 1000 mL = 0.91 g/mL, less than water's ~1 g/mL — which is exactly why oil floats.

Density explains floating only partially, and the chapter says so twice: the density of a substance is not the only factor that decides whether it will float or sink (page 140), and you have learnt the concept of density and how it explains partially why some objects float while others sink (page 148). A steel ship floats despite iron being far denser than water — shape and trapped air matter too.


6. Measuring Mass and Volume

Activity 9.3 — mass

Tare the balance to zero. Place a watch glass, tare again. Place the object; the reading is its mass alone — say 16.400 g. The second taring removes the watch glass's own mass from the count.

Mass is the quantity of matter present in an object ... its units are gram (g) and kilogram (kg). Weight is the force by which the Earth attracts an object ... measured in newtons (N). Most balances ... actually measure weight, but their scales are marked in mass units.

Volume, and the meniscus

Volume of liquids is expressed in litres (L) which is equivalent to 1 dm³. A commonly used submultiple ... millilitre (mL) which is equivalent to 1 cm³.

Activity 9.4 — finding a cylinder's least count. For a 100 mL cylinder: the gap between 10 mL and 20 mL is 10 mL, with 10 divisions between them, so one small division can read 10 ÷ 10 = 1 mL.

CapacitySmallest reading
10 or 25 mL0.1 mL
100 mL1 mL
250 mL2 mL
500 mL5 mL

Choosing a cylinder for 70 mL: a 50 mL cylinder needs two steps (measuring volume in more than one step is not convenient); a 250 mL or 500 mL cylinder does it in one step but reads more coarsely. Hence, a 100 mL measuring cylinder is the best choice.

Activity 9.5 — reading the meniscus. This curved surface is called the meniscus. For colourless liquids, read the bottom of the curve, eyes level with it; for coloured liquids, the top — since the bottom cannot be seen through them.

Why narrow and tall? The same small change in volume produces a far larger, more readable change in height than in a wide, shallow container — which is also the answer to the chapter's opening question about water-bottle shape.


7. Volume of Solids, and Calculating Density

Activity 9.6 — regular solids. Volume = l × w × h. Notebook example: 25 cm × 18 cm × 2 cm = 900 cm³.

Activity 9.7 — irregular solids, by displacement. Fill a cylinder to an initial volume (say 50 mL). Lower the object in on a thread, slowly. Read the final volume (say 55 mL).

Subtract the initial volume from the final volume ... This is the volume of the object. 55 − 50 = 5 mL = 5 cm³ — since 1 mL = 1 cm³ exactly, no numeric conversion is needed, only a relabelling.

Putting the two activities together:

Density = Mass ÷ Volume = 16.400 g ÷ 5 cm³ = 3.28 g/cm³

If the stone were dropped rather than lowered on a thread, a splash would leave the final level too low, making the calculated volume too small — and, mass being unaffected, the calculated density comes out too large.

Let us dig deeper. Earth's layers — crust, upper mantle, lower mantle, outer core, inner core — increase in density toward the centre, as both the pressure and the temperature rise significantly, making the materials heavier and more compact.


8. Temperature, Pressure, and Why Ice Floats

As temperature increases, the particles of a substance ... tend to move away and spread. This results in an increase in volume but there is no change in mass. Since Density = Mass/Volume, upon heating, the volume increases and the density decreases.

This is why hot air rises, and why a hot air balloon works — heated air expands, its mass is unchanged, its density falls below the surrounding cooler air's, and it rises.

For gases, increasing pressure causes the particles to move closer together ... its density increases. In the case of liquids, pressure has a small effect because they are nearly incompressible ... Solids are even less affected.

The reason is Chapter 7's interparticle spacing. A gas has plenty of room to compress; a liquid and a solid have almost none.

Why ice floats

Water has a special property that its density is highest at 4 °C. As the temperature drops, and water turns into ice at 0 °C, it undergoes a change in structure — the particles arrange themselves in a way that takes up more space. This process is called expansion. Because the same amount of water now occupies a larger volume, its density decreases.

This runs against the general cooling rule, and the chapter calls it out as an exception — do not use water as an example of "density increases on cooling."

This is important for animals living in lakes and oceans because ice floats, it forms a layer on top, keeping the water underneath warm enough for fish and other creatures to survive.

Making a sunk egg float: dissolve salt into the water. The salt raises the water's density (Chapter 7's interparticle spaces again) without adding much volume, until it exceeds the egg's own density.


9. The Traps

Applying the two-liquid rule to a solid-liquid mixture. A solid is always the solute — chashni is the chapter's own check on this.

Saying "saturated" or "unsaturated" with no temperature. Both words are incomplete without one.

Solubility of gases rising with temperature like a solid's. It falls — warm water holds less dissolved oxygen.

Comparing two densities using only mass or only volume. Density is mass per volume; both numbers must enter together (Object A: 200 g/40 cm³ = 5 g/cm³ beats Object B: 240 g/60 cm³ = 4 g/cm³, despite B's larger mass).

"Less dense, therefore floats" as the whole story. The chapter states twice that density only partially explains floating — an unpeeled orange floats, the same flesh peeled sinks.

Confusing mass with weight. Mass (g, kg) is quantity of matter; weight (N) is the pull of gravity. Most balances measure weight and display it as mass.

Reading a coloured liquid's meniscus at the bottom. Read the top for coloured liquids; only colourless ones are read at the bottom.

Treating water's cooling behaviour as typical. Between 4 °C and 0 °C it expands rather than contracts — the stated exception behind ice floating.

Importing Class 9–10. Mass %, volume %, supersaturated solutions, suspensions, colloids and the Tyndall effect are not in this chapter.


10. What to Carry Forward

  • Solute + Solvent → Solution. Solid + liquid: solid is always the solute. Two liquids only: smaller amount is the solute.
  • Saturated / unsaturated / dilute / concentrated — all meaningless without a stated temperature (the first two) or a stated comparison (the last two).
  • Solubility = maximum solute per fixed quantity of solvent, at a temperature. Solids: usually rises with heat. Gases: usually falls.
  • Density = Mass ÷ Volume. Independent of shape and size; depends on temperature and pressure.
  • Relative density = density ÷ density of water — unitless.
  • 1 mL = 1 cm³. Displacement gives a solid's volume as a level rise.
  • Density explains floating only partially — shape and trapped air matter too.
  • Water is densest at 4 °C; ice, expanding below that, floats — keeping lakes liquid beneath the surface for aquatic life.

Key formulas & results

Everything you need to memorise, in one card. Screenshot this for revision.

Solute + Solvent
→ Solution
A uniform mixture. The solid is always the solute in a solid-liquid solution, whatever the amounts.
Two-liquid rule
smaller amount = solute, larger amount = solvent
Used only when both components are liquids and it is not otherwise clear which dissolves which.
Concentration
amount of solute in a fixed quantity of solution (or solvent)
Dilute = less solute, concentrated = more. Both are relative terms.
Solubility
maximum solute that dissolves in a fixed quantity of solvent, at a given temperature
The Snapshot's fixed quantity is 100 mL. A solution is saturated exactly when its concentration equals the solubility.
Density
Density = Mass / Volume
Independent of shape and size. Depends on temperature and pressure.
Relative density
Density of substance / Density of water at that temperature
A number with no units. Aluminium's relative density with respect to water is 2.7.
Density unit conversion
1 kg/m³ = 1000 g/m³ = 1 g/L = 1 g/1000 mL = 1 g/1000 cm³
Equivalently, 1 g/cm³ = 1000 kg/m³. Water is close to 1 g/mL at room temperature.
Volume of a cuboid
Volume = l × w × h
Activity 9.6. Example: 25 cm × 18 cm × 2 cm = 900 cm³.
Volume by displacement
Volume of object = Final volume − Initial volume
Activity 9.7. Example: 55 mL − 50 mL = 5 mL = 5 cm³, since 1 mL = 1 cm³.
Measuring cylinder least count
(gap between two labelled marks) ÷ (number of small divisions between them)
Example: 10 mL gap over 10 divisions = 1 mL smallest reading, for a 100 mL cylinder.
Density and temperature
heating → volume increases, mass unchanged → density decreases
Explains why hot air rises and hot air balloons work. Water between 0-4 °C is the stated exception.
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Common mistakes & fixes

These are the exact errors that cost students marks in board exams. Read them once, save yourself the trouble.

WATCH OUT
Applying the smaller-amount rule to a solid dissolved in a liquid.
It applies only when both components are liquids; a solid is always the solute regardless of quantity, as chashni shows.
WATCH OUT
Inventing solubility values (grams per 100 g of water) for named substances.
The chapter gives no such table; only the general trend with temperature is stated.
WATCH OUT
Bringing in supersaturated solutions, rock candy, mass % / volume % formulas, suspensions, colloids or the Tyndall effect.
None of these appear in this chapter — they belong to Class 9-10.
WATCH OUT
Confusing concentration with solubility.
Concentration is how much solute is actually present; solubility is the maximum that could be present at that temperature.
WATCH OUT
Saying 'saturated' or 'unsaturated' without stating a temperature.
Both terms are meaningless without one, since the limit itself depends on temperature.
WATCH OUT
Assuming solubility of a gas rises with temperature like a solid's.
It generally falls — warmer water holds less dissolved oxygen, which is why aquatic life struggles in warm water.
WATCH OUT
Comparing two densities by looking at mass alone or volume alone.
Density is mass per volume; both numbers must be brought into the comparison together.
WATCH OUT
Believing density depends on how much of a substance you have, or its shape.
It does not — a cube and a flattened sheet of the same clay have the same density.
WATCH OUT
Treating 'floats because it is less dense' as the complete explanation.
The chapter states twice that density only partially explains floating; a peeled orange sinks and an unpeeled one floats with the same flesh, because of trapped air and shape.
WATCH OUT
Confusing mass and weight.
Mass is the quantity of matter (g, kg); weight is the force of Earth's attraction (N). Most balances measure weight but display it in mass units.
WATCH OUT
Reading a coloured liquid's meniscus from the bottom.
Colourless liquids are read at the bottom of the meniscus; coloured liquids at the top, since the bottom cannot be seen through them.
WATCH OUT
Writing volume in mL for a solid without converting the label.
1 mL = 1 cm³ exactly, so no numeric conversion is needed, only a change of unit name.
WATCH OUT
Assuming density always increases with cooling.
Water between 4 °C and 0 °C is the stated exception — it expands as it cools further, which is why ice floats.
WATCH OUT
Assuming pressure affects the density of solids and liquids as much as gases.
The chapter states the effect on solids and liquids is negligible, since they have little interparticle space to compress.

NCERT exercises (with solutions)

Every NCERT exercise from this chapter — what it covers and how many questions to expect.

Practice problems

Work through this chapter's problems as a readiness check — reveal each solution, mark yourself honestly, and get your gap report at the end.

Readiness check

Are you exam-ready for "The Amazing World of Solutes, Solvents, and Solutions"?

8 problems from this chapter. Try each one, reveal the worked solution, mark yourself honestly — get your gap report at the end.

8 questions~6 min

5-minute revision

The whole chapter, distilled. Read this the night before the exam.

  • A uniform mixture is a solution. A solid dissolved in a liquid: the solid is always the solute, the liquid always the solvent. Solute + Solvent → Solution.
  • For two liquids only, the substance present in the smaller amount is the solute. Chashni (sugar in a little water) does not use this rule, since sugar is a solid.
  • Concentration is the amount of solute in a fixed quantity of solution or solvent. Dilute and concentrated are relative terms, never absolute ones.
  • Saturated: no more solute can dissolve at that temperature, and it settles at the bottom. Unsaturated: more can still dissolve at that temperature. Both terms are meaningless without stating a temperature.
  • Solubility: the maximum solute that dissolves in a fixed quantity of solvent (100 mL) at a particular temperature. A solution is saturated exactly when its concentration equals its solubility.
  • For most solids, solubility increases with temperature (Activity 9.2, baking soda at 20, 50, 70 °C). For gases, solubility generally decreases with temperature.
  • Dissolved oxygen, though present in minute quantities, sustains all aquatic life. Cold water holds more of it than warm water.
  • Density = Mass ÷ Volume. Independent of shape and size. Depends on temperature (decreases on heating) and pressure (mainly affects gases).
  • SI unit of density: kg/m³. For liquids: g/mL or g/cm³. 1 g/cm³ = 1000 kg/m³. Water is about 1 g/mL at room temperature.
  • Relative density = density of substance ÷ density of water at that temperature — a number without units. Aluminium's relative density is 2.7.
  • Mass is the quantity of matter (g, kg), measured with a balance. Weight is the force of Earth's attraction (N). Most balances measure weight but display mass units.
  • The least count of a measuring cylinder = gap between two labelled marks ÷ number of small divisions between them. A 100 mL cylinder typically reads to 1 mL.
  • Read a colourless liquid's meniscus at its bottom; a coloured liquid's at its top. Choose the smallest cylinder that can measure the volume in one step.
  • Volume of a regular solid: l × w × h. Volume of an irregular solid: displacement — final water level minus initial water level (1 mL = 1 cm³).
  • Heating: volume increases, mass unchanged, so density decreases. This is why hot air rises and hot air balloons work.
  • Pressure raises the density of gases significantly (particles have room to compress); its effect on liquids and solids is small to negligible.
  • Water is densest at 4 °C. Cooling further to ice at 0 °C makes it expand, so ice is less dense than liquid water and floats — keeping the water below it liquid for aquatic life.
  • Density explains floating and sinking only partially — shape and trapped air matter too (a peeled orange sinks, an unpeeled one floats; a steel ship floats despite iron being denser than water).

IGCSE marks blueprint

Where the marks come from in this chapter — so you can plan your prep.

Typical chapter weightage: High · CBSE Class 8 Science (Curiosity, Chapter 9) — solute, solvent and solution, saturated and unsaturated solutions, concentration and solubility, solubility of gases, and density: mass, volume, displacement, and why objects float or sink

Question typeMarks eachTypical countWhat it tests
MCQ / Assertion-Reason12Identifying solute/solvent, saturated/unsaturated, dilute/concentrated; predicting float or sink from a described situation; reading what an activity demonstrates
Very Short Answer22Definitions of solution, solubility, density; unit conversions; the mass-versus-weight distinction; fill-in-the-blank on displacement or solubility
Short Answer33Explaining an activity's result — temperature and solubility, the oil-packet density calculation, the stone's density by displacement; comparing two densities or two concentrations correctly
Long Answer / Case-based51The full chain from heating to volume change to density change (hot air balloon or the heated-tube apparatus); or why ice floats and why that matters for aquatic life; or a multi-step density/float calculation

Where this shows up in the real world

This chapter isn't just an exam topic — it lives in the world around you.

Oral Rehydration Solution (ORS) works only because it is …

Oral Rehydration Solution (ORS) works only because it is a true solution — salt and sugar evenly distributed — so every sip delivers the same dose, unlike a non-uniform mixture.

Salt-making at Ningel village and in the chapter's openin…

Salt-making at Ningel village and in the chapter's opening picture both rely on evaporating the solvent from a solution to recover the solute as crystals — a physical, reversible process.

Traditional Indian medicine (Ayurveda

Traditional Indian medicine (Ayurveda, Siddha) uses water, oils, ghee and milk as different solvents to extract different therapeutic compounds, exactly as Asima Chatterjee later used solvents to extract compounds from medicinal plants for anti-epileptic and anti-malarial drugs.

Fish farming and aquarium-keeping depend on keeping water…

Fish farming and aquarium-keeping depend on keeping water cool enough to hold sufficient dissolved oxygen, since warming water reduces gas solubility.

The 1-litre-but-910-gram oil packet is a real supermarket…

The 1-litre-but-910-gram oil packet is a real supermarket label that, read correctly, tells you the oil's density and explains why oil floats on water in cooking.

Hot air balloons rise because heated air expands and beco…

Hot air balloons rise because heated air expands and becomes less dense than the surrounding cooler air — the same principle that makes hot air rise out of a room.

Ships built of steel float despite iron being far denser …

Ships built of steel float despite iron being far denser than water, because their overall shape displaces enough water to offset their material's density — the same idea tested by the peeled-versus-unpeeled orange.

Bodies of water like the Dead Sea

Bodies of water like the Dead Sea, with very high dissolved-salt concentration, have correspondingly high density, which is why people float in them easily and why very little aquatic life can survive there.

Measuring cylinders

Measuring cylinders, digital balances and the meniscus-reading convention are the real instruments used in every school laboratory to make the mass and volume measurements this chapter is built on.

Exam strategy

Battle-tested tips from teachers and toppers for this chapter.

1
This chapter runs on two quantities that are both 'something per fixed amount of something else' — concentration (solute per solvent) and density (mass per volume) — so treat every comparison question the same way: never compare using only one half of the ratio. '4 spoons beats 2 spoons' and '240 g beats 200 g' are both traps in this chapter's own exercises; bring both quantities to a common footing before answering.
2
State a temperature whenever you use the words saturated, unsaturated, dilute or concentrated. All four are incomplete without one, and examiners specifically test this by asking you to correct statements that drop it.
3
Learn the two solubility trends in opposite directions and do not let them blur together: solids generally dissolve MORE as temperature rises; gases generally dissolve LESS. Anchor the gas rule to something concrete — warm water holds less oxygen, which is why fish suffer in a heatwave.
4
For density questions, always finish by comparing with water (about 1 g/cm³) and stating float or sink — the calculation is not the answer, the comparison is. And always carry the unit through: g/cm³ is not the same claim as a bare number.
5
Do not import mass %, volume %, supersaturation, colloids or the Tyndall effect — none of them are in this chapter. And do not treat 'less dense floats' as the complete story: the chapter states twice, in its own words, that density only partially explains floating, and the peeled-orange and ship examples are there to be quoted.

Going beyond the textbook

For olympiad aspirants and curious learners — topics that build on this chapter.

STRETCH
Design a fair experiment to find the actual solubility of salt in 100 mL of water at three different temperatures, being careful to control stirring time and to confirm saturation the same way at each temperature. What would count as your evidence that a solution is truly saturated rather than just slow to finish dissolving?
STRETCH
The chapter says gas solubility generally decreases with temperature while solid solubility generally increases. Investigate one gas or solid where this general rule does not hold, and explain what makes it an exception.
STRETCH
Using the density values you can gather from this chapter (aluminium 2.7, water 1, the stone 3.28, oil 0.91), predict the order in which four immiscible liquids of known density would stack in a tall jar, then design a way to test it safely.
STRETCH
The chapter states water is densest at 4 °C. Research why this happens at the level of water's molecular structure, and find out at what temperature seawater (which contains dissolved salt) reaches its own maximum density.
STRETCH
Design an experiment using the egg-in-salt-water idea to estimate the density of an egg without weighing it directly, using only water, salt and a way to judge when the egg is neutrally buoyant.
STRETCH
Investigate why the Dead Sea is dense enough for people to float easily but ordinary seawater is not, and calculate roughly how much extra salt per litre would be needed to turn ordinary seawater into 'Dead-Sea-like' water.

Where else this chapter is tested

CBSE board isn't the only one — other exams test this chapter too.

CBSE Class 8 Annual Examination
NCERT-based school unit tests and periodic tests
National Science Olympiad (NSO) — Level 1, Matter and Materials / Physical Quantities
Silverzone iOS / International Olympiad of Science
NTSE-pattern school screening (Science, Class 8 syllabus)
Foundation courses for NEET and JEE — solubility and density are the entry point to Class 9-10 numericals on concentration and Archimedes' principle

Questions students ask

The real ones — pulled from the Q&A community and tutor sessions.

No. Curiosity Grade 8 Chapter 9 defines solubility only as 'the maximum amount of solute that dissolves in a fixed quantity of the solvent' at a given temperature, illustrated by Activity 9.1 (salt) and Activity 9.2 (baking soda at three temperatures). It gives no mass % or volume % formula, no numeric solubility table, and no treatment of supersaturated solutions. Those belong to later grades.

Because the chapter's own characters ask a question the first half cannot answer: sawdust floats and sand sinks in water, yet both form non-uniform mixtures with it. Uniformity says nothing about floating or sinking, so the chapter introduces density (mass per unit volume) as the missing idea — while immediately warning that density only partially explains the behaviour.

Weight, in almost every case. The chapter states this directly: 'most balances (except two-pan balances) actually measure weight, but their scales are marked in mass units, so they show values in grams or kilograms.' This works because mass and weight are closely related on Earth, so a weight reading can safely be relabelled in grams.

Because the small amount present is the entire oxygen supply for aquatic life. The chapter states both facts side by side deliberately: 'oxygen dissolves in water only to a small extent' and 'even though present in minute quantities, it is this dissolved oxygen that sustains all aquatic life.' A small quantity is not the same as an unimportant one, and a further fall in solubility (from warming) can matter enormously.

Because it is a property of the material, not of a particular object. The chapter's own logic: heating a substance changes its volume but not its mass, so density (mass ÷ volume) changes with temperature — but reshaping a fixed amount of material, as with Reema's clay cube flattened into a sheet, changes neither the mass nor the total volume, so the density stays exactly the same.

Water is the chapter's own stated exception. Density is highest at 4 °C; as water cools further towards 0 °C, its particles rearrange into a structure that takes up more space (expansion), so ice ends up less dense than liquid water and floats. This is not the general trend — it must not be quoted as an example of how density normally behaves with cooling.

By displacement (Activity 9.7): submerge it, tied on a thread, in a measuring cylinder of water, and subtract the initial water level from the final one. The rise in level equals the volume of the object, because the object and the water it displaced occupy the same space. Record the answer in cm³, since 1 mL = 1 cm³ exactly.
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