West Bengal (WBBSE)Class 8 Science← Back to Pressure, Winds, Storms, and Cyclones
NCERT Solutions

Activity 6.1 — Liquid Pressure Depends on the Height of the ColumnPressure, Winds, Storms, and Cyclones

6 questions✓ Free · step-by-step
  1. 14 marksCuriosity Grade 8, Chapter 6, pages 83-84, Activity 6.1

    Describe the setup of Activity 6.1. Why are the two pipes chosen to be of the same length but different diameters?

    Hint. The two pipes are chosen so that one quantity differs and another can be held equal.

    The setup. Take two transparent glass or plastic pipes of the same length (about 25 cm) but of different diameters (Fig. 6.5). Attach a good-quality rubber balloon to one end of each. Clamp both pipes on a stand. Fill both pipes with water to the same level, about halfway. Then observe the balloons.

    Why different diameters. This is the whole design of the experiment. Because the pipes are of different widths but filled to the same height, the two columns hold different weights of water while having equal heights. So the two candidate explanations are separated:

    Candidate explanationPrediction for the two balloons
    The weight of the water causes the bulgeThe wide pipe's balloon should bulge more
    The height of the column causes the bulgeBoth should bulge the same

    Whichever way the result comes out, one explanation is eliminated. That is what makes this a real experiment rather than a demonstration. The chapter is careful to spell the logic out: because of the different diameters, the weight of water in the two pipes is different. However, the bulge in both the balloons is the same. This means that the weight of water in the pipes could not be responsible for the extent of the bulge of the balloons.

    Why the same length. So that the only difference between the two pipes is the diameter — nothing else is allowed to vary.

  2. 23 marksCuriosity Grade 8, Chapter 6, page 83

    Do both balloons bulge in Activity 6.1? Do they bulge to the same extent? What is concluded?

    Hint. The surprising word in the answer is 'same'.

    Yes, both bulge — and they bulge to the same extent.

    The reasoning. Notice that because of the different diameters, the weight of water in the two pipes is different. However, the bulge in both the balloons is the same. This means that the weight of water in the pipes could not be responsible for the extent of the bulge of the balloons.

    So what is responsible? Could it be that the water column is exerting pressure? Yes, it is the pressure exerted by the water column which is responsible for the bulge. That is why equal water column heights produce equal bulges in the balloons, despite their different diameters.

    Why the equal bulges are surprising. The wide pipe visibly holds much more water, and more water is heavier. Everyday intuition says the heavier column should push harder. It does not — because what reaches the balloon is a pressure, force per unit area, and the wide column spreads its greater weight over a correspondingly greater area. The two effects cancel exactly.

    This is the same idea as the schoolbag straps, one page later. Two bags of equal weight felt different because of area. Two columns of unequal weight feel the same for the same reason. Once pressure is the quantity you are tracking, neither result is strange.

  3. 33 marksCuriosity Grade 8, Chapter 6, page 84

    What happens to the bulge when more water is poured into one of the pipes? What does this establish?

    Hint. Repeat it several times before concluding anything.

    The bulge increases. Pour some more water in any one of the pipes used in Fig. 6.5. Observe the bulge of the balloon. Repeat this process a few times, adding more water each time and noting the extent of bulge (Fig. 6.6). You must have observed that the bulge of the balloon increases as the height of the water column increases.

    What it establishes. Thus, as the height of the water column in the pipe increases, the pressure at the bottom of the pipe also increases, which causes the balloon to bulge more. So, we can say that the pressure exerted by a liquid in a vessel depends on the height of its column.

    The two halves of Activity 6.1 do different jobs, and you need both.

    StepWhat it rules in or out
    Equal heights, different diameters → equal bulgesRules out the weight of water as the cause
    Increasing height in one pipe → increasing bulgeRules in the height of the column as the cause

    Either step alone would leave the conclusion open. Together they identify the height, and only the height, as what the pressure depends on.

    Why the chapter asks you to repeat it a few times. One increase could be chance, or the balloon settling. A bulge that grows every time you add water, in step with the level, cannot be explained that way.

  4. 43 marksCuriosity Grade 8, Chapter 6, page 84

    Why are overhead water tanks placed at a height? Would a bigger tank at the same height give a stronger stream?

    Hint. The second half is exercise 1(iii) in disguise.

    Why they are placed at a height. This is the reason why overhead tanks are placed at a height so that the pressure in the taps is increased, resulting in a good stream of water from the taps. Raising the tank makes the column of water above every tap in the house taller, and liquid pressure depends on the height of the column.

    Would a bigger tank help? No. A larger tank at the same height holds more water but gives exactly the same column height above the tap, so the pressure is unchanged and the stream is no stronger. It simply runs out later.

    This is precisely what Activity 6.1 proved. Two pipes of different diameters, filled to the same level, held different weights of water and produced identical bulges. Volume and weight are irrelevant; height is everything.

    How to get a stronger stream, then:

    ChangeDoes it help?
    Raise the tank higherYes — taller column, more pressure
    Use a wider tank of the same heightNo — same height, same pressure
    Fill the tank fullerYes, a little — the water level itself is higher
    Use a tank of the same height holding less waterNo

    This is exactly exercise 1(iii), whose answer is (a) increase the height H.

  5. 53 marksCuriosity Grade 8, Chapter 6, page 84

    You live on the second floor of a three-storeyed building with the overhead tank on the top floor. Will you or your friend on the first floor receive a more powerful stream of tap water? Give reasons.

    Hint. Which tap has more water standing above it?

    Your friend on the first floor gets the stronger stream.

    Why. The pressure at a tap is set by the height of the water column above it — the vertical distance from the water level in the tank down to that tap.

    TapHeight of water column above itPressureStream
    Second floor (higher up)Shorter — closer to the tankLowerWeaker
    First floor (lower down)Taller — further below the tankHigherStronger

    The lower you go in the building, the taller the column above you, and the stronger the flow. A tap on the ground floor would be stronger still.

    This is Activity 6.1 in a building. Adding water to the pipe made the column taller and the balloon bulge more. Going down a floor does the same thing to the column above your tap.

    A familiar consequence. In many buildings the topmost flat has noticeably feeble water pressure — the tank on the roof is only a short distance above its taps. It is not that less water reaches the top floor; it is that the column above it is short.

    Note the assumption: all the taps are fed from the same tank through pipes of similar size. The chapter's question is about height, and that is what the answer should turn on.

  6. 64 marksCuriosity Grade 8, Chapter 6, pages 83-84

    A student says: 'A swimming pool holds far more water than a tall narrow tank, so the pressure at the bottom of the pool must be much greater.' Correct this, and say which experiment settles it.

    Hint. The student is using the quantity of water. Which quantity does the pressure actually depend on?

    The student is wrong, and Activity 6.1 settles it directly.

    Liquid pressure depends on the height of the column, not on how much liquid there is. If the tall narrow tank is deeper than the pool, the pressure at its bottom is greater, even though the pool holds thousands of times more water.

    The experiment that decides it. In Activity 6.1 two pipes of different diameters were filled to the same height. The wide pipe held much more water — and therefore a much greater weight of water — yet both balloons bulged equally. The chapter draws the conclusion explicitly: the weight of water in the pipes could not be responsible for the extent of the bulge.

    Why the intuition goes wrong. More water does mean more weight, and more weight does mean more force. But pressure is force per unit area, and a wider vessel spreads that greater force over a proportionately greater base. The two changes cancel, leaving the pressure depending on height alone.

    Two consequences worth knowing:

    • The water in a narrow pipe running up a tall building presses harder at its foot than the water in a wide shallow tank — which is why overhead tanks work at all.
    • A dam's wall must be built for the depth of the reservoir behind it, not for the reservoir's volume. The Ever heard of box on page 85 makes exactly this point about why a dam's base is broader than its top.

Solutions written by the tuition.in editorial team and checked against NCERT Curiosity, Textbook of Science for Grade 8, Chapter 6 'Pressure, Winds, Storms, and Cyclones', book pages 80-97 (hecu106.pdf, 18 pages, Reprint 2026-27), downloaded from ncert.nic.in and read page by page. Every activity number, figure number, quantity and quoted sentence below was checked against that PDF. THREE FIGURES WERE MEASURED, NOT EYEBALLED, because three exercise answers turn on them. Fig. 6.22 (exercise 1(iv)) was rendered at 900 dpi and the vessel walls located from the dark outlines: vessel A is 519 px wide and vessel B is 726 px, so B is 1.40x wider, while the water columns measure 660 px and 671 px - equal to within 1.7%, matching the question's premise of equal levels. Hence P_A = P_B but F_A < F_B, answer (b). Fig. 6.24 (exercise 7) was segmented by colour: the two balloons occupy identical vertical ranges (rows 1260-1403, centroids both at row 1334), so they are at exactly the same height and bulge equally. Fig. 6.25 (exercise 9) was measured by tracking the palm trunks: the leftmost trunk's centre moves from x=655 at the top to x=763 near the base, so the crown sits about 108 px LEFT of the base, and all four crowns stream leftwards - the wind blows from B to A. Since a summer afternoon gives a SEA BREEZE (sea to land), B is the sea and A is the land. Fig. 6.21 was also rendered and confirmed to show the three vessels JOINED BY TUBES near their bases, which is what makes answer (d) correct. The chapter's own atmospheric-pressure figure was checked rather than assumed: 2250 N over 15 cm x 15 cm = 0.0225 m^2 gives 1,00,000 Pa = 1000 hPa = 1000 mb, which sits squarely inside the 994-1008 mb range marked on Fig. 6.19, so the book's number is internally consistent. Two deliberate restraints. (1) The chapter names exactly ONE cyclone (Amphan 2020, peak winds 270 km/h) and one surge range (3-12 m), and gives no cyclone categories, no casualty figures, no monsoon rainfall percentages and no atmospheric composition percentages. None are supplied here; the research projects tell the student to cite IMD or an equivalent checked source and to report disagreement between sources rather than pick a number. (2) Lightning-safety advice is reproduced exactly as the book gives it, with nothing added, since an invented extra rule could put someone at risk.. Questions are referenced from the NCERT textbook for identification.

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