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1 Markets I: The Ecosystem and Exchange-Traded Marketsবাজার অনলাইন 2 Markets II: Rates, FX and Creditবাজার অনলাইন 3 Markets III: Commodities, Energy and Cryptoবাজার অনলাইন 4 Quantitative Methodsপদ্ধতি অনলাইন 5 Derivatives and Volatilityডেরিভেটিভস অনলাইন 6 Rates, Credit, XVA and Riskসুদহার, ঋণ ও ঝুঁকি অনলাইন 7 Research Craft: Predictors, Backtests, Measurement, Portfoliosগবেষণা অনলাইন 8 Strategies I: Equities and Futuresকৌশল অনলাইন 9 Strategies II: Volatility, Relative Value, Macro and the Bank Desksকৌশল অনলাইন 10 Microstructure and Executionএক্সিকিউশন অনলাইন 11 Market Making and High-Frequency Tradingমার্কেট মেকিং অনলাইন 12 Machine Learning for Marketsমেশিন লার্নিং অনলাইন 13 Low-Latency Softwareপ্রযুক্তি অনলাইন 14 Networks, Hardware and Trading Infrastructureপ্রযুক্তি অনলাইন 15 Research, Data and Risk Platformsপ্রযুক্তি অনলাইন 16 The Desk and the Firmপ্রতিষ্ঠান অনলাইন 17 The Industry: Firms, Roles and Careersক্যারিয়ার অনলাইন 18 Interviews I: Maths, Probability and Speedক্যারিয়ার অনলাইন 19 Interviews II: Markets, Trading Games and the Final Roundক্যারিয়ার অনলাইন 20 Interviews III: Codeক্যারিয়ার অনলাইন
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Physics · পরিভাষা

Volume কী?

অন্য নাম: cubic centimetre · litre

Definition 38.1 Primary & Middle School Physics · অধ্যায় 38 — Mass and Volume

The volume of a thing is the amount of room it takes up. Solids, liquids and gases all have volume: the brick takes its room, the lemonade takes the bottle’s inside, the air takes the rest. Volume is measured in cubic centimetres (cm3\mathrm{cm}^{3}) — the room of a little cube one centimetre along each edge — and in litres (L\mathrm{L}).

One litre, unpacked: a thousand centimetre-cubes stacked ten by ten by ten.
One litre, unpacked: a thousand centimetre-cubes stacked ten by ten by ten.

উদাহরণ

Example 38.3 (Volumes to know by heart)

A teaspoon holds about 5 mL5\,\mathrm{mL}; a drinking glass about 25 cL25\,\mathrm{cL}, a quarter litre; the milk carton, 1 L1\,\mathrm{L}; a bathtub, around 150 L150\,\mathrm{L}; a sugar cube takes about 3 cm33\,\mathrm{cm}^{3}; a die about 4 cm34\,\mathrm{cm}^{3}. Anchors like these make the judging step of every measurement possible.

Example 38.7 (The crown in the bathtub)

The old story: a king suspected his goldsmith had thinned the royal crown’s gold with silver, and asked the scientist Archimedes to find out without harming the crown. Stepping into a full bath, Archimedes watched the water slosh over the rim — and saw in a flash that the overflow measured his own body’s volume, lumps and all. Legend says he ran through the streets shouting “Eureka!” — I have found it! How the crown’s volume unmasked the fraud needs one more idea, two chapters ahead; the bathtub gave him the volume of anything.

Example 38.8 (Same volume, different mass)

Fill two identical 25 cL25\,\mathrm{cL} glasses, one with water, one with honey, and weigh them (subtracting the glasses): the honey glass holds noticeably more grams in the very same room. Same volume, different mass. And a litre of air weighs hardly more than a gram, in the room where a litre of water weighs a full kilogram. Room and stuff are truly different bookkeepers — hold that thought firmly: it becomes a law, with a name, in the last chapter of this year.

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