Yeh page har symbol aur idea ko banata hai jo parent note mein kaam aata hai, shuru karta hai un cheezoon se jo ek curious 12-saal-ka baccha bhi jaanta hai. Upar se neeche padho: har block sirf wahi words use karta hai jo uske upar define ho chuke hain.
Isko picture karo: identical marbles ka ek dher. Zyada marbles = zyada mass. Har marble ek molecule hai.
Topic ko yeh kyun chahiye: heat hamesha is baat pe depend karta hai ki tum kitna heat kar rahe ho. Do guna ice pighlao, do guna energy lagao. m har formula mein "amount" ka dial hai.
Isko picture karo (Figure 1): wohi marbles, lekin ab hil rahe hain. Thanda = thoda hilna; garam = zyada hilna.
Topic ko yeh kyun chahiye: parent note ki poori kahani yeh hai ki "T badalta hai ya nahi?" Heating curve par (jo hum section 8 mein plot karenge) chadhaai wale parts exactly woh hain jahan ΔT=0 hai; flat parts woh hain jahan ΔT=0 hai. Δ ise saaf likhne deta hai. Molecular speed aur T ke beech ka gehra rishta jaanne ke liye Kinetic theory of gases dekho.
Isko picture karo: energy paani ki tarah kisi garam object se thande object mein bahti hai, hamesha downhill (hot → cold).
Topic ko yeh kyun chahiye:Q woh quantity hai jo hum har worked example mein calculate karte hain — "is cheez ko melt / boil / warm karne mein kitni energy chahiye?" — aur sign batata hai ki substance us energy ko gain kar raha hai ya de raha hai, jo exactly woh hai jise calorimetry balance karta hai.
Isko picture karo (Figure 2): molecules tiny springs se jude hue hain. Warm karne par poora set hilta hai (KE badhta hai). Melting/boiling mein springs khinchti aur toot jaati hain (PE badhta hai), jabki hilne ki speed same rehti hai.
Topic ko yeh kyun chahiye: yeh do-bank picture wajah hai ki phase changes constant temperature par kyun hote hain — parent note mein sabse gehra "kyun".
Isko picture karo (Figure 3): teen panels — locked grid → jostling blob → scattered dots.
Topic ko yeh kyun chahiye: latent heat ka har phase change ke liye ek flavour hai. Fusion aur vaporisation woh do hain jo har heating-curve problem mein milte hain; sublimation woh low-pressure edge case hai jise bhoolna nahi chahiye. Vaporisation ka surface-only version Evaporation vs boiling hai.
Formula ko zyoor se padho: heat = (amount) × (pratiti kg par kitna stubborn hai) × (kitna temperature badhaya). Teeno ise bada banate hain.
Topic ko yeh kyun chahiye: yeh formula heating curve ke rising parts ke liye hai — har woh region jahan temperature actually badh rahi hai. Yeh latent heat ka partner hai. Poori details Specific heat capacity mein hain.
Note karo: yahan ΔT nahi hai! Yeh jaanbujhkar hai — phase change ke dauran ΔT=0 hota hai, isliye mcΔT se 0 aata, jo galat hai. L exactly wahi hai jo curve ke flat parts par mcΔT ki jagah aata hai.
Lv≫Lf kyun hai: boiling mein har spring toot jaati hai aur atmosphere ko bhi push back karna padta hai; melting mein sirf lattice dhila hota hai. Poori separation ke liye kahin zyada energy chahiye. Atmosphere-pushing wala part First law of thermodynamics mein explain hai.
Ab temperature (upar) ko heat added (aage) ke against plot karo jab tum ice ko steadily steam tak garam karte ho. Yeh woh picture hai jiske liye upar ke har symbol ne tayyaari ki thi.
Jab har segment ka start aur end temperature likha ho, toh master formula seedha samajh aata hai:
Qtotal=ice: −10°C→0°Cmcice(0−(−10))+melt at 0°CmLf+water: 0°C→100°Cmcwater(100−0)+boil at 100°CmLv+steam: 100°C→110°Cmcsteam(110−100)
Har ΔT ko (final − initial) ke roop mein likha gaya hai taaki koi step mystery na rahe. Yahan har term Q>0 hai kyunki hum poori tarah heat kar rahe hain. Safar ulta karo (steam ko wapas ice tak thanda karo) aur har term ka sign simply palat jaata hai Q<0 mein — substance se heat ja rahi hai.
Energy conservation — ek cheez se jitni heat jaati hai utni doosri ko milti hai — mixing problems ke peeche extra idea hai; Calorimetry — method of mixtures dekho.