How is the Calorimetry Mixture Problem Calculated?

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The discussion revolves around a calorimetry problem involving the heat transfer between lead and water. The user is confused about the calculation of heat (q) for lead, specifically why the formula uses the initial temperature of lead (100°C) and the final temperature of the mixture (22°C) to determine the change in temperature (ΔT). The correct formula for heat transfer is q = mcΔT, where ΔT is calculated as Tfinal - Tinitial. In this case, the calculation for q(lead) is correct, as it reflects the heat lost by the lead, resulting in a negative value, which indicates that the lead is losing heat to the water. This aligns with the principles of thermodynamics, where heat flows from the hotter substance (lead) to the cooler one (water), ultimately resulting in a final temperature that is lower than the initial temperature of the lead.
Bashyboy
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Hello, my problem is as follows: " If 150 g of lead at 100°C were placed in a calorimeter with 50 g of water at 28.8°C and the resulting temperature of the mixture was 22°C, what are the values of q(lead), q(water), and q(cal)? (Knowing that the specific heat of water is 4.184 J/g °C and the specific heat of lead is 0.128 J/g °C)

The part that I don't understand in the calculations is this:
q(lead) = 0.128 J/g °C x 150g x (28.8°C - 100°C) = -1.37 E3 J

Why do they subtract 100 from 28.8? From my present understanding, 100 degrees is the initial temperature of the lead and 28.8 degrees is the initial temperature of water; shouldn't they subtract 100 degrees from 22 degrees?

Thank you.
 
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No way putting hot lead in a warm water can yield a mix colder than initial temperatures of both substances.

q is mcΔT, where ΔT=Tfinal-T[/sub]initial[/sub], so at least the second part (-100) is correct. It yields a negative q, meaning lead lost heat - that also makes sense, and fits the convention.
 
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