Figuring Out Time Required to Heat a Mass at Differing Temperatures

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The discussion revolves around calculating the time required for a 1g spherical mass with a surface area of 1cm² to reach a final temperature of 50ºC from an initial temperature of 20ºC, when heated in two different ambient temperatures: 60ºC and 100ºC. The first experiment shows that it takes 60 minutes to reach 50ºC at 60ºC. The user seeks to determine the time for the second experiment at 100ºC using Newton's law of cooling. The clarification emphasizes that the question is not homework-related but part of a larger testing issue in an environmental chamber. Understanding the principles of heat transfer is essential for solving this problem.
Fancy Moses
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I have a fairly basic (I hope) question:

Given:

I'm heating, via convection, a constant sized spherical mass (Let's say m=1g) with a consistent surface area (Let's say SA = 1cm^2) at a constant temperature, Tc, (Let's say Tc = 60ºC) for a time, t = 60 minutes. Let us assume that the mass has an initial temperature (Ti) of 20ºC and after 60 minutes the temperature (Tf) of the mass will equal 50ºC. In a similar scenario (m=1g, SA=1cm^2, Ti=20ºC) how long will it take the mass to equal 50ºC if the new constant ambient temperature equals 100ºC?

Experiment 1:

m = 1g
SA = 1cm^2
Ti = 20ºC
Tc = 60ºC
Tf = 50ºC
t = 60 min

Experiment 2:

m = 1g
SA = 1cm^2
Ti = 20ºC
Tc = 100ºC
Tf = 50ºC
t = ?? min

How would I figure this out? Assuming any necessary chemical or physical properties can be found for the mass.

Any information would be greatly appreciated!
 
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This is not a homework question at all - it is a small part of a larger issue I am having testing different products in an environmental chamber. Please forgive me for formatting the question in a "homework-fashion". I thought it would be much easier to understand this way. I really hope this wasn't the reason for all the lack of responses...
 
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