#4. The rate of costing. of as dT dt where T = Q body fig. below, can be expressed = -k (T- Ta) : temperature of the body (ĉ). Te = temperature of the surrounding medium (2) and k = 4 proportiona- 2ty constant (per minste). Thus, this equation (Called Newton's law of Cooling) specifies that the vate of cooling is proportional to the difference in the temperature of the body and of the surrounding medium. a metal ball heated to 80 °C is dropped into water that is held constant at Ta = 20°C, the temperature of the ball changes. as in Time, min 0 5 10 15 20 25 T₁ °C 80 44.5 30.0 2411 21.7 2017 wtilize numerical differentiation to determine dI at each Value of time. plot dI Versus T-Ta and dt employ linear regression to ellalvate k. dt

University Physics Volume 2
18th Edition
ISBN:9781938168161
Author:OpenStax
Publisher:OpenStax
Chapter1: Temperature And Heat
Section: Chapter Questions
Problem 128CP: As the very first rudiment of climatology, estimate the temperature of Earth. Assume it is a perfect...
Question
#4. The rate of
costing.
of
as
dT
dt
where T =
Q
body fig. below, can be expressed
= -k (T- Ta)
: temperature of the body (ĉ). Te = temperature
of the surrounding medium (2) and k = 4 proportiona-
2ty constant (per minste). Thus, this equation
(Called Newton's law of Cooling) specifies that the vate
of cooling is proportional to the difference in the
temperature of the body and of the surrounding medium.
a metal ball heated to 80 °C is dropped into water that
is held constant at Ta = 20°C, the temperature of the ball
changes.
as
in
Time, min
0 5 10 15
20
25
T₁ °C
80
44.5
30.0
2411
21.7
2017
wtilize numerical differentiation to determine dI at
each Value of time. plot dI Versus T-Ta and
dt
employ linear regression to ellalvate k.
dt
Transcribed Image Text:#4. The rate of costing. of as dT dt where T = Q body fig. below, can be expressed = -k (T- Ta) : temperature of the body (ĉ). Te = temperature of the surrounding medium (2) and k = 4 proportiona- 2ty constant (per minste). Thus, this equation (Called Newton's law of Cooling) specifies that the vate of cooling is proportional to the difference in the temperature of the body and of the surrounding medium. a metal ball heated to 80 °C is dropped into water that is held constant at Ta = 20°C, the temperature of the ball changes. as in Time, min 0 5 10 15 20 25 T₁ °C 80 44.5 30.0 2411 21.7 2017 wtilize numerical differentiation to determine dI at each Value of time. plot dI Versus T-Ta and dt employ linear regression to ellalvate k. dt
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