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Newtons law of cooling gives the temperature T(t) of an object at time t in terms of T0, its temperature at t=0, and Ts, the

Newtons law of cooling gives the temperature T(t) of an object at time t in terms of T0, its temperature at t=0, and Ts, the temperature of the surroundings.

image text in transcribedT(t)=Ts+(T0Ts)ekt

A police officer arrives at a crime scene in a hotel room at 9:18 PM, where he finds a dead body. He immediately measures the bodys temperature and find it to be 79.5F. Exactly one hour later he measures the temperature again, and finds it to be 78.0F. Determine the time of death, assuming that victim body temperature was normal (98.6F) prior to death, and that the room temperature was constant at 69F.

I need help writing the MATLAB Code that will give me the solution for this question

T(t) T, + (T)-T,)e-kt

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