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Suppose it is 40 degree inside your ref. and 340 degree inside your oven When power goes out . The ref temp starts rising at rate 5 degree per hr. oven temp starts dropping at rate 45 per hour. How long will they both
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the equation for temperature ref, t_R, and for temperature of owen, t_O, are expressed by the equations below: \[ t_{R}=40+5\tau \] and: \[t _{O}=340-45\tau \] where tau is time meusured in hr. Now, there will be an istant time at witch the temperatures are equal each other, I call tau_0, this time, so we can write: \[40+5\tau _{0}=340-45\tau _{0}\] or: \[50 \tau _{0}=300\] and finally: \[\tau _{0}=\frac{ 300 }{ 50 }=6 hr\] So after 6 hours, the temperatures will be equal each other
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