Suppose that t hours after being placed in a freezer, the temperature of a piece of meat is given by $f ( t ) = 70 - 12 t + \frac { 4 } { t + 1 }$ . How fast is the temperature of the meat falling 3 hours after being placed in the freezer?
Enter your answer as a reduced fraction of the form $\frac { a } { b }$ , no units.

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The Answer of Suppose that t hours after being placed in a freezer, the temperature of a piece of meat is given by $f ( t ) = 70 - 12 t + \frac { 4 } { t + 1 }$ . How fast is the temperature of the meat falling 3 hours after being placed in the freezer?
Enter your answer as a reduced fraction of the form $\frac { a } { b }$ , no units.

Suppose That T Hours After Being Placed in a Freezer f(t)=70−12t+4t+1f ( t ) = 70 - 12 t + \frac { 4 } { t + 1 }f(t)=70−12t+t+14​

Suppose That T Hours After Being Placed in a Freezer $f ( t ) = 70 - 12 t + \frac { 4 } { t + 1 }$