An oven is turned on and set to reach a desired temperature of 350 degrees Fahrenheit. The oven warms up at a constant rate. The oven’s temperature is 134 degrees Fahrenheit at 1 minute and it reaches its desired temperature at 5 minutes. Write a linear function for the temperature T, in degrees Fahrenheit, of the oven m minutes from the time it was turned on until it reaches the desired temperature. A. T ( m ) = 54 m + 350 T ( m ) = 54 m + 350 B. T ( m ) = 134 m + 80 T ( m ) = 134 m + 80
C. T ( m ) = 80 m + 54 T ( m ) = 80 m + 54
D. T ( m ) = 80 m + 150 T ( m ) = 80 m + 150 E. T ( m ) = 54 m + 80