The temperature of an overheating engine is increasing exponentially, according to the formula $T = T_0(2.7)^{0.14t}$, where t is in seconds. How long will it take for the temperature to double?
A) $3 \frac12$ seconds
B) 2 seconds
C) $4 \frac12$ seconds
D) 5 seconds

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The Answer of The temperature of an overheating engine is increasing exponentially, according to the formula $T = T_0(2.7)^{0.14t}$, where t is in seconds. How long will it take for the temperature to double?
A) $3 \frac12$ seconds
B) 2 seconds
C) $4 \frac12$ seconds
D) 5 seconds

The Temperature of an Overheating Engine Is Increasing Exponentially, According T=T0(2.7)0.14tT = T_0(2.7)^{0.14t}T=T0​(2.7)0.14t

The Temperature of an Overheating Engine Is Increasing Exponentially, According $T = T_0(2.7)^{0.14t}$