QUESTION1 - 1 POINT The population ofa town exhibits exponential growth. The population is growing at a rate of 1.71% per year and currently has a population of 64,261 people. Write a function P(r) that models the population P after I years. Provide your answer below: P(t) = E] I FEEDBACK QUESTION 2 . 1 POINT A jug of water has a temperature of 77 F. It is placed in a refrigerator where the temperature is 23 F. After 15 minutes, the water has cooled to 34 F. What will be the temperature of the water after it has been in the refrigerator for 35 minutes? (Round your answer to the nearest tenth of a degree.) Provide your answer below: T~ degrees F FEEDBACKQUESTION 3 V 1 POINT Carbon-14 decays at a regular and consistent exponential rate. The half-life of Carbon-14 is approximately 5730 years. If an artifact that originally contained 94 grams of Carbon-14 now contains 30 grams of Carbon-14, how old is it? (Round your answer to the nearest year.) Provide your answer below: It isl:] years Old. I FEEDBACK QUEST|0N4 ' 1 POINT Consider a population of bacteria that grows according to the function f(t) = 52791021, where t is measured in minutes, After how many minutes will the population reach 125,522 bacteria? Round your answer to the nearest whole number. Provide your answer below: I: minutes I FEEDBACK QUESTION 5 . 1 POINT Assume a population of trout grows exponentially. A pond is initially stocked with 394 trout. After 19 months, there are 788 trout in the pond. The owner will allow his friends and neighbors to fish on his pond after the trout population reaches 1242. After how many months will the trout population reach 1242? Round your answer to the nearest whole number. Provide your answer below: I R'i I: months I FEEDBACK ('nntent attribution