Question: can someone please help and show workings 1. A population of 20 fruit ies triples every month. A. Fill in the table showing the number

can someone please help and show workings

can someone please help and show workings 1. A population of 20

1. A population of 20 fruit ies triples every month. A. Fill in the table showing the number of fruit ies after t months. I 0 1 2 3 4 P t B. Write an equation for the number of fruit ies at time t. C. Sketch a graph of the number of fruit flies from 0 g t 5 6. 0. How many fruit ies will there be in 1.5 months? E. Estimate how long it will take to have 1000 fruit flies using your calculator. 2. A rancher estimates that there are 35 rabbits on his land. Every five weeks. there are 4 times the previous number of rabbits. A. Fill in the table showin- the number of rabbits after t weeks. --E-'-mi-__ mm 3. Write an equation for the number of rabbits on the rancher's land at time t. C. How many rabbits will there be In 3 months? 0. Sketch a graph of the number of rabbits on the land from 0 5 t 5 12. E. Estimate how long it will take to have 100 rabbits on the land using your calculator. 3. in the old science fiction horror movie w some scientists accidentally create a silicate monster that appears to be dividing [and doubling} every Silt hours. A. Fill in the table showin the number of monsters at time t in hours B. Plot the points and connect them in a smooth curve. C. Write a function for Pit] that gives the number of monsters at time t. D. Use the function to nd the number of monsters after 5 hours. E. Use the function to nd the number of monsters after 2 clays. 155 4. A certain strain of bacteria that is growing on your kitchen counter doubles every 5 minutes. Assume that you start with only one bacterium. A. Write an equation that gives the number of bacteria on the counter after t minutes? 3. How many bacteria could be present at the end of 86 minutes? 5. The tuition at the University of Florida was $125.91 per credit hour in 2006. Tuition has increased at a rate of approximately 14%a year since 2003. A. Find an equation for the tuition per credit hour where t is time in years after 2006. B. What is the cost per credit hour in 2013? C. Estimate when the tuition will be $300 per credit hour. 6. Suppose that on average, one .lJrodes scopuion's tick has 1000 offspring every 25 days. A. Find an equation for the number of ticks after t days. 3. How many ticks are present after 31 days? 1. In 1935, there were 235 cell phone subscribers in the small town of lchamberville. The number of subscribers increased by 75% per year after 1985. A. Write an equation for the number of cell phone subscribers in Chambervillet years after 1985. B. How many cell phone subscribers were in Chambervllle in 1994? E. In 1999. there were 5078 internet service providers. Analysts expected the number to double every five years. A. Write a function for the number of internet service providers t years after 1999. B. According to your equation, how many service providers would there be In 2012? Do you think there are that many? Why or why not? 9. During a period of rapid ination. prices rose by 3% over 6 months. At the beginning of the inationary period, a loaf of bread cost $2.79. A. Write a function that gives the price of a loaf of bread t years after ination begins. B. How much would a loaf of bread cost after 15 months? After 2 years

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