Answer the math problems on the page attached and show your work! When its complete answer the following questions about the work you completed What can you predict from the results of this? What’s most important about this content? Do you know another instance where you’d use these ideas?

Answer the math problems on the page attached and show your work! Please only inquire if you are proficient in math! Thank you in advance. Module 5 Real-life Problems Try It #3 The population of China was about 1.39 billion in the year 2013, with an annual growth rate of about 0.6%. This situation is represented by the growth function P(t) = 1.39(1.006)t, where t is the number of years since 2013. To the nearest thousandth, what will the population of China be for the year 2031? How does this compare to the population prediction we made for India in Example 3? P. 468 in the text Try It #4 A wolf population is growing exponentially. In 2011, 129 wolves were counted. By 2013, the population had reached 236 wolves. What two points can be used to derive an exponential equation modeling this situation? Write the equation representing the population N of wolves over time t. Try It #8 An initial investment of $100,000 at 12% interest is compounded weekly (use 52 weeks in a year). What will the investment be worth in 30 years? (See the formula on p. 472 in our text) Problem 4 Explain why the values of increasing exponential functions will eventually overtake the values of an increasing linear function. Practice test questions 3. Drew wants to save $2,500 to go to the next World Cup. To the nearest dollar, how much will he need to invest in an account now with 6.25% APR, compounding daily, in order to reach his goal in 4 years? 5. Graph the function f (x) = 5(0.5)−x and its reflection across the y-axis on the same axes, and give the y-intercept. 32. The population of a wildlife habitat is modeled by the equation P(t) = 360 __ 1 + 6.2e−0.35t, where t is given in years. How many animals were originally transported to the habitat? How many years will it take before the habitat reaches half its capacity?