Problem 1TI: Table 2 shows a recent graduate’s credit card balance each month after graduation. a. Use... Problem 2TI: Sales of a video game released in the year 2000 took off at first, but then steadily slowed as time... Problem 3TI: Table 6 shows the population, in thousands, of harbor seals in the Wadden Sea over the years 1997 to... Problem 1SE: What situations are best modeled by a logistic equation? Give an example, and state a case for why... Problem 2SE: What is a carrying capacity? What kind of model has a carrying capacity built into its formula? Why... Problem 3SE: What is regression analysis? Describe the process of performing regression analysis on a graphing... Problem 4SE: What might a scatterplot of data points look like if it were best described by a logarithmic model? Problem 5SE: What does the y -intercept on the graph of a logistic equation correspond to for a population... Problem 6SE: For the following exercises, match the given function of best fit with the appropriate scatterplot... Problem 7SE: For the following exercises, match the given function of best fit with the appropriate scatterplot... Problem 8SE: For the following exercises, match the given function of best fit with the appropriate scatterplot... Problem 9SE: For the following exercises, match the given function of best fit with the appropriate scatterplot... Problem 10SE: For the following exercises, match the given function of best fit with the appropriate scatterplot... Problem 11SE: To the nearest whole number, what is the initial value of a population modeled by the logistic... Problem 12SE: Rewrite the exponential model A(t)=1550(1.085)x as an equivalent model with base e. Express the... Problem 13SE: A logarithmic model is given by the equation h(p)=67.6825.792ln(p). To the nearest hundredth, for... Problem 14SE: A logistic model is given by the equation S P(t)=901+5e0.42t. To the nearest hundredth, for what... Problem 15SE: What is the y -intercept on the graph of the logistic model given in the previous exercise? Problem 16SE: For the following exercises, use this scenario: The population P of a koi pond over x months is... Problem 17SE: For the following exercises, use this scenario: The population P of a koi pond over x months is... Problem 18SE: For the following exercises, use this scenario: The population P of a koi pond over x months is... Problem 19SE: For the following exercises, use this scenario: The population P of a koi pond over x months is... Problem 20SE: For the following exercises, use this scenario: The population P of a koi pond over x months is... Problem 21SE: For the following exercises, use this scenario: The population P of an endangered species habitat... Problem 22SE: For the following exercises, use this scenario: The population P of an endangered species habitat... Problem 23SE: For the following exercises, use this scenario: The population P of an endangered species habitat... Problem 24SE: For the following exercises, use this scenario: The population P of an endangered species habitat... Problem 25SE: For the following exercises, use this scenario: The population P of an endangered species habitat... Problem 26SE: For the following exercises, refer to Table 7. Use a graphing calculator to create a scatter diagram... Problem 27SE: For the following exercises, refer to Table 7. Use the regression feature to find an exponential... Problem 28SE: For the following exercises, refer to Table 7. Write the exponential function as an exponential... Problem 29SE: For the following exercises, refer to Table 7. Graph the exponential equation on the scatter... Problem 30SE: For the following exercises, refer to Table 7. Use the intersect feature to find the value of x for... Problem 31SE: For the following exercises, refer to Table 8. Use a graphing calculator to create a scatter diagram... Problem 32SE: For the following exercises, refer to Table 8. Use the regression feature to find an exponential... Problem 33SE: For the following exercises, refer to Table 8. Write the exponential function as an exponential... Problem 34SE: For the following exercises, refer to Table 8. Graph the exponential equation on the scatter... Problem 35SE: For the following exercises, refer to Table 8. Use the intersect feature to find the value of x for... Problem 36SE: For the following exercises, refer to Table 9. Use a graphing calculator to create a scatter diagram... Problem 37SE: For the following exercises, refer to Table 9. Use the LOGarithm option of the REGression feature to... Problem 38SE: For the following exercises, refer to Table 9. Use the logarithmic function to find the value of the... Problem 39SE: For the following exercises, refer to Table 9. Graph the logarithmic equation on the scatter... Problem 40SE: For the following exercises, refer to Table 9. Use the intersect feature to find the value of x for... Problem 41SE: For the following exercises, refer to Table 10. Use a graphing calculator to create a scatter... Problem 42SE: For the following exercises, refer to Table 10. Use the LOGarithm option of the REGression feature... Problem 43SE: For the following exercises, refer to Table 10. Use the logarithmic function to find the value of... Problem 44SE: For the following exercises, refer to Table 10. Graph the logarithmic equation on the scatter... Problem 45SE: For the following exercises, refer to Table 10. Use the intersect feature to find the value of x for... Problem 46SE: For the following exercises, refer to Table 11. Use a graphing calculator to create a scatter... Problem 47SE: For the following exercises, refer to Table 11. Use the LOGISTIC regression option to find a... Problem 48SE: For the following exercises, refer to Table 11. Graph the logistic equation on the scatter diagram. Problem 49SE: For the following exercises, refer to Table 11. To the nearest whole number, what is the predicted... Problem 50SE: For the following exercises, refer to Table 11. Use the intersect feature to find the value of x for... Problem 51SE: For the following exercises, refer to Table 12. Use a graphing calculator to create a scatter... Problem 52SE: For the following exercises, refer to Table 12. Use the LOGISTIC regression option to find a... Problem 53SE: For the following exercises, refer to Table 12. Graph the logistic equation on the scatter diagram. Problem 54SE: For the following exercises, refer to Table 12. To the nearest whole number, what is the predicted... Problem 55SE: For the following exercises, refer to Table 12. Use the intersect feature to find the value of x for... Problem 56SE: Recall that the general form of a logistic equation for a population is given by P(t)=c1+aebt , such... Problem 57SE: Use a graphing utility to find an exponential regression formula f(x) and a logarithmic regression... Problem 58SE: Verify the conjecture made in the previous exercise. Round all numbers to six decimal places when... Problem 59SE: Find the inverse function f1(x) for the logistic function f(x)=c1+aebx. Show all steps. Problem 60SE: Use the result from the previous exercise to graph the logistic model P(t)=201+4e0.5t along with its... format_list_bulleted
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