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The Following Table Shows the Annual Revenues (In Millions of Dollars)

Question 10

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The following table shows the annual revenues (in millions of dollars) of a pharmaceutical company over the period 1990-2011. The following table shows the annual revenues (in millions of dollars) of a pharmaceutical company over the period 1990-2011. The scatterplot indicates that the annual revenues have an increasing trend. Linear, exponential, quadratic, and cubic models were fit to the data starting with t = 1, and the following output was generated. Which of the following is an exponential trend equation? A) <sub>t</sub> = exp(6.632 + 0.045t + (0.069) <sup>2</sup>⁄2) B) <sub>t</sub> = 6.632 + 0.045t + 0.069 ⁄ 2 C) <sub>t</sub> = exp(6.632 + 0.045t + 0.069 ⁄ 2) D) <sub>t</sub> = 6.632 + 0.045t + (0.069) <sup>2</sup>⁄2 The following table shows the annual revenues (in millions of dollars) of a pharmaceutical company over the period 1990-2011. The scatterplot indicates that the annual revenues have an increasing trend. Linear, exponential, quadratic, and cubic models were fit to the data starting with t = 1, and the following output was generated. Which of the following is an exponential trend equation? A) <sub>t</sub> = exp(6.632 + 0.045t + (0.069) <sup>2</sup>⁄2) B) <sub>t</sub> = 6.632 + 0.045t + 0.069 ⁄ 2 C) <sub>t</sub> = exp(6.632 + 0.045t + 0.069 ⁄ 2) D) <sub>t</sub> = 6.632 + 0.045t + (0.069) <sup>2</sup>⁄2 The scatterplot indicates that the annual revenues have an increasing trend. Linear, exponential, quadratic, and cubic models were fit to the data starting with t = 1, and the following output was generated. The following table shows the annual revenues (in millions of dollars) of a pharmaceutical company over the period 1990-2011. The scatterplot indicates that the annual revenues have an increasing trend. Linear, exponential, quadratic, and cubic models were fit to the data starting with t = 1, and the following output was generated. Which of the following is an exponential trend equation? A) <sub>t</sub> = exp(6.632 + 0.045t + (0.069) <sup>2</sup>⁄2) B) <sub>t</sub> = 6.632 + 0.045t + 0.069 ⁄ 2 C) <sub>t</sub> = exp(6.632 + 0.045t + 0.069 ⁄ 2) D) <sub>t</sub> = 6.632 + 0.045t + (0.069) <sup>2</sup>⁄2 Which of the following is an exponential trend equation?


A) The following table shows the annual revenues (in millions of dollars) of a pharmaceutical company over the period 1990-2011. The scatterplot indicates that the annual revenues have an increasing trend. Linear, exponential, quadratic, and cubic models were fit to the data starting with t = 1, and the following output was generated. Which of the following is an exponential trend equation? A) <sub>t</sub> = exp(6.632 + 0.045t + (0.069) <sup>2</sup>⁄2) B) <sub>t</sub> = 6.632 + 0.045t + 0.069 ⁄ 2 C) <sub>t</sub> = exp(6.632 + 0.045t + 0.069 ⁄ 2) D) <sub>t</sub> = 6.632 + 0.045t + (0.069) <sup>2</sup>⁄2 t = exp(6.632 + 0.045t + (0.069) 2⁄2)
B) The following table shows the annual revenues (in millions of dollars) of a pharmaceutical company over the period 1990-2011. The scatterplot indicates that the annual revenues have an increasing trend. Linear, exponential, quadratic, and cubic models were fit to the data starting with t = 1, and the following output was generated. Which of the following is an exponential trend equation? A) <sub>t</sub> = exp(6.632 + 0.045t + (0.069) <sup>2</sup>⁄2) B) <sub>t</sub> = 6.632 + 0.045t + 0.069 ⁄ 2 C) <sub>t</sub> = exp(6.632 + 0.045t + 0.069 ⁄ 2) D) <sub>t</sub> = 6.632 + 0.045t + (0.069) <sup>2</sup>⁄2 t = 6.632 + 0.045t + 0.069 ⁄ 2
C) The following table shows the annual revenues (in millions of dollars) of a pharmaceutical company over the period 1990-2011. The scatterplot indicates that the annual revenues have an increasing trend. Linear, exponential, quadratic, and cubic models were fit to the data starting with t = 1, and the following output was generated. Which of the following is an exponential trend equation? A) <sub>t</sub> = exp(6.632 + 0.045t + (0.069) <sup>2</sup>⁄2) B) <sub>t</sub> = 6.632 + 0.045t + 0.069 ⁄ 2 C) <sub>t</sub> = exp(6.632 + 0.045t + 0.069 ⁄ 2) D) <sub>t</sub> = 6.632 + 0.045t + (0.069) <sup>2</sup>⁄2 t = exp(6.632 + 0.045t + 0.069 ⁄ 2)
D) The following table shows the annual revenues (in millions of dollars) of a pharmaceutical company over the period 1990-2011. The scatterplot indicates that the annual revenues have an increasing trend. Linear, exponential, quadratic, and cubic models were fit to the data starting with t = 1, and the following output was generated. Which of the following is an exponential trend equation? A) <sub>t</sub> = exp(6.632 + 0.045t + (0.069) <sup>2</sup>⁄2) B) <sub>t</sub> = 6.632 + 0.045t + 0.069 ⁄ 2 C) <sub>t</sub> = exp(6.632 + 0.045t + 0.069 ⁄ 2) D) <sub>t</sub> = 6.632 + 0.045t + (0.069) <sup>2</sup>⁄2 t = 6.632 + 0.045t + (0.069) 2⁄2

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