Exam 2: Functions and Graphs

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Since life expectancy has increased in the last century, the number of Alzheimer's patients has increased dramatically. The number of patients in the United States reached 4 million in 2000. Using data collected since 2000, it has been found that the data can be modeled by the exponential function Since life expectancy has increased in the last century, the number of Alzheimer's patients has increased dramatically. The number of patients in the United States reached 4 million in 2000. Using data collected since 2000, it has been found that the data can be modeled by the exponential function   where x is the years since 2000. Estimate the Alzheimer's patients in 2025. Round to the nearest tenth. where x is the years since 2000. Estimate the Alzheimer's patients in 2025. Round to the nearest tenth.

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Determine if the equation specifies a function with independent variable x. If so, find the domain. If not, find a value of x to which there corresponds more than one value of y: -xy = -5 A) A function with domain all real numbers except x = 0 B) Not a function; for example, when x = -5, y = ±1

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Find the vertex and the maximum or minimum of the quadratic function Find the vertex and the maximum or minimum of the quadratic function   by first writing f in standard form. State the range of f and find the intercepts of f . by first writing f in standard form. State the range of f and find the intercepts of f .

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Graph the function. -Graph the function. -  <sup> </sup><sup>   </sup><sup> </sup> Graph the function. -  <sup> </sup><sup>   </sup><sup> </sup>

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Determine if the equation specifies a function with independent variable x. If so, find the domain. If not, find a value of x to which there corresponds more than one value of y: -x2 + y2 = 36 A) A function with domain ℛ B) Not a function; for example, when x = 0, y = ±6

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If $4,000 is invested at 7% compounded annually, how long will it take for it to grow to $6,000, assuming no withdrawals are made? Compute answer to the next higher year if not exact. If $4,000 is invested at 7% compounded annually, how long will it take for it to grow to $6,000, assuming no withdrawals are made? Compute answer to the next higher year if not exact.

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For the rational function below (i) Find the intercepts for the graph; (ii) Determine the domain; (iii) Find any vertical or horizontal asymptotes for the graph; (iv) Sketch any asymptotes as dashed lines. Then sketch the graph of y = f(x). -For the rational function below (i) Find the intercepts for the graph; (ii) Determine the domain; (iii) Find any vertical or horizontal asymptotes for the graph; (iv) Sketch any asymptotes as dashed lines. Then sketch the graph of y = f(x). -

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In economics, functions that involve revenue, cost and profit are used. Suppose R(x) and C(x) denote the total revenue and the total cost, respectively, of producing a new high-tech widget. The difference In economics, functions that involve revenue, cost and profit are used. Suppose R(x) and C(x) denote the total revenue and the total cost, respectively, of producing a new high-tech widget. The difference   represents the total profit for producing x widgets. Given R(x) = 60x - 0.4   and   find the equation for P(x). represents the total profit for producing x widgets. Given R(x) = 60x - 0.4 In economics, functions that involve revenue, cost and profit are used. Suppose R(x) and C(x) denote the total revenue and the total cost, respectively, of producing a new high-tech widget. The difference   represents the total profit for producing x widgets. Given R(x) = 60x - 0.4   and   find the equation for P(x). and In economics, functions that involve revenue, cost and profit are used. Suppose R(x) and C(x) denote the total revenue and the total cost, respectively, of producing a new high-tech widget. The difference   represents the total profit for producing x widgets. Given R(x) = 60x - 0.4   and   find the equation for P(x). find the equation for P(x).

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Use the properties of logarithms to solve: -Use the properties of logarithms to solve: -

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Determine whether there is a maximum or minimum value for the given function, and find that value: -Determine whether there is a maximum or minimum value for the given function, and find that value: -

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Solve the equation graphically to four decimal places: -Solve the equation graphically to four decimal places: -

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Find the function value: -Find the function value: -

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Solve for x to two decimal places (using a calculator): -Solve for x to two decimal places (using a calculator): -

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Convert to a logarithmic equation. -Convert to a logarithmic equation. -

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Use a calculator to evaluate the expression. Round the result to five decimal places: -ln 1097

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Find the function value: -Given that Find the function value: -Given that   , find f(t + 2). , find f(t + 2).

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A professional basketball player has a vertical leap of 37 inches. A formula relating an athlete's vertical leap V, in inches, to hang time T, in seconds, is V= A professional basketball player has a vertical leap of 37 inches. A formula relating an athlete's vertical leap V, in inches, to hang time T, in seconds, is V=   . What is his hang time? Round to the nearest tenth. . What is his hang time? Round to the nearest tenth.

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Use a calculator to evaluate the expression. Round the result to five decimal places: -ln 0.027

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The number of reports of a certain virus has increased exponentially since 1960. The current number of cases can be approximated using the function The number of reports of a certain virus has increased exponentially since 1960. The current number of cases can be approximated using the function   where t is the number of years since 1960. Estimate the of cases in the year 2010. where t is the number of years since 1960. Estimate the of cases in the year 2010.

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Find the vertex form for the quadratic function. Then find each of the following: (A) Intercepts (B) Vertex (C) Maximum or minimum (D) Range -Find the vertex form for the quadratic function. Then find each of the following: (A) Intercepts (B) Vertex (C) Maximum or minimum (D) Range -

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