Exam 1: Functions and Graphs

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Solve the problem. -Find the Celsius temperature (to the nearest degree) when Fahrenheit temperature is 95 Solve the problem. -Find the Celsius temperature (to the nearest degree) when Fahrenheit temperature is 95   ° by solving the equation 95 =   CC + 32, where F is the Fahrenheit temperature (in degrees) and C is the Celsius temperature. ° by solving the equation 95 = Solve the problem. -Find the Celsius temperature (to the nearest degree) when Fahrenheit temperature is 95   ° by solving the equation 95 =   CC + 32, where F is the Fahrenheit temperature (in degrees) and C is the Celsius temperature. CC + 32, where F is the Fahrenheit temperature (in degrees) and C is the Celsius temperature.

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Provide an appropriate response. -Find the line passing through the two points. Write the equation in standard form. (-3, 6) and (6, 6)

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Provide an appropriate response. -Use the graph to find the slope-intercept form of the equation of the line. Provide an appropriate response. -Use the graph to find the slope-intercept form of the equation of the line.

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Provide an appropriate response. -Write the equation of a line that passes through (-1, 4) and (5, -1). Write the final answer in the form Ax + By = C where A, B, and C are integers with no common divisors (other than ±1) and A > 0.

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Solve the inequality and graph. Express your answer in interval notation. -Solve the inequality and graph. Express your answer in interval notation. -

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Solve the problem. Express your answer as an integer or simplified fraction. -Solve the problem. Express your answer as an integer or simplified fraction. -

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Use the REGRESSION feature on a graphing calculator. -The use of bottled water in the United States has shown a steady increase in recent years. The table shows the annual per capita consumption for the years 1995 - 2001. Use the REGRESSION feature on a graphing calculator. -The use of bottled water in the United States has shown a steady increase in recent years. The table shows the annual per capita consumption for the years 1995 - 2001.   With x being the years since 1995, find the linear function that represents this data. Round your answer to two decimal Places. With x being the years since 1995, find the linear function that represents this data. Round your answer to two decimal Places.

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Provide an appropriate response. -Find the standard form of the equation of the line with slope of Provide an appropriate response. -Find the standard form of the equation of the line with slope of   and passing through (4, 4). and passing through (4, 4).

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Provide an appropriate response. -Use the graph to find the slope, x-intercept and y-intercept of the line. Provide an appropriate response. -Use the graph to find the slope, x-intercept and y-intercept of the line.

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Solve the formula for the specified variable. -F = Solve the formula for the specified variable. -F =   + 32 for C + 32 for C

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Find the slope and y intercept of the graph of the equation. -Find the slope and y intercept of the graph of the equation. -

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Provide an appropriate response. -Graph the linear function defined by ion defined by f(x) Provide an appropriate response. -Graph the linear function defined by ion defined by f(x)   2 and indicate the slope and intercepts.  2 and indicate the slope and intercepts. Provide an appropriate response. -Graph the linear function defined by ion defined by f(x)   2 and indicate the slope and intercepts.

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Find the slope and y intercept of the graph of the equation. -y = -4x + 6

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Solve the problem. Express your answer as an integer or simplified fraction. -Solve: : Solve the problem. Express your answer as an integer or simplified fraction. -Solve: :

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Provide an appropriate response. -Write the equation of a line that passes through (3, 9) and (0, -7). Write the final answer in the form Ax + By = C where A, B, and C are integers with no common divisors (other than ±1) and A > 0.

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Solve the inequality and graph. Express your answer in interval notation. -7x - 3 > 6x - 6 Solve the inequality and graph. Express your answer in interval notation. -7x - 3 > 6x - 6

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Write an equation of the line with the indicated slope and y intercept. -Slope = 4, y intercept = -5

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Provide an appropriate response. -Find the line passing through the two points. Write the equation in standard form. (10, 9) and (10, 1)

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Find the slope of the line containing the given points. -(6, 1) and (6, - 4)

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Solve the problem. -At a local grocery store the demand for ground beef is approximately 50 pounds per week when the price per pound is $4, but is only 40 pounds per week when the price rises to $5.50 per pound. Assuming a linear Relationship between the demand x and the price per pound p, express the price as a function of demand. Use This model to predict the demand if the price rises to $5.80 per pound.

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