Which table represents a linear function?




The graph below shows two different deer populations over the same ten year period. Deer PopulationWhich of the following answers is the best description for the deer population with the greatest growth rate:

Which of the following best describes how the y values are changing over each interval?xy1428312416520
What kind of growth model (pattern) is shown in the table? xy152253125462553,125
Which table represents an exponential function?




The table below represents a function. x12345y116642561,024 Which statement would best describe the graph of the function?
The table below represents a function. x12345y612182430 Which statement would best describe the graph of the function?
What is the missing number in the table?x12345y636216???7,776
Which of the following best describes how the y values are changing over each interval?xy12024038041605320
Which graph represents a linear function?




Chen is given the graph below.What type of graph is shown, and what is the growth factor?

Which graph represents an exponential function?




The graphs of y = 4x and y = 4x are shown below. In general, how does the growth of y = 4x compare to the growth of y = 4x?

Mary creates a table of values for a function and plots the points. She finds that the difference in the y values is the same. What kind of function did she graph?
Margo is given the graph below.What type of graph is shown, and what is the growth factor?

The graph below represents c, the amount a phone company charges, based on m, the number of minutes the customer uses each month. If there are a maximum of 44,640 minutes in a month, which equation best represents the phone company’s monthly charges?





The height of a toy rocket that is shot in the air with an upward velocity of 48 feet per second can be modeled by the function , where t is the time in seconds since the rocket was shot and f(t) is the rocket’s height in feet. What is the maximum height the rocket reaches?

Scientists studied a deer population for 10 years. They generated the function f(x) = 248(1.15)x to approximate the number of deer in the population x years after beginning the study. About how many deer are in the population 3 years after beginning the study?
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