If linear, find and interpret the rate of change. If exponential, find and interpret the percent change. Approximate if needed.The graph shows the population of a subdivision over several years.Population vs YearPopulation26002300200017001400200320042005Year20062007

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Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018

18th Edition

ISBN:9780079039897

Author:Carter

Publisher:Carter

Chapter3: Linear And Nonlinear Functions

Section3.3: Rate Of Change And Slope

Problem 18PPS

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The graph shows the population of a subdivision over several years. Satterplot of Population vs Year 2400 2100 1800 1500 1200 2006 2007 2008 2009 2010 Year a. Describe the input variable. b. Describe the output variable. c. If linear, find and interpret the rate of change. If exponential, find and interpret the percent change. Approximate if needed. For the toolbar, press ALT+F10 (PC) or ALT+FN+F10 (Mac). B I U S Paragraph Arial 10pt x? X, ABC 田田国 Ť {;} Population !!!
The table gives the yearly sales, S, of a retail store in years.
If linear, find and interpret the rate of change. If exponential. find and interpret the percent change. Approximate if needed. The graph shows the amount of medicine remaining after a certain number of hours. Medicine Remaining in mg vs Time in hours 200 175 150 125 100 75 50 25 Time in hours TTTT Paragraph v Arial OfMashups s @ 曲 HTHL ESS Click Save and Submit to save and submit. CNek Satel AAnse Save Al Ansvers Save and Medicine Remaining in mg
If linear, find and interpret the rate of change. If exponential, find and interpret the percent change. Approximate if needed. The table shows the amount owed on a student loan over serveral months. Time in months 0 3 6 12 Student Loan Amount Owed in dollars 3350 2525 1700 875 50
Use the table to determine if the pattern of change is linear or exponential. If the change is linear, identify and interpret the constant rate of change. If the change is exponential, identify the common ratio and interpret the percent change. Some patterns of change may not have an exact common ratio. In these cases, approximate the ratio. The air pressure in the cabin of fighter jet decreases as the plane ascends. Air Pressure in Altitude in 10,000 of feet pounds per square inch 1 2 3 4 10.200 6.375 3.984 2.490 O A. The change is linear. The constant rate of change is 0.0003825. B. The change is exponential. The common ratio is about 0.625. O C. The change is exponential. The common ratio is about 1.6. O D. The change is linear. The constant rate of change is about -3.825. Interpretation: O A. The air pressure decreases 0.625 pounds per square inch per 10,000 feet of altitude.
Interpretation: O A. The number of players increases about 50 players each round. B. The number of players decreases about 50 players each round. O C. The number of players decreases about 75% each round. O D. The number of players decreases about 25% each round.
If linear, find and interpret the rate of change. If exponential, find and interpret the percent change. Approximate if needed. The graph shows the amount of medicine remaining after a certain number of hours. Medicine Remaining in mg vs Time in hours 200 2 175 E 150 125 100 75 50 25 Time in hours 3. 2. Medicine Remaining in mg
Find the rates of change.
A sample of bacteria starts with 800 bacteria and doubles about every month. a. Describe the input variable. b. Describe the output variable. C. If linear, find and interpret the rate of change. If exponential, find and interpret the percent change. Approximate if needed. d. Write the equation that models the data, and define the variables in the equation.
If linear, find and interpret the rate of change. If exponential, find and interpret the percent change. Approximate if needed. The table shows the value of money in an investment. Years Since Opening the Account 0 1 2 3 4 Value in the Account 1400 1470 1543.50 1620.68 1701.71
An investment of $10,000 earns interest at an annual rate of 6.7% compounded continuously.
need help with the rate of change

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If linear, find and interpret the rate of change. If exponential, find and interpret the percent change. Approximate if needed. The graph shows the population of a subdivision over several years. Population vs Year Population 2600 2300 2000 1700 1400 2003 2004 2005 Year 2006 2007