Rate of change, derivatives problem .

AI Thread Summary
The discussion focuses on calculating the rate of change in smoking rates among Canadian youth aged 15 to 19, using a provided table of percentages. Participants emphasize the importance of correctly interpreting the data, clarifying that the table reflects smoking percentages rather than direct rates of change. To find the rate of change, users are advised to subtract the smoking percentage of one year from the next. Graphing the data and applying linear approximations are suggested methods for analysis. The conversation highlights the need for clear problem statements and collaborative guidance in solving the derivative-related questions.
manik
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rate of change, derivatives problem...

This table shows the rate of change Canadians who are between 15 and 19 and who smoke...

http://img155.imageshack.us/img155/8915/asdce2.jpg

please answer the questions below it.. thanks in advance
 
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if you want people to help, you are going to have to show what you have tried so far... have you tried graphing the data and using linear approximations?
 
i tried graphing it on a TI-84, and found the regression and its a cubic equation i think..
 
i mean if someone can possibly get me started or something i would appreciate it as i am unsure how to find the rate of change for male and female
 
with a table of data, the best you are going to do without using regression is to approximate linearly between any two points and use that as an approximation to the rate of change in that two year period. Doing that, you can answer the two questions given to you.
 
can u do 1 for me (like male) just to see what you mean.. then i should be able to do the female..
 
can anyoen guide me please
 
First, state your problem correctly! That table is obviously not the "rate of change of Canadians who are between 15 and 19 and who smoke" it is the percentage of such Canadians who smoke. You need to calculate the rate of change yourself. Since the change in time is just one year you need only subtract each years percentage from the next years percentage. In what year do you get the same answer for both males and females? Is the final rate of change positive or negative?
 
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