Ask your own question, for FREE!
History 10 Online
OpenStudy (sparklestaraa):

In a biological lab, the cell growth rate of two different organisms is tracked and recorded each week. Given the growth rate, the number of organisms can be determined using the following equations:

OpenStudy (sparklestaraa):

This is what I have so far full things just scroll to #4 :P

OpenStudy (sparklestaraa):

@iGreen. @iambatman

OpenStudy (anonymous):

This is a school assignment, right?

OpenStudy (sparklestaraa):

Its a question for this lesson..... It has 8 other questions and i've done the most of the thing I just don't understand C E or F

OpenStudy (sparklestaraa):

Sorry C and F :P @Jesstho.-.

OpenStudy (sparklestaraa):

@linn99123 @TheSmartOne

OpenStudy (sparklestaraa):

@ambius

OpenStudy (anonymous):

This may be way late, but I'll show you what it should kind of look like: Once you substitute the values for x into each equation, you should get two sets of data. Once plotted, the graphs should look something like this: |dw:1426101538244:dw| Essentionally, that graph is what C wanted you to show. If you notice, at the point of intersection, both equations have the same value of y. Therefore, by setting both equations equal, you're saying that the point if intersection is where both equations have the same y value. Because both equations also intersect at the same x value, after equating both equations and solving for x, it will give you the value for x at which the intersection occurs. This essentially answers E. F is answered by solving for x, and then substituting it back into one of the two equations to get y; you'll get the same value for y regardless of which equation you substitute it into. As a result, now you have a value for x and a value for y; this pair (x,y) is your point of intersection. Sorry for the late response. Hopefully this is still a helpful response.

Can't find your answer? Make a FREE account and ask your own questions, OR help others and earn volunteer hours!

Join our real-time social learning platform and learn together with your friends!
Can't find your answer? Make a FREE account and ask your own questions, OR help others and earn volunteer hours!

Join our real-time social learning platform and learn together with your friends!