Develop a model in the form y=y0e^kt (in this instance it would be m=m0e^kl) to state a relationship between the mass, m, and the length, l, of the fish. Calculated values may be rounded to 4 decimal places when writing your final equation.
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Hi sorry in the last post i accidentally added another paragraph which might have confused you
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So basically we are suppose to make an equation from this data in the form of m=m0e^kl to state a relationship between the mass, m, and the length, l, of the fish.
In other words find a model that best fits the data given. (this is in an exponential equation form). I will paste the whole page here if you want, just ask me.
Hi,Are you allowed to use commonly available software (e.g. Microsoft Excel) to accomplish this task?
Hi,
Yes we can use any software, I started with using excel as well, put the data in, then I used a trend line (exponential) on the chart and displayed the equation. But the trend line equation is not the actual equation, it is very close. I think that the question doesn't want us to graph it though because it does not say, I'm suppose to find the initial value m0 and k using algebra and calculus techniques but normally the initial value is given so its easy to go on instead in this one I think we just use one or two points given in the data table to figure them out. But that's where I get stuck.
P.S ( The trend line equation I got using excel was y=25.713e^0.0873x )
I know that because the trendline i tried was exponential, and it did not fit the data points plotted exactly and we are suppose to find the line of best fit. I checked with my teacher though and she said we don't only have to use exponential with regards to the trendline we can try all the others so I tried polynomial order 4 and that fitted the points best from all the other options, here's what I got:How do you know that? Were you provided with the answer (expected equation)?
I am puzzled by your question.
[The exponential line] did not fit the data points plotted exactly and we are suppose to find the line of best fit.