How Do You Rearrange R Values for a Linear Graph in Inverse Proportion Problems?

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To rearrange the R values for a linear graph in inverse proportion problems, one must establish a proportional equation between I and F. The user is confused about the term "rearrange" and how it applies to achieving a straight line graph. It is suggested to order the F(R) values from lowest to highest and correct a typo in the data set. Finding the correct proportion will help clarify the relationship between the variables. Understanding these steps will lead to the desired linear representation.
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Homework Statement



The data below:

I(A): 6 12 18 24
F(R): 240 120 80 60

Rearrange the values of R so that a straight line graph will result.

Homework Equations



I have to find a proportional equation for I and F. Something like I = F


The Attempt at a Solution



I understand I have to find the difference in proportion. Something like 60/240 and 24/6 and then I have to compare the numbers. This is where I need help. In addition, I don't know what the "rearrange" means and how will I make a straight line graph?


Please help. Thanks.
 
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"Rearrange" means put the numbers in a different order.

Example:
1 2 4 3 can be rearranged to give 4 1 3 2.
 
Redbelly98 said:
"Rearrange" means put the numbers in a different order.

Example:
1 2 4 3 can be rearranged to give 4 1 3 2.
I'm afraid not. It's a rule of thumb that scientific results are not "rearranged". I think it's more proportion based. I have to find the linking proportion, but that's where I am stuck.
 
Try arranging the numbers in F(R) in order, from lowest to highest. But first fix this typo: "80" should really be "180".

If you do that, the proportion equation will be practically staring you right in the face.
 
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