with an exponential transformation, how does the data set (x, y) change? a) (log x, y) b) (x, log y) c) (log x, log y) d) cannot be determined without a data set
You tell me. Under which of those given transformation is an exponential relationship turned into a nice, linear relationship. The right answer IS given.
I think its d but I don't know for sure
I just told you it wasn't d. Ponder it. What happens if you apply a logarithm to the x-values? What happens if you apply a logarithm to the y-values?
Transforming both is unlikely to be beneficial.
my dad said to change the transformation you have to change y...is he correct?
Here's a data set. x y 0 1 1 2 2 4 3 8 4 16 5 32 If we take logs, base 2 on the y-values, we get x y 0 0 1 1 2 2 3 3 4 4 5 5 Well, that's a pretty convenient relationship, isn't it? Let's go with your dad on this one.
Note: If you have a dad that awesome, what are you doing on here?!
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