Find x: 312e^-0.14x=26e^0.2x
ugh. ???????????????????????????????????????????????????? idk
im not much help
i could help
Do you have any guesses of what x might be?
idk, i didn't really work with natural logs for over a year
give me a few and ill let you know what i think it is
Can you rewrite that using the equation thing
x = 0
First subtract the number from both sides...
ye \[312e^{-0.14x}=26e ^{0.2}\]
I already told you the answer. It's 0.
infinity
ln = 312
sorry ln312 = x
er i don't think it's zero. the question asks for maximum total surplus :p
infinity
ln312 = 26e^0.2
Does it need to be estimated?
\[26e ^{0.2} = 31.76 \] \[\ln312 = 31.76\]
@MathMusician sorry there's an x after 0.2, so that's not the answer. Anyways the actual question was "A camera company estimates that the demand fxn for its new digital camera is p(x)=312e^-0.14x and the supply function is estimated to be ps(x)=26e^0.2x, where x is measured in thousands. Compute the maximum total surplus" So you have to get the equations equal and now I'm not sure where to go :p
oh okay i see what i did wrong
can you move the 312 to the other side
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