#system of equations
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$240d^\frac13(15d^\frac43+i^\frac43)^{-\frac14}-\frac{75}{32}d^\frac23=0 \newline$
$16i^\frac13(15d^\frac43+i^\frac43)^\frac-1/4-\frac5{32}i^\frac23=0$
Cacao_Yolk
where d an I are variables
Don't see why it wouldn't be.
I just noticed that I listed the equations wrong
...why not just post a screenshot of how they appear in the problem?
$240d^\frac13(15d^\frac43+i^\frac43)^{-\frac14}-\frac{75}{32}d^\frac23=0 \newline$
$16i^\frac13(15d^\frac43+i^\frac43)^\frac{-1/4}-\frac5{32}i^\frac23=0$
Cacao_Yolk
the problem is an microeconomic problem
Which question are you working on?
question d
I have the equations listed but i dont know how to solve for critical points
...hmm, why is an imported egg worth more cake than a domestic egg?
Wait, other way around.
Well, it's a calculus problem.
Unfortunately, I don't really know anything about multivariable calculus. Fortunately, that's not necessary to answer your initial question, which is yes, the system of equations is solvable.
Basically all that's necessary for a system of equations to be solvable is the ability to isolate one of the variables.
Which you have here.
$240d^\frac13(15d^\frac43+i^\frac43)^{-\frac14}-\frac{75}{32}d^\frac23=0 \newline$
$16i^\frac13(15d^\frac43+i^\frac43)^\frac{-1/4}-\frac5{32}i^\frac23=0$
Cacao_Yolk
...look, I get what you mean.
Literally all you did wrong the first time was forget a power of -1/4.
But the answer to your question remains the same. And in fact, it's just algebra. Relatively basic if you're doing multivariable calculus.
Can you help me to solve it
...what have you tried?
Okay, well, show your work up until you get stuck. Uh, maybe take a picture of it written out.
alright let me try one last time
alright i gave up
I have attmeped to do it by hand too many times
literally wasting too much time
thanks for ur help tho
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