Algebra and differentiation question.
Given the equation in image 1
Show that it can be arranged as seen in image 2
I did the rearraging part and it worked out fine its the last part in the 2nd image I cannot do
"Hence show that x1 does not show a optimum is respect to Q
I have the solution but I have no idea where my lecturer got his answer from.
If anyone could break it down it for me it would very helpful.
Here's the answer
what's that ?? total differential eqn?
That last pic I uploaded proves that Hence show that x1 does not show a optimum is respect to Q
which part of answer is not clear for u?
The very last part of the question where the question states "hence show that x1 does not show a optimum is respect to Q"
I posted the solution to it above but my lecturer did not explain how he got it.
looks like simple differentiation.
I have no idea, still. I have done everything right until that point, I've arranged the equation to get x1=.....
http://www.wolframalpha.com/input/?i=differentiate+%28ax%29%2F%28x+-+bc%29+with+respect+to+x
Ah quotient rule! I've rarely have to use this, completely forgot about it.
what do you mean by optimum? how do you find out optimum ... of this curve y = (x - 2)^2 + 4
@experimentX I have no idea to be honest, he just states based on the differential equation, is does not show an optimum, I am not going to argue with it haha
well .. you get optimum values at these points.|dw:1344013501943:dw|
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