When you are taking dV/dPx, you get -M^2/(4Px^2Py). I was able to solve to get dV/dPx= (Px*(dM^2/dPx)-M^2)/(4Px^2Py). How do you know that Px*(dM^2/dPx)=0? I would have thought it was equal to Px*(2Px(x^2)+2Py(xy)). Thank you!
If there's any French speaker here, please, help. Is [roi] pronunciation correct? I've heard that his last name actually pronounced something like [ruwah], but I cannot find the justification for this anywhere.
Nothing..Roy's identity simply helps us to find marshallian demand functions in a easy way...otherwise we have to go through the long method what is called lanragian method...
Thank you! Extremely useful!!! 🙏
Great video. If possible please make a video on envelope theorem
where does the minus sign that cancel -2m comes from
When you are taking dV/dPx, you get -M^2/(4Px^2Py). I was able to solve to get dV/dPx= (Px*(dM^2/dPx)-M^2)/(4Px^2Py). How do you know that Px*(dM^2/dPx)=0? I would have thought it was equal to Px*(2Px(x^2)+2Py(xy)). Thank you!
If there's any French speaker here, please, help. Is [roi] pronunciation correct? I've heard that his last name actually pronounced something like [ruwah], but I cannot find the justification for this anywhere.
Is the equation for ordinary demand for good Roy's identity?
What should we do next to derive Roy's identity?
Nothing..Roy's identity simply helps us to find marshallian demand functions in a easy way...otherwise we have to go through the long method what is called lanragian method...
Thank you, it was very helpful.
You are very welcome!
very good but i have a problem with your volume.
How you can take the derivate sir with respect to px
Are u asking the step of deriviating V with the respect to Px? Just apply the quotient rule by considering numerator as u and denominator as v
Yea why is the px squared?
@@saraha.d7186 the derivative of 1/ Px is -1 / Px²
How this - has come
Thank you sir. Please derive direct indirect utility function from, alogx1 + x2. How to do this. Please help me.
please you didnt derive the roys identity
Superb explanation!!!
Thank you so much!